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International Journal of Power Electronics and Drive System (IJPEDS)
Vol. 7, No. 2, June 2016, pp. 358~368
ISSN: 2088-8694  358
Journal homepage: http://iaesjournal.com/online/index.php/IJPEDS
Analysis of 1MHz Class-E Power Amplifier for Load and Duty
Cycle Variations
Yusmarnita Yusop*, ShakirSaat*, Huzaimah Husin*, Imran Hindustan*, Sing Kiong Nguang**
* Faculty of Electronics & Computer Engineering, Universiti Teknikal Malaysia Melaka, Melaka, Malaysia
** Department of Electrical & Computer Engineering, the University of Auckland, New Zealand
Article Info ABSTRACT
Article history:
Received Nov 30, 2015
Revised Mar 10, 2015
Accepted Mar 27, 2016
This paper presents the simulation and experimental of Class-E power
amplifier which consists of a load network and a single transistor. The
transistor is operated as a switch at the carrier frequency of the output signal.
In general, Class-E power amplifier is often used in designing a high
frequency ac power source because of its ability to satisfy the zero voltage
switching (ZVS) conditions efficiently even when working at high
frequencies with significant reduction in switching losses. In this paper, a
10W Class-E power amplifier is designed, constructed, and tested in the
laboratory. SK40C microcontroller board with PIC16F877A is used to
generate a pulse width modulation (PWM) switching signal to drive the
IRF510 MOSFET. To be specific, in this paper, the effect on switching and
performance at 1MHz frequency are studied in order to understand the Class-
E power amplifier behavior. Performance parameters relationships were
observed and analysed in respect to the load and duty cycle. The proposed
Class-E power amplifier efficiency is 98.44% powered with 12V dc,
operated at frequency 1MHz and 50% duty cycle to produce a stable
sinusoidal signal. Theoretical calculations, simulation and experimental
results for optimum operation using selected component values are then
compared and presented.
Keyword:
Class-E
Pulse width modulation
Resonant converter
Zero voltage switching
Copyright © 2016 Institute of Advanced Engineering and Science.
All rights reserved.
Corresponding Author:
Shakir Saat,
Faculty of Electronics & Computer Engineering,
UniversitiTeknikal Malaysia Melaka,
76100, Hang Tuah Jaya, Melaka, Malaysia.
Email: shakir@utem.edu.my
1. INTRODUCTION
Class-E power amplifier, also called class-E inverter, is a resonant power converter and often
applied to design high frequency switching power converters. Class-E power amplifiers are the most efficient
amplifiers known so far because of its ability to achieve a 100% fundamental efficiency due to soft switching
or ZVS conditions [1] [2] [3] [4] [5] [6] [7] [8]. The Class-E power amplifier was first introduced by N.O
and A.D Sokal in 1975 [1]. The conventional class-E amplifier was derived and analysed extensively by
Raab in [2]. Early papers addressed the problem of the efficiency against switching frequency and duty cycle
based on mathematical analysis. Since the introduction of the Class-E power amplifier that offers amazing
advantages, the Class-E power amplifier has attracted a great deal of attention in recent years. After that,
various topologies have appeared to expand the applications of class E circuit such as class E inverter [3] [14]
[15] [13] [16] [17], class E DC/DC converter [14] [18] and class E rectifier [13]. Also, the class E circuits are
applied to RF power amplifier [19] [20], induction heating system [20] [21], and RF powering [21] [22] [23]
[24].
Figure 1 shows the conceptual desired current and voltage waveforms of the switch for maximum
power efficiency. The low order Class-E power amplifier of Figure 2 generates voltage and current
 ISSN: 2088-8694
IJPEDS Vol. 7, No. 2, June 2016 : 358 – 368
359
waveforms that approximate to the conceptual desired waveforms in Figure 1. The current and voltage
waveforms of the switch are displaced with respect to time, yielding a very low power dissipation in the
transistor. In particular, the switch voltage is nearly zero when the switch in ON and the drain current is
determined by the external circuit due to the switching action of the transistor. When the switch is OFF, the
switch current is zero and the switch voltage is determined by the transient response of the load network.
Since the switch current and voltage waveforms do not overlap during the switching time intervals, switching
losses are virtually zero, yielding high efficiency, that is, theoretically 100% [1] [2] [9] [10] [11] [12] [25].
Figure 1. (a) Current Through Switch(b) Voltage
Across Switch [13]
Driver
Load
Network
Load
Active
Device
Switch
VDD
Choke
Input
Figure 2. Single-ended Switch-mode Power Amplifier
Block Diagram
From the literature we see that, every design of Class-E method has its own merits, although it is, up
to today, there is still room to be explored and improved. Furthermore, to the best of our knowledge, this is
the first time that simple yet flexible (can be reprogrammed) design of MOSFET driver circuit using
microcontroller PIC16F877A are presented. This paper presents design and analysis for single ended Class-E
power amplifier. The contribution of this paper can be summarized as follows:
1) The used of SK40C microcontroller board with PIC16F877A as a MOSFET driver circuit. More
importantly, by implementing suggested circuit driver, the ZVS conditions can be achieved successfully.
2) Our theoretical analysis described in this paper is useful to understand the characteristics behaviour of
Class-E power amplifier. The effects of circuit performance when the load and duty cycle varies under
optimum operation were analysed systematically, being proof through theoretical, simulation and
experimental results.
The structure of this paper is arranged as follows. Section 2 explains briefly the Class-E power
amplifier circuit operation and reveal briefly some equations used in order to get theoretical value of
components. Meanwhile, section 3 discusses on three sets of design examples, simulation and experimental
results to verify the theoretical analysis and final conclusions are drawn in Section 4.
2. ANALYSIS OF CLASS-E POWER AMPLIFIER CIRCUIT
The typical circuit of the Class-E power amplifier and its theoretical waveforms is shown in Figure 3
and Figure 4, respectively. It consists of dc supply voltage source Vdc, a MOSFET as a switching device, a
shunt capacitance Cp, a series-resonant RL-L-C output circuit and dc choke inductor LF. The choke inductor
is usually high enough to force a dc current, Idc. In the Class-E power amplifier, the switch Q is driven by a
gate-to source voltage Vg. During the switch off interval, the sum of currents through the choke inductance
and resonant filter flow through the shunt capacitance. The current through the shunt capacitance produces
the switch voltage Vds.
