In the Shannon theory of communication, nearly all of the results pertaining to the rate of transmission of information have depended upon accurate characterizations of the channel operator and the statistics of the noise. The concept of the ε-capacity of classes of unknown channels can be applied to estimate the capacity of channels having additive noise when only a rudimentary knowledge of both the channel operator and the noise statistics are available. We discuss three types of channel models in which the channel operator is known only to belong to a class of such operators. Bounds are established for the ε-capacity of these classes of operators. These bounds are determined through an application of known results on the channel capacity...
In a conference devoted to studying the ultimate limits of communication systems, we wish to make an...
Determining the achievable rates at which information can be reliably transmitted across noisy chann...
Ahlswede R, Gemma J. Bounds on algebraic code capacities for noisy channels. I. Information and Cont...
In the Shannon theory of communication, nearly all of the results pertaining to the rate of transmis...
AbstractCapacity is deremined for a class of communication channels containing additive noise. Gauss...
We generalize the asymptotic capacity expression for very noisy communication channels to now includ...
We investigate the variation of Shannon information and channel capacity, when the statistics go thr...
The form of capacity achieving input distribution is specified for a class of finite state channels ...
Abstract-We consider three capacity definitions for general channels with channel side information a...
In many applications, the Middleton Class-A model is used to describe the impulsive noise. A very us...
We consider three capacity definitions for general channels with channel side information at the rec...
FIELD GROUP SUB. GR. Gaussian channels, Shannon theory, stationary channels, channel capacity 19. AB...
In information theory, Shannon’s Noisy-Channel Coding Theorem states that it is possible to communic...
We generalize the asymptotic capacity expression for very noisy communication channels to now includ...
Ahlswede R. A note on the existence of the weak capacity for channels with arbitrarily varying chann...
In a conference devoted to studying the ultimate limits of communication systems, we wish to make an...
Determining the achievable rates at which information can be reliably transmitted across noisy chann...
Ahlswede R, Gemma J. Bounds on algebraic code capacities for noisy channels. I. Information and Cont...
In the Shannon theory of communication, nearly all of the results pertaining to the rate of transmis...
AbstractCapacity is deremined for a class of communication channels containing additive noise. Gauss...
We generalize the asymptotic capacity expression for very noisy communication channels to now includ...
We investigate the variation of Shannon information and channel capacity, when the statistics go thr...
The form of capacity achieving input distribution is specified for a class of finite state channels ...
Abstract-We consider three capacity definitions for general channels with channel side information a...
In many applications, the Middleton Class-A model is used to describe the impulsive noise. A very us...
We consider three capacity definitions for general channels with channel side information at the rec...
FIELD GROUP SUB. GR. Gaussian channels, Shannon theory, stationary channels, channel capacity 19. AB...
In information theory, Shannon’s Noisy-Channel Coding Theorem states that it is possible to communic...
We generalize the asymptotic capacity expression for very noisy communication channels to now includ...
Ahlswede R. A note on the existence of the weak capacity for channels with arbitrarily varying chann...
In a conference devoted to studying the ultimate limits of communication systems, we wish to make an...
Determining the achievable rates at which information can be reliably transmitted across noisy chann...
Ahlswede R, Gemma J. Bounds on algebraic code capacities for noisy channels. I. Information and Cont...