In digital electronics, a decoder can take the form of a multiple-input, multiple-output logic circuit that converts coded inputs into coded outputs, where the input and output codes are different e.g. n-to-2n , binary-coded decimal decoders. Decoding is necessary in applications such as data multiplexing, 7 segment display and memory address decoding.
An encoder is a device, circuit, transducer, software program, algorithm or person that converts information from one format or code to another. The purpose of encoder is standardization, speed, secrecy, security, or saving space by shrinking size. Encoders are combinational logic circuits and they are exactly opposite of decoders. They accept one or more inputs and generate a multibit output code.
This presentation was made for student batch 2017-2018 of MBSTU. Here we will get
IEEE 32 bit floating representation .
IEEE 754 floating point representation
32 bit floating point Addition
In digital electronics, a decoder can take the form of a multiple-input, multiple-output logic circuit that converts coded inputs into coded outputs, where the input and output codes are different e.g. n-to-2n , binary-coded decimal decoders. Decoding is necessary in applications such as data multiplexing, 7 segment display and memory address decoding.
An encoder is a device, circuit, transducer, software program, algorithm or person that converts information from one format or code to another. The purpose of encoder is standardization, speed, secrecy, security, or saving space by shrinking size. Encoders are combinational logic circuits and they are exactly opposite of decoders. They accept one or more inputs and generate a multibit output code.
This presentation was made for student batch 2017-2018 of MBSTU. Here we will get
IEEE 32 bit floating representation .
IEEE 754 floating point representation
32 bit floating point Addition
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This presentation contains information about don't care conditions alongwith its examples, Karnaugh-Map i.e. K-map simplification using don't care conditions and seven-segment display with don't care conditions.
LDPC codes have been discovered a long time ago & re-discovered after invention of turbo codes. These two codes are actors of revolution of error correcting codes theory.
In this thesis, the principle of LDPC codes will be studied.
Besides, based on this, design is done for the IP core, involves
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Convolution codes - Coding/Decoding Tree codes and Trellis codes for multiple...Madhumita Tamhane
In contrast to block codes, Convolution coding scheme has an information frame together with previous m information frames encoded into a single code word frame, hence coupling successive code word frames. Convolution codes are most important Tree codes that satisfy certain additional linearity and time invariance properties. Decoding procedure is mainly devoted to correcting errors in first frame. The effect of these information symbols on subsequent code word frames can be computed and subtracted from subsequent code word frames. Hence in spite of infinitely long code words, computations can be arranged so that the effect of earlier frames, properly decoded, on the current frame is zero.
This presentation contains information about don't care conditions alongwith its examples, Karnaugh-Map i.e. K-map simplification using don't care conditions and seven-segment display with don't care conditions.
LDPC codes have been discovered a long time ago & re-discovered after invention of turbo codes. These two codes are actors of revolution of error correcting codes theory.
In this thesis, the principle of LDPC codes will be studied.
Besides, based on this, design is done for the IP core, involves
LDPC code performance and construction of behavioural model for Encoder & Decoder using Generator matrix and parity check matrix , then use Model sim for compilation & simulation also test bench design is made to test Encoder & Decoder blocks.
Digital clock (mod counters)using DSCH (DIGITAL SCHEMATIC) by Gaurav RaikarGauravRaikar3
The DSCH program is a logic editor and simulator. DSCH provides a user-friendly environment for hierarchical logic design, and fast simulation with delay analysis, which allows the design and validation of complex logic structures.
Modulus counters, or simply MOD counters, are defined based on the number of states that the counter will sequence through before returning back to its original value.
International Journal of Engineering Research and Applications (IJERA) is an open access online peer reviewed international journal that publishes research and review articles in the fields of Computer Science, Neural Networks, Electrical Engineering, Software Engineering, Information Technology, Mechanical Engineering, Chemical Engineering, Plastic Engineering, Food Technology, Textile Engineering, Nano Technology & science, Power Electronics, Electronics & Communication Engineering, Computational mathematics, Image processing, Civil Engineering, Structural Engineering, Environmental Engineering, VLSI Testing & Low Power VLSI Design etc.