IJPEDS ISSN: 2088-8694 
Analysis of 1MHz Class-E Power Amplifier for Load and Duty Cycle Variations(Shakir Saat)
360
Vcc
LF
Cp
CL
RLVg
Idc
vo
+
-
ioic
Q
Figure 3. Typical Class-E Power Amplifier Circuit
Figure 4. Theoretical Waveforms in Class E
zero-voltage-switching amplifier [13]
Based on Figure 4, the switch turns ON and OFF at the operating frequency setting by a MOSFET
gate drive. Circuit operation is determined by the switch when on and by the transient response of the load
network when the switch is OFF. The switching pattern is defined as:
 DTtforsatateON
TtDTforstateOFF

 

0
Switch
where D is the switch duty cycle and T is the period for one complete cycle. The MOSFET turn ON and OFF
alternately at  = 0 and DT. Therefore, the switch voltage waveform that satisfies the Class-E nominal
condition, i.e., condition (1) or (2), at the switch turn ON instant as a function of the duty ratio, is expressed
as follows:
ZVS condition:
( ) = 0 (1)
Zero derivative switching (ZDS) condition:
( )
( ) 
= 0 (2)
where ( ) is the switch voltage. In this case, the voltage across the switch and the shunt capacitance
Cp is zero when the switch turns ON. In other word, the energy stored in the shunt capacitance Cp is zero
when the switch turns on, yielding to zero turn ON switching loss.
2.1. Assumptions of Class-E Inverter for Optimum Operation
The assumptions of the circuit are quite similar to the one that is presented in [1] and [3]. The
analysis of the Class-E power amplifier of Figure 3 is carried out under the following assumptions:
1) The MOSFET and diode form an ideal switch whose on-resistance is zero, off-resistance is infinity, and
switching times are zero.
2) The choke inductance is high enough so that its ac component is much lower than the DC component of
the input current.
3) The loaded quality factor Q of the L, C and RL series-resonant circuit is high enough so that the current I
through the resonant circuit is sinusoidal.
4) Duty cycle, D = 50%
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IJPEDS Vol. 7, No. 2, June 2016 : 358 – 368
361
5) All circuit elements are ideal.
2.2. Circuit Component Equations
In the typicalClass E power amplifier, inductor LFis assumed to be large, the current through the
load resistor is assumed to be a pure sine and no losses are included. Under these conditions, the parameters
of the circuit shown in Figure 3 are defined and given as follows:
The full load resistance is
 P
VCC
4
8
R 2
2
L



(3)
where P is output power. The current drawn from the DC power supply is
CCV
P
oI (4)
The load network component values are as follows:
2
1
4
1
2











L
CC
o
p
R
V
I
C
(5)





 


16
)4(
1
2

 QR
C
L
(6)

LQR
L  (7)
where Q is quality factor. In order to keep the current ripple in the choke inductor stays at below 10% of the
full-load DC input current , the value of the choke inductance must be greater than
.1
4
2
2
(min)
f
R
L f 







(8)
In practical terms, the choke inductance value is not all that critical, as long as its impedance is at
least an order of magnitude higher than the load resistance and it is not self-resonant at the first three or four
harmonics. It needs to look like an open circuit to these harmonics, if possible.
3. DESIGN EXAMPLES AND RESULT DISCUSSIONS
There were three sets of simulation and experimental examples conducted in order to verify the
previous equations and understand the Class-E behaviour. Based on the design equations and assumptions
provided in Section 2, all the circuit parameters are calculated and tabulated as in Table I. Then simulations
are carried out using Proteus before the real circuit is implemented. In order to validate the simulation results,
the experimental work is carried out. IRF510 MOSFET is used as a switching device in the design. It is n-
channel, enhancement mode and designed especially for high speed applications. Based on Table I, the peak
switch voltage and current were 42.74V and 2.39A respectively. According to IRF 510 MOSFET datasheets,
the breakdown switch voltage and current were 100V and 5.5A respectively. This confirms that the IRF510
MOSFET is suitable to be used in a Class-E power amplifier circuit in practical applications.
In Figure 5, the SK40C microcontroller board with PIC16F887A is used to generate a desired
switching control signal frequency at 50% duty cycle for the MOSFET gate. However, the microcontroller
output voltage, typically 5V is not sufficient to turn ON the IRF510 MOSFET that requires at least 10V to
operate in safe operating area. Therefore, an IC gate drive TC4422 is used here to provide sufficient gate
voltage or charge to drive the IRF510 MOSFET. The complete experimental setup is shown in Figure 6. All
IJPEDS ISSN: 2088-8694 
Analysis of 1MHz Class-E Power Amplifier for Load and Duty Cycle Variations(Shakir Saat)
362
the voltage and current of the designed amplifier are measured by a Sanwa CD771 Digital Multimeter and
the Agilent Technologies DSO-X 2012A oscilloscope is used to obtain the waveforms data of the output
voltage.
Figure 5. Class-E Power Amplifier with MOSFET Driver Circuit
Figure 6. Class-E Power Amplifier Experimental Setup
3.1. Design of Class-E Power Amplifier for Optimum Operation
In the first circuit design, consider the circuit of Figure 3 with design specifications: Vcc = 12V, D =
0.5, Q = 10, Po = 10W, f = 1MHz, and components value RL, CP, C and Lf are calculated and tabulated in
Table 1. In this part, the effects on switching and performance are studied.
Table 1. Class-E Power Amplifier Results At Optimum Load
Parameter
Result
Calc. Sim Exp.
RL  8.31 8.31 8.3
Cp nF 3.52 3.52 3.60
C nF 2.17 2.17 2.20
Lf uH 57.60 57.60 100.00
L uH 13.22 13.22 13.30
VRL(peak) V 12.89 12.00 12.90
Vds(peak) V 42.74 41.00 42.00
Idc A 0.83 0.82 0.83
IRL(peak) A 1.55 1.44 1.54
Vc(peak) V 114.03 112.00 111.40
VL(peak) V 128.89 122.00 128.70
Is(peak) A 2.39 2.10 2.30
Is(rms) A 1.28 1.26 1.28
Po(ac) W 10.01 8.62 9.84
Pi(dc) W 10.00 9.84 9.96
 % 100.12 87.56 98.82
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363
For 1MHz operation frequency, the simulation value of peak output voltage, VRL(peak) = 12V, 6.9%
lower than the theoretical value. The simulation value of dc power input is Pi(dc) = VCC x Idc= 9.84W which is
1.6% lower than the theoretical value. The simulation value of ac output power, Po(ac) = (IRL(rms))2
*RL =
8.62W, 13.8% lower than theoretical value. The simulation value of efficiency, = 87.56% which is 12.4%
lower than the theoretical value.
