Title
Refinements of the half-bit and factor-of-two bounds for capacity in Gaussian channel with feedback
Abstract
We consider the upper bounds of the finite blocklength capacity C n,FB(P) of the discrete time Gaussian channel with feedback. We also let Cn(p) be the nonfeedback capacity. We prove the relations Cn(P)⩽Cn,FB(P)⩽Cn (αP)+½ln(1+1/α) and Cn(P)⩽Cn,FB(P)⩽(1+1/α)Cn (αP) for any P>0 and any α>0, which induce the half-bit and factor-of-two bounds given by Cover and Pombra (1989) in the special case of α=1
Year
DOI
Venue
1999
10.1109/18.746831
IEEE Transactions on Information Theory
Keywords
Field
DocType
feedback,special case,factor-of-two bound,nonfeedback capacity,finite blocklength capacity,relations cn,capacity,discrete time gaussian channel,gaussian channel,c n,upper bound,signal processing,channel capacity,gaussian noise,gaussian processes,discrete time,stochastic processes,decoding
Discrete mathematics,Combinatorics,Gaussian channels,Discrete time and continuous time,Channel capacity,Mathematics
Journal
Volume
Issue
ISSN
45
1
0018-9448
Citations 
PageRank 
References 
6
0.60
7
Authors
2
Name
Order
Citations
PageRank
Han Wu Chen182.03
K. Yanagi260.94