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condensation in a flue gas condensing heat exchanger was
developed using MATLAB. Governing equations based on
mass and energy balances for the system were derived to
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2. Introduction
Welcome to the world of digital electronics!
Today, we're going to explore an essential
component of computing that has
revolutionized the way we process data - the
BCD Adder. But before we dive into the
technical details, let's take a step back and
understand why this topic is so important.
In the age of information overload, it's easy to
overlook the significance of the technology
that powers our daily lives. However, digital
electronics have become an integral part of
our society, and it's crucial to understand how
they work. The BCD Adder is one such
component that plays a vital role in
computing. It enables us to perform
arithmetic operations with ease, making
complex calculations a breeze. So, whether
you're a computer science student or an
enthusiast, understanding the BCD Adder is
essential for anyone interested in the inner
workings of digital electronics.
3. What is BCD Adder?
BCD Adder, or Binary Coded Decimal Adder, is
a type of digital circuit that performs addition
on two binary coded decimal numbers. In
simpler terms, it's a device that adds two
decimal numbers together using binary
arithmetic. BCD Adder is an essential
component in digital electronics, especially in
applications where decimal arithmetic is
required.
The way BCD Adder works is by taking two
binary coded decimal numbers as input and
adding them together using a combination of
full adders and half adders. The result is then
converted back into binary coded decimal
format. This process allows for the addition of
decimal numbers using binary arithmetic,
which is much faster and more efficient than
traditional decimal arithmetic.
4. Why is BCD Adder Important?
BCD Adder is a crucial component in digital
electronics, enabling the precise calculation of
decimal numbers. Its importance lies in its ability
to perform arithmetic operations on binary-coded
decimal numbers, which are commonly used in a
variety of applications such as financial
calculations, timekeeping, and data storage. The
BCD Adder has revolutionized computing by
providing an accurate and efficient way to
perform calculations with decimal numbers.
One of the most significant advantages of BCD
Adder is its accuracy. Unlike other types of adders
that can introduce errors when performing
calculations with decimal numbers, BCD Adder
ensures that the results are always correct. This
makes it ideal for use in industries where
precision is critical, such as finance and
manufacturing. Additionally, BCD Adder is highly
efficient, allowing for faster processing times and
reduced power consumption.
5. Types of BCD Adder
There are two main types of BCD Adder: the
parallel BCD Adder and the serial BCD Adder.
The parallel BCD Adder is faster than the
serial BCD Adder because it can add multiple
digits simultaneously. However, the serial BCD
Adder requires less hardware and is more
cost-effective. Both types have their
respective advantages and disadvantages, and
the choice between them depends on the
specific application.
Another type of BCD Adder is the carry-
lookahead BCD Adder, which is designed to
reduce the time required to calculate the
carry signals. This type of BCD Adder uses a
lookahead circuit that calculates the carry
signals for all the digits in parallel, rather
than calculating them sequentially. This
results in faster computation times and
improved efficiency.
6. Full Adder Circuit
The full adder circuit is a fundamental component
of BCD Adder. It is used to add two binary digits
along with a carry-in bit to produce a sum and a
carry-out bit. The circuit consists of multiple logic
gates, including XOR, AND, and OR gates, which
are connected in a specific way to perform the
addition operation. The full adder circuit is
designed to handle the addition of three bits,
making it an essential building block for more
complex arithmetic operations.
In BCD Adder, the full adder circuit is used to add
two BCD digits together. Since BCD digits can only
range from 0 to 9, the circuit must be able to
detect when the result exceeds 9 and generate a
carry-out bit. This is accomplished by adding an
additional layer of logic gates to the circuit,
which compares the sum output to the value 9
and generates a carry-out bit if necessary. By
using the full adder circuit in this way, BCD Adder
can perform accurate and efficient arithmetic
operations on BCD numbers.