Figure 7 shows the waveforms obtained from Proteus simulation and circuit experiment. It can be
seen in Figure 7(a), simulation value for the maximum voltage across MOSFET during turn OFF is Vds(peak) =
41V, almost three times larger than Vcc. Meanwhile, during turn ON, Vds(peak) = 4.5V, nearly 11% of the peak
switch voltage. In an optimum design yielding the maximum drain efficiency, the switch voltage Vds at the
switch turn time is usually 10% to 50% of the peak switch voltage, which is a nonzero voltage switching
condition. Refer to Figure 7(b), the experiment value of maximum voltage across the MOSFET during turn
OFF is Vds(peak) =37.8, 8.75% lower than the simulation value. Meanwhile, during turn ON, Vds(peak) = 4V,
nearly 10% of the switch peak voltage. The experiment value of the peak output voltage, VRL(peak) is 12.50V,
2.9 % higher than the simulation value.
All the simulation and experiment results are consistent with the theoretical predictions for the first
circuit design. Therefore, it can be concluded that the optimum operation can be achieved only at an optimum
load resistance, RL = Ropt. When RL = Ropt, the sinusoidal output voltage will reach nearly to maximum for
the tested operating frequency. Furthermore, the experiment switching voltage waveform proved that the
Class-E power amplifier circuit using PIC16F877A satisfy the ZVS conditions since there is no overlap
between voltage over the MOSFET channel and current through the channel. In terms of the efficiency, it can
be seen that the experiment circuit produces 98.4% efficiency, 11.05% higher than the simulated value. This
is due to switching losses, non-pure resistive load, equivalent series resistance (ESR), parasitic resistance of
each components and dissimilarities in component selections.
(a) Proteus Simulation
(b) Circuit Experiment
Figure 7. Input, Switching Voltage and Output Voltage Waveforms for the First Design at 1MHz Frequency
IJPEDS ISSN: 2088-8694 
Analysis of 1MHz Class-E Power Amplifier for Load and Duty Cycle Variations(Shakir Saat)
364
3.2. Class-E Power Amplifier with Load Variations
In the second circuit design, consider the circuit of Figure 3 with design specifications: Vcc = 12V, D
= 0.5, f = 1MHz, Q = 10 and Po = 10W. Part 3.1 investigated Class-E power amplifier circuit for optimum
load at 1MHz operating frequency. However, in many applications, the load resistance varies over a certain
range.
As shown in Figure 8(a) and 8(b), if RL is greater than Ropt, the amplitude of IRL of the current io,
through L-C-RL series-resonant circuit is lower than that for optimum operation. Voltage drop across the
shunt capacitor Cp decreases, and the switch voltage Vds is greater than zero at turn on. On the other hand, in
Figure 8(c) and 8(d), if RL is less than Ropt, the amplitude IRL is higher than that for optimum operation, the
voltage drop across the shunt capacitor Cp increases, and the switch voltage Vds is less than zero at turn on.
Therefore, the load power and efficiency for both cases are lower than the load power and efficiency at
optimum load.
Based on simulation and experiment results tabulated in Table 2, it can be concluded that the
efficiency of the circuit is maximum when RL=Ropt. In addition, Vcc, P and RL are interdependent quantities
as referred to (11). In many applications, the load resistance is given and is different from that given in (11).
There is a need for matching circuits that can provide impedance transformation to overcome this problem.
This work will be done in the near future.
Table 2. Class-E Power Amplifier Results At Different Load
Frequency f = 1MHz
Result
RL = opt RL<Ropt RL>Ropt
Calc. Sim Exp. Sim Exp. Sim Exp.
RL W 8.31 8.31 8.4 5 5 20 20
Cp nF 3.52 3.52 3.60 3.52 3.60 3.52 3.60
C nF 2.17 2.17 2.20 2.17 2.20 2.17 2.20
Lf uH 57.60 57.60 100.00 57.60 100.00 57.60 100.00
L uH 13.22 13.22 13.30 13.22 13.30 13.22 13.30
VRL(peak) V 12.89 12.00 12.50 8.00 9.00 14.50 13.70
Vds(peak) V 42.74 41.00 39.00 44.00 40.20 30.50 31.00
Idc A 0.83 0.82 0.80 0.84 0.80 0.55 0.50
IRL(peak) A 1.55 1.44 1.50 1.70 1.80 0.72 0.70
Vc(peak) V 114.03 112.00 108.50 130.00 120.00 64.00 64.00
VL(peak) V 128.89 122.00 125.50 146.00 140.00 61.00 59.00
Is(peak) A 2.39 2.10 2.30 2.25 2.30 1.20 1.10
Is(rms) A 1.28 1.26 1.20 1.29 1.20 0.85 0.80
Po(ac) W 10.01 8.62 9.45 7.23 8.10 5.18 4.90
Pi(dc) W 10.00 9.84 9.60 10.08 9.60 6.60 6.00
h % 100.12 87.56 98.44 71.68 84.38 78.55 81.67
3.3. Class-E Power Amplifier with Duty Cycle Variations for 1MHz
In the third circuit design, the effect of changing the duty cycle to the output power performance will
be discussed. Consider Figure 3 with the design specifications: Vcc = 12V, Q = 10, Po = 10W, RL = Ropt, and
f = 1MHz. In this part, the duty cycle D is controlled in the range of 10% to 90%. Figure 9 shows a plot of
output power performance versus D. It shows that all the parameters that have been simulated will
subsequently reach maximum value. Also the maximum output power performance is only occur at D = 0.5.
At this point, the efficiency for the experiment equals to 98.44%, 1.56% lower than the calculated value.
Based on (9) and (10) below, the initial phase of current is dependent on the duty cycle. ZVS will miss out
while the duty ratio is changed to regulate the power output if the operating frequency cannot adaptive tune.
This will lead to switching losses due to phase shifting. The miss out of ZVS can be solved by implementing
self-tuning feedback controller and this will have to be investigated.








 
)1(2
12cos
tan 1
D
D


 (9)
  CCpeakRL V
D
DD
V
)1(
sinsin2
)(





(10)
 ISSN: 2088-8694
IJPEDS Vol. 7, No. 2, June 2016 : 358 – 368
365
(a) Circuit Experiment (RL> Ropt): Switch Voltage
(b) Circuit Experiment (RL> Ropt): Capacitor Voltage
(c) Circuit Experiment (RL< Ropt): Switch Voltage
(d) Circuit Experiment (RL< Ropt): Capacitor Voltage
Figure 8. Simulation and Experimental Waveforms of Capacitor Voltage and Switching Voltage
IJPEDS ISSN: 2088-8694 
Analysis of 1MHz Class-E Power Amplifier for Load and Duty Cycle Variations(Shakir Saat)
366
Figure 9. Plot of Output Power Capability When Varies the Duty Cycle
4. CONCLUSION
An analysis of the Class-E power amplifier operation has been presented in this paper. Three circuit
design examples along with the Proteus simulation and experiment waveforms are given to show the validity
of the analytical expression. The switch control signal for IRF510 MOSFET using microcontroller
PIC16877A has been proposed and the results indicate that ZVS condition can be achieved successfully. In
the laboratory experiment, the Class-E with optimum load and D = 0.5 has achieved 98.44% efficiency at
10W output power for 1MHz operating frequency. From the three design examples, it can be concluded that
the optimum operation can be achieved only at an optimum load resistance, RL = Ropt .In order to transfer a
specified amount of output power at specified dc voltage, the load resistance R must be of the value
determined by (3) and the maximum output power capability only occur at D = 0.5. Moreover, the agreement
between experiment performance and theoretical performance can still be considered excellent. This analysis
will assists the researchers to understand more on the Class E behavior thus able to produce a better
performance in the upcoming investigation. For future development, this circuit will be applied at the
transmitter side of a capacitive power transfer system.
