Abstract—We consider the Gel’fand-Pinsker problem in which the channel and state are general, i.e., possibly non-stationary, non-memoryless and non-ergodic. Using the information spec-trum method and a non-trivial modification of the piggyback coding lemma by Wyner, we prove that the capacity can be expressed as an optimization over the difference of a spectral inf- and a spectral sup-mutual information rate. We consider various specializations including the case where the channel and state are memoryless but not necessarily stationary. Index Terms—Gel’fand-Pinsker, Information spectrum, Gen-eral channels, General source
Determining the achievable rates at which information can be reliably transmitted across noisy chann...
A general formula for the capacity of stationary nonanticipatory channels is known. However, it is d...
Abstract-We consider three capacity definitions for general channels with channel side information a...
Abstract—We consider the Gel’fand-Pinsker problem in which the channel and state are general, i.e., ...
It can be useful to know that there is more than one way to prove a result. This article reviews an ...
We study the hybrid classical-quantum version of the channel coding problem for the famous Gel'fand-...
A general capacity formula C = sup X I(X; Y), which is correct for arbitrary single-user channels wi...
Abstract—A general formula for the capacity of arbitrary compound channels, which are not necessaril...
Abstract-We consider a Gelfand-Pinsker discrete memoryless channel (DMC) model and provide a strong ...
In this paper, a general formula for the capacity region of a general interference channel with two ...
Abstract-A formula for the capacity of arbitrary single-user channels without feedback (not necessar...
We consider the problem of minimizing upper bounds and maximizing lower bounds on information rates ...
This paper presents numerical algorithms for the computation of the capacity for channels with non-c...
Capacity formulas and random-coding exponents are derived for a generalized family of Gel’fand-Pinsk...
Abstract—The computation of the capacity of a finite-state channel (FSC) is a fundamental and long-s...
Determining the achievable rates at which information can be reliably transmitted across noisy chann...
A general formula for the capacity of stationary nonanticipatory channels is known. However, it is d...
Abstract-We consider three capacity definitions for general channels with channel side information a...
Abstract—We consider the Gel’fand-Pinsker problem in which the channel and state are general, i.e., ...
It can be useful to know that there is more than one way to prove a result. This article reviews an ...
We study the hybrid classical-quantum version of the channel coding problem for the famous Gel'fand-...
A general capacity formula C = sup X I(X; Y), which is correct for arbitrary single-user channels wi...
Abstract—A general formula for the capacity of arbitrary compound channels, which are not necessaril...
Abstract-We consider a Gelfand-Pinsker discrete memoryless channel (DMC) model and provide a strong ...
In this paper, a general formula for the capacity region of a general interference channel with two ...
Abstract-A formula for the capacity of arbitrary single-user channels without feedback (not necessar...
We consider the problem of minimizing upper bounds and maximizing lower bounds on information rates ...
This paper presents numerical algorithms for the computation of the capacity for channels with non-c...
Capacity formulas and random-coding exponents are derived for a generalized family of Gel’fand-Pinsk...
Abstract—The computation of the capacity of a finite-state channel (FSC) is a fundamental and long-s...
Determining the achievable rates at which information can be reliably transmitted across noisy chann...
A general formula for the capacity of stationary nonanticipatory channels is known. However, it is d...
Abstract-We consider three capacity definitions for general channels with channel side information a...