Abstract: Gallager's exponent function E_{\circ}, (\rho,p) plays a crucial role in the derivation of bounds for coding error probabilities.
77785,. January 1974. Computation of Random Coding Exponent Functions. SUGURU ... An efficient iterative algorithm has been presented for computing the exponent ...
A new iterative algorithm for computing the optimal exponent of correct decoding for discrete memoryless channels · Computer Science. 2015 IEEE International ...
An iterative algorithm for computing the maximum of E_{circ} (rho,p) over the set of input probability distributions is presented. The algorithm is similar to ...
To find this q*, it is only required to move the hyperplane, which is determined uniquely by the probability vectors ri, i = 1, 2,..., m, parallel to itself ...
We will be concerned with code parameters (such as the error prob- ability and distance distribution) that behave as exponential functions of the code length N ...
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Abstract—This paper studies the error exponent of i.i.d. randomly generated codes used for transmission over discrete memoryless channels with maximum ...
Missing: Computation | Show results with:Computation
We define the error exponent of the typical random code as the long–block limit of the negative normalized expectation of the logarithm of the error probability ...
This paper concerns error exponents and the structure of input distributions maximizing the random coding exponent for a stochastic channel model.
Abstract—This paper shows that the probability that the error exponent of a given code randomly generated from a pairwise-independent ensemble is smaller ...
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