ScholarGate
Assistente

Comparar métodos

Examine os métodos selecionados lado a lado; as linhas que diferem ficam destacadas.

Equalização Zero-Forcing e Erro Quadrático Médio Mínimo×Teorema da Capacidade de Canal de Shannon×
ÁreaTelecomunicaçõesTelecomunicações
FamíliaProcess / pipelineProcess / pipeline
Ano de origem19741948
Autor originalSaleh Mansour and Paul ZervosClaude Shannon
Tipolinear equalization algorithmfundamental theoretical bound
Fonte seminalProakis, J. G. (2001). Digital Communications (4th ed.). McGraw-Hill. link ↗Shannon, C. E. (1948). A mathematical theory of communication. Bell System Technical Journal, 27(3), 379-423. DOI ↗
Outros nomeschannel equalization, interference cancellationchannel capacity, information theory bound
Relacionados55
ResumoZero-Forcing (ZF) and Minimum Mean-Square Error (MMSE) equalization are fundamental linear receiver algorithms for combating intersymbol interference in dispersive channels. Developed in the context of data transmission theory, these methods form the basis of modern channel equalization in wireless and wired systems. While ZF aggressively cancels interference, MMSE balances interference suppression with noise enhancement, making it the optimal linear solution under Gaussian noise.Shannon's channel capacity theorem, published in 1948, establishes the maximum rate at which information can be reliably transmitted over a noisy channel. Expressed as C = B log2(1 + S/N) for additive white Gaussian noise (AWGN), it is a fundamental bound in information theory and communications engineering. Shannon proved that reliable communication is possible at any rate below capacity, and impossible above it. This theorem underpins the design of all modern communication systems and motivates coding theory, modulation, and signal processing techniques.
ScholarGateConjunto de dados
  1. v1
  2. 2 Fontes
  3. PUBLISHED
  1. v1
  2. 2 Fontes
  3. PUBLISHED

Ir para a pesquisa Baixar slides

ScholarGateComparar métodos: ZF/MMSE Equalization · Shannon Capacity. Recuperado em 2026-06-17 de https://scholargate.app/pt/compare