ACKNOWLEDGEMENTS
This research was supported by the Universiti Teknikal Malaysia Melaka (UTeM)
[PJP/2014/FKEKK(2A)/S01299] and Malaysian Ministry of Education
[RAGS/2013/FKEKK/TK02/B00035] grants.
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BIOGRAPHIES OF AUTHORS
Yusmarnita Yusop was born in Melaka, Malaysia in 1979. She received the B.Eng in Electrical
Engineering (Mechatronic) from University of Technology, Malaysia, in 2001, the M.Eng degree
in Electrical Engineering from Tun Hussein Onn University of Malaysia, in 2004. From 2005 to
2014, she was a Lecturer in the Faculty of Electronics and Computer Engineering,
UniversitiTeknikal Malaysia Melaka. Since that time, she has been involved in teaching for many
subjects such as Power Electronics, Advanced Power Electronics, Electronic Systems and
Manufacturing Automation. She is currently working toward the PhD. Degree. Her area of
research interests include electronic system design, wireless power transfer and power electronics.
Shakir Saat was born in Kedah, Malaysia, in 1981. He received the B.Eng. and MEng. degrese in
electrical engineering from the UniversitiTeknologi Malaysia, Malaysia, in 2002 and 2006,
respectivelys and the Ph.D. degree in electrical engineering (Nonlinear Control Theory) from the
University of Auckland, New Zealand, in 2013. His career as academician begins in 2004 as a
Tutor at Department of Industrial Electronic, UniversitiTeknikal Malaysia Melaka and now he is a
Senior Lecturer at the same university. His current research interests include nonlinear control
theory, polynomial discrete-time systems, networked control systems, and wireless power transfer
technologies.
IJPEDS ISSN: 2088-8694 
Analysis of 1MHz Class-E Power Amplifier for Load and Duty Cycle Variations(Shakir Saat)
368
Siti Huzaimah Husin received the B.Eng (2000) from Multimedia University, M.Eng (2005) from
Kolej Universiti Tun Hussein Onn, Malaysia respectively. First appointed as Engineering
Instructor (2001) at Kolej Universiti Teknikal Malaysia Melaka and promoted as Lecturer (2005)
and Senior Lecturer (2008) in the Department of Industrial Electronics, Faculty of Electronic and
Computer Engineering at Universiti Teknikal Malaysia Melaka. Since September 2014, she
pursuing PhD in Advanced Control Technology that focused on acoustics energy transfer.
Sing Kiong Nguang received his BE (with first class honours) and PhD degree from the
Department of Electrical and Computer Engineering of the University of Newcastle, Australia, in
1992 and 1995, respectively.He has published 6 books and over 300 refereed journal and
conference papers on nonlinear control design, nonlinear control systems, nonlinear time-delay
systems, nonlinear sampled-data systems, biomedical systems modelling, fuzzy modelling and
control, biological systems modelling and control, and food and bioproduct processing. He has
served on the editorial board of a number of international journals.He is the Chief-Editor of the
International Journal of Sensors, Wireless Communications and Control.

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Analysis of 1MHz Class-E Power Amplifier for Load and Duty Cycle Variations

  • 1. International Journal of Power Electronics and Drive System (IJPEDS) Vol. 7, No. 2, June 2016, pp. 358~368 ISSN: 2088-8694  358 Journal homepage: http://iaesjournal.com/online/index.php/IJPEDS Analysis of 1MHz Class-E Power Amplifier for Load and Duty Cycle Variations Yusmarnita Yusop*, ShakirSaat*, Huzaimah Husin*, Imran Hindustan*, Sing Kiong Nguang** * Faculty of Electronics & Computer Engineering, Universiti Teknikal Malaysia Melaka, Melaka, Malaysia ** Department of Electrical & Computer Engineering, the University of Auckland, New Zealand Article Info ABSTRACT Article history: Received Nov 30, 2015 Revised Mar 10, 2015 Accepted Mar 27, 2016 This paper presents the simulation and experimental of Class-E power amplifier which consists of a load network and a single transistor. The transistor is operated as a switch at the carrier frequency of the output signal. In general, Class-E power amplifier is often used in designing a high frequency ac power source because of its ability to satisfy the zero voltage switching (ZVS) conditions efficiently even when working at high frequencies with significant reduction in switching losses. In this paper, a 10W Class-E power amplifier is designed, constructed, and tested in the laboratory. SK40C microcontroller board with PIC16F877A is used to generate a pulse width modulation (PWM) switching signal to drive the IRF510 MOSFET. To be specific, in this paper, the effect on switching and performance at 1MHz frequency are studied in order to understand the Class- E power amplifier behavior. Performance parameters relationships were observed and analysed in respect to the load and duty cycle. The proposed Class-E power amplifier efficiency is 98.44% powered with 12V dc, operated at frequency 1MHz and 50% duty cycle to produce a stable sinusoidal signal. Theoretical calculations, simulation and experimental results for optimum operation using selected component values are then compared and presented. Keyword: Class-E Pulse width modulation Resonant converter Zero voltage switching Copyright © 2016 Institute of Advanced Engineering and Science. All rights reserved. Corresponding Author: Shakir Saat, Faculty of Electronics & Computer Engineering, UniversitiTeknikal Malaysia Melaka, 76100, Hang Tuah Jaya, Melaka, Malaysia. Email: shakir@utem.edu.my 1. INTRODUCTION Class-E power amplifier, also called class-E inverter, is a resonant power converter and often applied to design high frequency switching power converters. Class-E power amplifiers are the most efficient amplifiers known so far because of its ability to achieve a 100% fundamental efficiency due to soft switching or ZVS conditions [1] [2] [3] [4] [5] [6] [7] [8]. The Class-E power amplifier was first introduced by N.O and A.D Sokal in 1975 [1]. The conventional class-E amplifier was derived and analysed extensively by Raab in [2]. Early papers addressed the problem of the efficiency against switching frequency and duty cycle based on mathematical analysis. Since the introduction of the Class-E power amplifier that offers amazing advantages, the Class-E power amplifier has attracted a great deal of attention in recent years. After that, various topologies have appeared to expand the applications of class E circuit such as class E inverter [3] [14] [15] [13] [16] [17], class E DC/DC converter [14] [18] and class E rectifier [13]. Also, the class E circuits are applied to RF power amplifier [19] [20], induction heating system [20] [21], and RF powering [21] [22] [23] [24]. Figure 1 shows the conceptual desired current and voltage waveforms of the switch for maximum power efficiency. The low order Class-E power amplifier of Figure 2 generates voltage and current
