MINIMUM UNORTHODOX MEASURE OF ENTROPY FOR RESCRIBED ARITHMETIC MEAN AND SECOND ORDER MOMENT
Minimum entropy probability distribution is necessary for complete information of probability distribution. But it has not been calculated so much whenever Maximum entropy probability distribution has been obtained by using different measures. Due to concave nature of entropy, minimization is complicated than maximization. In the present paper, We use Unorthodox measure of entropy to obtain minimum entropy for given Arithmetic mean and Second order moment.