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1
BSTS 2 
TOPIC
 Group Members 
Created by: Fahad Nadeem 3
Intorducation to system 
Linear System 
Time Invarient 
Properties of System 
BSTS (B) Group 4
• Systems process input signals to produce output 
signals 
Example: 
A CD player takes the signal on the CD and transforms it into a signal sent 
to the loud speaker 
5
• A system takes a signal as an input and transforms it into 
another signal 
System 
6 
Input signal 
x(t) 
Output signal 
y(t)
• A system takes a signal as an input and transforms it into 
another signal 
• linear systems find important applications signal 
processing and telecommunication 
x(t) y(t) 
x(t) y(t) 
7 
Continuous Time 
Discrete Time
• A system is time invariant if its behaviour and 
characteristics are fixed over time 
• E.g. The following CT system is time-invariant 
• because it is invariant to a time shift, i.e. x2(t) = x1(t-t0) 
y(t)= sin(x(t)) 
8
Causal: 
• A system is causal if the output at any time 
depends on values of the input at only the 
present and past times. 
9
• Time-invariance 
A system is time invariant if the 
system’s output is the same, given the same input 
signal, regardless of time. 
10
• Stable system is one in which small input signals lead to 
responses that do not diverge 
• If an input signal is bounded, then the output signal must 
also be bounded, if the system is stable 
11 
x : x U  y V
• System is said to be invertible if distinct inputs lead to 
distinct outputs . 
• If a system is invertible, an inverse system exists which, 
when cascaded with the original system, yields an output 
equal to the input of the first signal 
• E.g. the CT system is invertible: 
y(t) = 2x(t) 
• because w(t) = 0.5*y(t) recovers the original signal x(t) 
12
ALLAH HAFIZ 
BSTS 13

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What is system

  • 1. 1
  • 3.  Group Members Created by: Fahad Nadeem 3
  • 4. Intorducation to system Linear System Time Invarient Properties of System BSTS (B) Group 4
  • 5. • Systems process input signals to produce output signals Example: A CD player takes the signal on the CD and transforms it into a signal sent to the loud speaker 5
  • 6. • A system takes a signal as an input and transforms it into another signal System 6 Input signal x(t) Output signal y(t)
  • 7. • A system takes a signal as an input and transforms it into another signal • linear systems find important applications signal processing and telecommunication x(t) y(t) x(t) y(t) 7 Continuous Time Discrete Time
  • 8. • A system is time invariant if its behaviour and characteristics are fixed over time • E.g. The following CT system is time-invariant • because it is invariant to a time shift, i.e. x2(t) = x1(t-t0) y(t)= sin(x(t)) 8
  • 9. Causal: • A system is causal if the output at any time depends on values of the input at only the present and past times. 9
  • 10. • Time-invariance A system is time invariant if the system’s output is the same, given the same input signal, regardless of time. 10
  • 11. • Stable system is one in which small input signals lead to responses that do not diverge • If an input signal is bounded, then the output signal must also be bounded, if the system is stable 11 x : x U  y V
  • 12. • System is said to be invertible if distinct inputs lead to distinct outputs . • If a system is invertible, an inverse system exists which, when cascaded with the original system, yields an output equal to the input of the first signal • E.g. the CT system is invertible: y(t) = 2x(t) • because w(t) = 0.5*y(t) recovers the original signal x(t) 12