  • 2.  ISSN: 2088-8694 IJPEDS Vol. 7, No. 2, June 2016 : 358 – 368 359 waveforms that approximate to the conceptual desired waveforms in Figure 1. The current and voltage waveforms of the switch are displaced with respect to time, yielding a very low power dissipation in the transistor. In particular, the switch voltage is nearly zero when the switch in ON and the drain current is determined by the external circuit due to the switching action of the transistor. When the switch is OFF, the switch current is zero and the switch voltage is determined by the transient response of the load network. Since the switch current and voltage waveforms do not overlap during the switching time intervals, switching losses are virtually zero, yielding high efficiency, that is, theoretically 100% [1] [2] [9] [10] [11] [12] [25]. Figure 1. (a) Current Through Switch(b) Voltage Across Switch [13] Driver Load Network Load Active Device Switch VDD Choke Input Figure 2. Single-ended Switch-mode Power Amplifier Block Diagram From the literature we see that, every design of Class-E method has its own merits, although it is, up to today, there is still room to be explored and improved. Furthermore, to the best of our knowledge, this is the first time that simple yet flexible (can be reprogrammed) design of MOSFET driver circuit using microcontroller PIC16F877A are presented. This paper presents design and analysis for single ended Class-E power amplifier. The contribution of this paper can be summarized as follows: 1) The used of SK40C microcontroller board with PIC16F877A as a MOSFET driver circuit. More importantly, by implementing suggested circuit driver, the ZVS conditions can be achieved successfully. 2) Our theoretical analysis described in this paper is useful to understand the characteristics behaviour of Class-E power amplifier. The effects of circuit performance when the load and duty cycle varies under optimum operation were analysed systematically, being proof through theoretical, simulation and experimental results. The structure of this paper is arranged as follows. Section 2 explains briefly the Class-E power amplifier circuit operation and reveal briefly some equations used in order to get theoretical value of components. Meanwhile, section 3 discusses on three sets of design examples, simulation and experimental results to verify the theoretical analysis and final conclusions are drawn in Section 4. 2. ANALYSIS OF CLASS-E POWER AMPLIFIER CIRCUIT The typical circuit of the Class-E power amplifier and its theoretical waveforms is shown in Figure 3 and Figure 4, respectively. It consists of dc supply voltage source Vdc, a MOSFET as a switching device, a shunt capacitance Cp, a series-resonant RL-L-C output circuit and dc choke inductor LF. The choke inductor is usually high enough to force a dc current, Idc. In the Class-E power amplifier, the switch Q is driven by a gate-to source voltage Vg. During the switch off interval, the sum of currents through the choke inductance and resonant filter flow through the shunt capacitance. The current through the shunt capacitance produces the switch voltage Vds.
  • 3. IJPEDS ISSN: 2088-8694  Analysis of 1MHz Class-E Power Amplifier for Load and Duty Cycle Variations(Shakir Saat) 360 Vcc LF Cp CL RLVg Idc vo + - ioic Q Figure 3. Typical Class-E Power Amplifier Circuit Figure 4. Theoretical Waveforms in Class E zero-voltage-switching amplifier [13] Based on Figure 4, the switch turns ON and OFF at the operating frequency setting by a MOSFET gate drive. Circuit operation is determined by the switch when on and by the transient response of the load network when the switch is OFF. The switching pattern is defined as:  DTtforsatateON TtDTforstateOFF     0 Switch where D is the switch duty cycle and T is the period for one complete cycle. The MOSFET turn ON and OFF alternately at  = 0 and DT. Therefore, the switch voltage waveform that satisfies the Class-E nominal condition, i.e., condition (1) or (2), at the switch turn ON instant as a function of the duty ratio, is expressed as follows: ZVS condition: ( ) = 0 (1) Zero derivative switching (ZDS) condition: ( ) ( )  = 0 (2) where ( ) is the switch voltage. In this case, the voltage across the switch and the shunt capacitance Cp is zero when the switch turns ON. In other word, the energy stored in the shunt capacitance Cp is zero when the switch turns on, yielding to zero turn ON switching loss. 2.1. Assumptions of Class-E Inverter for Optimum Operation The assumptions of the circuit are quite similar to the one that is presented in [1] and [3]. The analysis of the Class-E power amplifier of Figure 3 is carried out under the following assumptions: 1) The MOSFET and diode form an ideal switch whose on-resistance is zero, off-resistance is infinity, and switching times are zero. 2) The choke inductance is high enough so that its ac component is much lower than the DC component of the input current. 3) The loaded quality factor Q of the L, C and RL series-resonant circuit is high enough so that the current I through the resonant circuit is sinusoidal. 4) Duty cycle, D = 50%
