hard.kr [new] Design (15, k) linear block codes and compare their performance to the uncoded case. > hard22 | hard.kr report

[new] Design (15, k) linear block codes and compare their performance to the uncoded case. > hard22

본문 바로가기

뒤로가기 hard22

[new] Design (15, k) linear block codes and compare their performance …

페이지 정보

작성일 23-01-25 00:33

본문




Download : Design (15,k) linear.hwp




2) Error Correctability
2. A (15, 11) Linear Block Code


1) Generator Matrix


순서
설명
2. Propose a generator matrix, obtain the syndrome table, and determine the error correctability and the WER expression for a (15, 8) code.

2) Error Correctability

Design (15,k) linear-3708_01.jpg Design (15,k) linear-3708_02_.jpg Design (15,k) linear-3708_03_.jpg Design (15,k) linear-3708_04_.jpg Design (15,k) linear-3708_05_.jpg
4. Performance Comparison



Design (15, k) linear block codes and compare their performance to the uncoded case.
1. Propose a generator matrix, obtain the syndrome table, and determine the error correctability and the WER expression for a (15, 11) code.


Download : Design (15,k) linear.hwp( 34 )



레포트 > 공학,기술계열
3. Compare the performance of proposed codes to the uncoded case by evaluating WER and BER as functions of Eb/N0. (Your performance curve should be in log-log plot)

Design (15, k) linear block codes and compare their performance to the uncoded case.


Source code


Design (15, k) linear block codes and compare their performance to the uncoded case. Form a group of three students; each student should perform the following work. 1. Propose a generator matrix, obtain the syndrome table, and determine the error correctability and the WER expression for a (15, 11) code. 2. Propose a generator matrix, obtain the syndrome table, and determine the error correctability and the WER expression for a (15, 8) code. 3. Compare the performance of proposed codes to the uncoded case by evaluating WER and BER as functions of Eb/N0. (Your performance curve should be in log-log plot)


3. A (15, 8) Linear Block Code
5. Discussion and Conclusions




1. Introduction
coded, ber, per, linear block code, generate matrix, syndrome table, error correctability

Form a group of three students; each student should perform the following work.
1) Generator Matrix
6. Appendix (Extra Work, Program Source, Etc.)
다.
전체 6,697건 1 페이지
해당자료의 저작권은 각 업로더에게 있습니다.

evga.co.kr 은 통신판매중개자이며 통신판매의 당사자가 아닙니다.
따라서 상품·거래정보 및 거래에 대하여 책임을 지지 않습니다.
Copyright © hard.kr. All rights reserved.
PC 버전으로 보기