7. Half Adder Circuit
A half adder circuit is a digital circuit that
performs addition of two binary digits. It has
two inputs, A and B, and two outputs, Sum and
Carry. The Sum output represents the result of
adding the two input bits together, while the
Carry output represents any carry that occurs
when adding the two bits. In BCD Adder, the
half adder circuit is used to add the first two
digits of the input numbers.
The half adder circuit consists of two logic
gates: an XOR gate and an AND gate. The XOR
gate produces the Sum output, while the AND
gate produces the Carry output. The circuit
can be implemented using transistors or other
electronic components. However, in modern
digital electronics, it is often implemented
using integrated circuits (ICs) or field-
programmable gate arrays (FPGAs).
8. BCD Adder Design
When designing a BCD Adder circuit, there are
several key factors that must be taken into
consideration. One of the most important
considerations is the number of bits in the
input and output registers. The size of these
registers will determine the maximum value
that can be added by the BCD Adder circuit.
Another important consideration is the speed
of the circuit. In many applications, speed is a
critical factor and designers must optimize the
circuit for maximum performance. This may
involve using faster logic gates or optimizing
the layout of the circuit to minimize signal
propagation delays.
9. BCD Adder Implementation
BCD Adder is a digital circuit used to perform
addition of two binary coded decimal
numbers. It works by adding each digit of the
two numbers and generating a sum and carry
bit for each digit. The sum bits are combined
to form the result, while the carry bits are
used to propagate the carry to the next digit.
BCD Adder can be implemented using logic
gates such as AND, OR, XOR, and NAND gates.
For example, consider the addition of two BCD
numbers: 45 + 23. To perform this addition
using BCD Adder, we first convert the numbers
to their binary equivalents: 01000101 and
00100011. We then add the two numbers using
BCD Adder, which gives us the result 01100100
in binary, or 68 in decimal. This process can
be repeated for any two BCD numbers.
10. BCD Adder Applications
One of the key applications of BCD Adder is in
the field of digital signal processing. BCD
Adder is used to perform arithmetic
operations on binary-coded decimal numbers,
which are commonly used in digital signal
processing applications such as audio and
video processing. BCD Adder is also used in
control systems, where it is used to perform
calculations on sensor data and control
signals.
Another important application of BCD Adder is
in the field of finance. BCD Adder is used in
financial calculations such as interest rate
calculations, loan amortization, and currency
conversions. The accuracy and efficiency of
BCD Adder make it an ideal choice for these
types of financial calculations.
11. Advantages of BCD Adder
One of the main advantages of BCD Adder is
its efficiency. BCD Adder is able to perform
addition operations quickly and accurately,
making it an ideal choice for applications
where speed is important. This efficiency is
due in part to the fact that BCD Adder uses a
binary-coded decimal system, which allows for
faster calculations compared to other types of
adders.
Another advantage of BCD Adder is its
accuracy. Because BCD Adder uses a decimal
system, it is able to produce more accurate
results than other types of adders that use a
binary system. This is especially important in
applications where precision is critical, such
as in financial calculations or scientific
research.
12. Disadvantages of BCD Adder
One of the main disadvantages of BCD Adder is
its limited range. BCD Adders are designed to
work with decimal numbers, but they can only
add up to 9 + 9 = 18. This means that if you
need to add numbers larger than 18, you will
need to use multiple BCD Adders in series.
Another disadvantage of BCD Adder is its
complexity. BCD Adders require more circuitry
compared to other types of adders, which
makes them more difficult to design and
implement. This also means that BCD Adders
are generally slower and less efficient than
other types of adders.
13. Conclusion
n conclusion, BCD Adder plays a crucial role in
digital electronics. Its ability to perform
arithmetic operations on binary-coded decimal
numbers has revolutionized computing and
made it possible for us to perform complex
calculations with ease.
BCD Adder is widely used in various industries
such as finance, engineering, and
telecommunications. It offers several
advantages over other types of adders,
including its accuracy and efficiency. However,
it also has its limitations and may not always
be the best choice depending on the specific
application.
Overall, BCD Adder is an important concept in
digital electronics that should not be
overlooked. We encourage you to continue
learning about this topic and exploring its
many applications in the world of computing.