  • 4.  ISSN: 2088-8694 IJPEDS Vol. 7, No. 2, June 2016 : 358 – 368 361 5) All circuit elements are ideal. 2.2. Circuit Component Equations In the typicalClass E power amplifier, inductor LFis assumed to be large, the current through the load resistor is assumed to be a pure sine and no losses are included. Under these conditions, the parameters of the circuit shown in Figure 3 are defined and given as follows: The full load resistance is  P VCC 4 8 R 2 2 L    (3) where P is output power. The current drawn from the DC power supply is CCV P oI (4) The load network component values are as follows: 2 1 4 1 2            L CC o p R V I C (5)          16 )4( 1 2   QR C L (6)  LQR L  (7) where Q is quality factor. In order to keep the current ripple in the choke inductor stays at below 10% of the full-load DC input current , the value of the choke inductance must be greater than .1 4 2 2 (min) f R L f         (8) In practical terms, the choke inductance value is not all that critical, as long as its impedance is at least an order of magnitude higher than the load resistance and it is not self-resonant at the first three or four harmonics. It needs to look like an open circuit to these harmonics, if possible. 3. DESIGN EXAMPLES AND RESULT DISCUSSIONS There were three sets of simulation and experimental examples conducted in order to verify the previous equations and understand the Class-E behaviour. Based on the design equations and assumptions provided in Section 2, all the circuit parameters are calculated and tabulated as in Table I. Then simulations are carried out using Proteus before the real circuit is implemented. In order to validate the simulation results, the experimental work is carried out. IRF510 MOSFET is used as a switching device in the design. It is n- channel, enhancement mode and designed especially for high speed applications. Based on Table I, the peak switch voltage and current were 42.74V and 2.39A respectively. According to IRF 510 MOSFET datasheets, the breakdown switch voltage and current were 100V and 5.5A respectively. This confirms that the IRF510 MOSFET is suitable to be used in a Class-E power amplifier circuit in practical applications. In Figure 5, the SK40C microcontroller board with PIC16F887A is used to generate a desired switching control signal frequency at 50% duty cycle for the MOSFET gate. However, the microcontroller output voltage, typically 5V is not sufficient to turn ON the IRF510 MOSFET that requires at least 10V to operate in safe operating area. Therefore, an IC gate drive TC4422 is used here to provide sufficient gate voltage or charge to drive the IRF510 MOSFET. The complete experimental setup is shown in Figure 6. All
  • 5. IJPEDS ISSN: 2088-8694  Analysis of 1MHz Class-E Power Amplifier for Load and Duty Cycle Variations(Shakir Saat) 362 the voltage and current of the designed amplifier are measured by a Sanwa CD771 Digital Multimeter and the Agilent Technologies DSO-X 2012A oscilloscope is used to obtain the waveforms data of the output voltage. Figure 5. Class-E Power Amplifier with MOSFET Driver Circuit Figure 6. Class-E Power Amplifier Experimental Setup 3.1. Design of Class-E Power Amplifier for Optimum Operation In the first circuit design, consider the circuit of Figure 3 with design specifications: Vcc = 12V, D = 0.5, Q = 10, Po = 10W, f = 1MHz, and components value RL, CP, C and Lf are calculated and tabulated in Table 1. In this part, the effects on switching and performance are studied. Table 1. Class-E Power Amplifier Results At Optimum Load Parameter Result Calc. Sim Exp. RL  8.31 8.31 8.3 Cp nF 3.52 3.52 3.60 C nF 2.17 2.17 2.20 Lf uH 57.60 57.60 100.00 L uH 13.22 13.22 13.30 VRL(peak) V 12.89 12.00 12.90 Vds(peak) V 42.74 41.00 42.00 Idc A 0.83 0.82 0.83 IRL(peak) A 1.55 1.44 1.54 Vc(peak) V 114.03 112.00 111.40 VL(peak) V 128.89 122.00 128.70 Is(peak) A 2.39 2.10 2.30 Is(rms) A 1.28 1.26 1.28 Po(ac) W 10.01 8.62 9.84 Pi(dc) W 10.00 9.84 9.96  % 100.12 87.56 98.82
  • 6.  ISSN: 2088-8694 IJPEDS Vol. 7, No. 2, June 2016 : 358 – 368 363 For 1MHz operation frequency, the simulation value of peak output voltage, VRL(peak) = 12V, 6.9% lower than the theoretical value. The simulation value of dc power input is Pi(dc) = VCC x Idc= 9.84W which is 1.6% lower than the theoretical value. The simulation value of ac output power, Po(ac) = (IRL(rms))2 *RL = 8.62W, 13.8% lower than theoretical value. The simulation value of efficiency, = 87.56% which is 12.4% lower than the theoretical value. Figure 7 shows the waveforms obtained from Proteus simulation and circuit experiment. It can be seen in Figure 7(a), simulation value for the maximum voltage across MOSFET during turn OFF is Vds(peak) = 41V, almost three times larger than Vcc. Meanwhile, during turn ON, Vds(peak) = 4.5V, nearly 11% of the peak switch voltage. In an optimum design yielding the maximum drain efficiency, the switch voltage Vds at the switch turn time is usually 10% to 50% of the peak switch voltage, which is a nonzero voltage switching condition. Refer to Figure 7(b), the experiment value of maximum voltage across the MOSFET during turn OFF is Vds(peak) =37.8, 8.75% lower than the simulation value. Meanwhile, during turn ON, Vds(peak) = 4V, nearly 10% of the switch peak voltage. The experiment value of the peak output voltage, VRL(peak) is 12.50V, 2.9 % higher than the simulation value. All the simulation and experiment results are consistent with the theoretical predictions for the first circuit design. Therefore, it can be concluded that the optimum operation can be achieved only at an optimum load resistance, RL = Ropt. When RL = Ropt, the sinusoidal output voltage will reach nearly to maximum for the tested operating frequency. Furthermore, the experiment switching voltage waveform proved that the Class-E power amplifier circuit using PIC16F877A satisfy the ZVS conditions since there is no overlap between voltage over the MOSFET channel and current through the channel. In terms of the efficiency, it can be seen that the experiment circuit produces 98.4% efficiency, 11.05% higher than the simulated value. This is due to switching losses, non-pure resistive load, equivalent series resistance (ESR), parasitic resistance of each components and dissimilarities in component selections. (a) Proteus Simulation (b) Circuit Experiment Figure 7. Input, Switching Voltage and Output Voltage Waveforms for the First Design at 1MHz Frequency
  • 7. IJPEDS ISSN: 2088-8694  Analysis of 1MHz Class-E Power Amplifier for Load and Duty Cycle Variations(Shakir Saat) 364 3.2. Class-E Power Amplifier with Load Variations In the second circuit design, consider the circuit of Figure 3 with design specifications: Vcc = 12V, D = 0.5, f = 1MHz, Q = 10 and Po = 10W. Part 3.1 investigated Class-E power amplifier circuit for optimum load at 1MHz operating frequency. However, in many applications, the load resistance varies over a certain range. As shown in Figure 8(a) and 8(b), if RL is greater than Ropt, the amplitude of IRL of the current io, through L-C-RL series-resonant circuit is lower than that for optimum operation. Voltage drop across the shunt capacitor Cp decreases, and the switch voltage Vds is greater than zero at turn on. On the other hand, in Figure 8(c) and 8(d), if RL is less than Ropt, the amplitude IRL is higher than that for optimum operation, the voltage drop across the shunt capacitor Cp increases, and the switch voltage Vds is less than zero at turn on. Therefore, the load power and efficiency for both cases are lower than the load power and efficiency at optimum load. Based on simulation and experiment results tabulated in Table 2, it can be concluded that the efficiency of the circuit is maximum when RL=Ropt. In addition, Vcc, P and RL are interdependent quantities as referred to (11). In many applications, the load resistance is given and is different from that given in (11). There is a need for matching circuits that can provide impedance transformation to overcome this problem. This work will be done in the near future. Table 2. Class-E Power Amplifier Results At Different Load Frequency f = 1MHz Result RL = opt RL<Ropt RL>Ropt Calc. Sim Exp. Sim Exp. Sim Exp. RL W 8.31 8.31 8.4 5 5 20 20 Cp nF 3.52 3.52 3.60 3.52 3.60 3.52 3.60 C nF 2.17 2.17 2.20 2.17 2.20 2.17 2.20 Lf uH 57.60 57.60 100.00 57.60 100.00 57.60 100.00 L uH 13.22 13.22 13.30 13.22 13.30 13.22 13.30 VRL(peak) V 12.89 12.00 12.50 8.00 9.00 14.50 13.70 Vds(peak) V 42.74 41.00 39.00 44.00 40.20 30.50 31.00 Idc A 0.83 0.82 0.80 0.84 0.80 0.55 0.50 IRL(peak) A 1.55 1.44 1.50 1.70 1.80 0.72 0.70 Vc(peak) V 114.03 112.00 108.50 130.00 120.00 64.00 64.00 VL(peak) V 128.89 122.00 125.50 146.00 140.00 61.00 59.00 Is(peak) A 2.39 2.10 2.30 2.25 2.30 1.20 1.10 Is(rms) A 1.28 1.26 1.20 1.29 1.20 0.85 0.80 Po(ac) W 10.01 8.62 9.45 7.23 8.10 5.18 4.90 Pi(dc) W 10.00 9.84 9.60 10.08 9.60 6.60 6.00 h % 100.12 87.56 98.44 71.68 84.38 78.55 81.67 3.3. Class-E Power Amplifier with Duty Cycle Variations for 1MHz In the third circuit design, the effect of changing the duty cycle to the output power performance will be discussed. Consider Figure 3 with the design specifications: Vcc = 12V, Q = 10, Po = 10W, RL = Ropt, and f = 1MHz. In this part, the duty cycle D is controlled in the range of 10% to 90%. Figure 9 shows a plot of output power performance versus D. It shows that all the parameters that have been simulated will subsequently reach maximum value. Also the maximum output power performance is only occur at D = 0.5. At this point, the efficiency for the experiment equals to 98.44%, 1.56% lower than the calculated value. Based on (9) and (10) below, the initial phase of current is dependent on the duty cycle. ZVS will miss out while the duty ratio is changed to regulate the power output if the operating frequency cannot adaptive tune. This will lead to switching losses due to phase shifting. The miss out of ZVS can be solved by implementing self-tuning feedback controller and this will have to be investigated.           )1(2 12cos tan 1 D D    (9)   CCpeakRL V D DD V )1( sinsin2 )(      (10)
  • 8.  ISSN: 2088-8694 IJPEDS Vol. 7, No. 2, June 2016 : 358 – 368 365 (a) Circuit Experiment (RL> Ropt): Switch Voltage (b) Circuit Experiment (RL> Ropt): Capacitor Voltage (c) Circuit Experiment (RL< Ropt): Switch Voltage (d) Circuit Experiment (RL< Ropt): Capacitor Voltage Figure 8. Simulation and Experimental Waveforms of Capacitor Voltage and Switching Voltage
  • 9. IJPEDS ISSN: 2088-8694  Analysis of 1MHz Class-E Power Amplifier for Load and Duty Cycle Variations(Shakir Saat) 366 Figure 9. Plot of Output Power Capability When Varies the Duty Cycle 4. CONCLUSION An analysis of the Class-E power amplifier operation has been presented in this paper. Three circuit design examples along with the Proteus simulation and experiment waveforms are given to show the validity of the analytical expression. The switch control signal for IRF510 MOSFET using microcontroller PIC16877A has been proposed and the results indicate that ZVS condition can be achieved successfully. In the laboratory experiment, the Class-E with optimum load and D = 0.5 has achieved 98.44% efficiency at 10W output power for 1MHz operating frequency. From the three design examples, it can be concluded that the optimum operation can be achieved only at an optimum load resistance, RL = Ropt .In order to transfer a specified amount of output power at specified dc voltage, the load resistance R must be of the value determined by (3) and the maximum output power capability only occur at D = 0.5. Moreover, the agreement between experiment performance and theoretical performance can still be considered excellent. This analysis will assists the researchers to understand more on the Class E behavior thus able to produce a better performance in the upcoming investigation. For future development, this circuit will be applied at the transmitter side of a capacitive power transfer system. ACKNOWLEDGEMENTS This research was supported by the Universiti Teknikal Malaysia Melaka (UTeM) [PJP/2014/FKEKK(2A)/S01299] and Malaysian Ministry of Education [RAGS/2013/FKEKK/TK02/B00035] grants. REFERENCES [1] N.O. Sokal and A.D. Sokal, “Class E-A new class of high-efficiency tuned single-ended switching power amplifiers”, IEEE J. Solid-State Circuits, vol. 10, no. 3, pp. 168–176, Jun. 1975. [2] F. Raab, “Idealized operation of the class E tuned power amplifier”, IEEE Trans. Circuits Syst., vol. 24, no. 12, pp. 725–735, Dec. 1977. [3] F.H. Raab, “Effects of circuit variations on the class E tuned power amplifier”, IEEE J. Solid-State Circuits, vol. 13, no. 2, pp. 239–247, Apr. 1978. [4] J. Ebert, M. Kazimerczuk, and M. Kazimierczuk, “Class E High Efficiency Tuned Power Oscillator”, IEEE J. Solid State Circuits, no. 2, pp. 62–66, 1981. [5] B.N.O. Sokal, “Class-E RF Power Amplifiers”, pp. 9–20, 2001. [6] D. Stump, “A Study on Performance of Class E Converter Circuit for Loosely Coupled Inductive Power Transfer”, vol. 13, no. 1, pp. 1–4, 2014. [7] C. Ekkaravarodome and K. Jirasereeamornkul, “Analysis and Implementation of a Half Bridge Class-DE Rectifier for Front-End ZVS Push-Pull Resonant Converters”, vol. 13, no. 4, pp. 626–635, 2013. [8] Y. Yusmarnita, S. Saat, A.H. Hamidon, H. Husin, N. Jamal, K. Kh, and I. Hindustan, “Design and Analysis of 1MHz Class-E Power Amplifier 2 Circuit Description”, vol. 14, 2015. [9] T.B. Mader, E.W. Bryerton, M. Markovic, M. Forman, and Z. Popovic, “Switched-mode high-efficiency microwave power amplifiers in a free-space power-combiner array”, IEEE Trans. Microw. Theory Tech., vol. 46, no. 10 PART 1, pp. 1391–1398, 1998.
  • 10.  ISSN: 2088-8694 IJPEDS Vol. 7, No. 2, June 2016 : 358 – 368 367 [10] J. Wilkinson and J. K. Everard, “Transmission-line load-network topology for class-E power amplifiers”, IEEE Trans. Microw. Theory Tech., vol. 49, no. 6, pp. 1202–1210, 2001. [11] A. V Grebennikov, H. Jaeger, M. A. E. Operations, and L. T. Park, “Class E with parallel circuit - a new challenge for high-efficiency RF and microwave power amplifiers”, 2002 IEEE MTT-S Int. Microw. Symp. Dig. (Cat. No.02CH37278), pp. 1627–1630, 2002. [12] R. Tayrani, “A broadband monolithic S-band class-E power amplifier”, 2002 IEEE Radio Freq. Integr. Circuits Symp. Dig. Pap. (Cat. No.02CH37280), pp. 53–56, 2002. [13] M.K. Kazimierczuk and D. Czarkowski, Resonant Power Converters. 2011. [14] M.K. Kazimierczuk and J. Jozwik, “Resonant DC/DC converter with class-E inverter and class-E rectifier”, IEEE Trans. Ind. Electron., vol. 36, no. 4, 1989. [15] M.K. Kazimierczuk and X.T. Bui, “Class-E amplifier with an inductive impedance inverter”, IEEE Trans. Ind. Electron., vol. 37, no. 2, pp. 160–166, 1990. [16] K.K. Sang, S.H. Hee, J.W. Young, and H.C. Gyu, “A low-cost high-efficiency CCFL inverter with new capacitive sensing and control”, IEEE Trans. Power Electron., vol. 21, no. 5, pp. 1444–1445, 2006. [17] Y.F. Li and S.M. Sue, “Exactly analysis of ZVS behavior for class e inverter with resonant components varying”, Proc. 2011 6th IEEE Conf. Ind. Electron. Appl. ICIEA 2011, pp. 1245–1250, 2011. [18] Y.F. Liu and P.C. Sen, “New class-E DC-DC converter topologies with constant switching frequency”, IEEE Trans. Ind. Appl., vol. 32, no. 4, pp. 961–969, 1996. [19] S.H.L. Tu and C. Toumazou, “Low-distortion CMOS complementary class E RF tuned power amplifiers”, IEEE Trans. Circuits Syst. I Fundam. Theory Appl., vol. 47, no. 5, pp. 774–779, 2000. [20] N.O. Sokal, “Class-E switching-mode high-efficiency tuned RF/microwave power amplifier: improved design equations”, 2000 IEEE MTT-S Int. Microw. Symp. Dig. (Cat. No.00CH37017), vol. 2, 2000. [21] K. Thomas, S. Hinchliffe, and L. Hobson, “Class E Switching-Mode Power Amplifier For High Frequency Electric Process Heating Apllications”, Electron. Lett., pp. 80–82, 1987. [22] C.K. Chou, J. a. McDougall, and K. W. Chan, “RF heating of implanted spinal fusion stimulator during magnetic resonance imaging”, IEEE Trans. Biomed. Eng., vol. 44, no. 5, pp. 367–373, 1997. [23] E.S. Hochmair, “System optimization for improved accuracy in transcutaneous signal and power transmission”, IEEE Trans. Biomed. Eng., vol. 31, no. 2, pp. 177–186, 1984. [24] W.H. Moore, D.P. Holschneider, T.K. Givrad, and J.M.I. Maarek, “Transcutaneous RF-powered implantable minipump driven by a class-E transmitter”, IEEE Trans. Biomed. Eng., vol. 53, no. 8, pp. 1705–1708, 2006. [25] Norezmi Jamal, Shakir Saat, Y. Yusmarnita, Thoriq Zaid, A.A.M. Isa, "Investigations on Capacitor Compensation Topologies Effects of Different Inductive Coupling Links Configurations", International Journal of Power Electronics and Drive Systems, vol. 6, no. 2, pp. 274-281, 2015. BIOGRAPHIES OF AUTHORS Yusmarnita Yusop was born in Melaka, Malaysia in 1979. She received the B.Eng in Electrical Engineering (Mechatronic) from University of Technology, Malaysia, in 2001, the M.Eng degree in Electrical Engineering from Tun Hussein Onn University of Malaysia, in 2004. From 2005 to 2014, she was a Lecturer in the Faculty of Electronics and Computer Engineering, UniversitiTeknikal Malaysia Melaka. Since that time, she has been involved in teaching for many subjects such as Power Electronics, Advanced Power Electronics, Electronic Systems and Manufacturing Automation. She is currently working toward the PhD. Degree. Her area of research interests include electronic system design, wireless power transfer and power electronics. Shakir Saat was born in Kedah, Malaysia, in 1981. He received the B.Eng. and MEng. degrese in electrical engineering from the UniversitiTeknologi Malaysia, Malaysia, in 2002 and 2006, respectivelys and the Ph.D. degree in electrical engineering (Nonlinear Control Theory) from the University of Auckland, New Zealand, in 2013. His career as academician begins in 2004 as a Tutor at Department of Industrial Electronic, UniversitiTeknikal Malaysia Melaka and now he is a Senior Lecturer at the same university. His current research interests include nonlinear control theory, polynomial discrete-time systems, networked control systems, and wireless power transfer technologies.
  • 11. IJPEDS ISSN: 2088-8694  Analysis of 1MHz Class-E Power Amplifier for Load and Duty Cycle Variations(Shakir Saat) 368 Siti Huzaimah Husin received the B.Eng (2000) from Multimedia University, M.Eng (2005) from Kolej Universiti Tun Hussein Onn, Malaysia respectively. First appointed as Engineering Instructor (2001) at Kolej Universiti Teknikal Malaysia Melaka and promoted as Lecturer (2005) and Senior Lecturer (2008) in the Department of Industrial Electronics, Faculty of Electronic and Computer Engineering at Universiti Teknikal Malaysia Melaka. Since September 2014, she pursuing PhD in Advanced Control Technology that focused on acoustics energy transfer. Sing Kiong Nguang received his BE (with first class honours) and PhD degree from the Department of Electrical and Computer Engineering of the University of Newcastle, Australia, in 1992 and 1995, respectively.He has published 6 books and over 300 refereed journal and conference papers on nonlinear control design, nonlinear control systems, nonlinear time-delay systems, nonlinear sampled-data systems, biomedical systems modelling, fuzzy modelling and control, biological systems modelling and control, and food and bioproduct processing. He has served on the editorial board of a number of international journals.He is the Chief-Editor of the International Journal of Sensors, Wireless Communications and Control.