It is shown that the feasible solutions obtained using formally the Lagrange multipliers method are optimal for convex entropy minimization problems.Expand

A formula for the sub\-differential of the sum of a series of convex functions defined on a Banach space was provided by X. Y. Zheng in 1998. In this paper, besides a slight extension to locally… Expand

AbstractPROF. R. H. FOWLER'S monumental work on statistical mechanics has, in this the second edition, in his own modest words, been rearranged and brought more up to date. But the new volume is much… Expand

Statistical Physics. By F. Mandl. Pp. xiii + 379. (Wiley: London and New York, July 1971.) £2.75. Statistical Physics. By A. Isihara. Pp. xv + 439. (Academic: New York and London, June 1971.) $18.50;… Expand

A series of convex functions on a Banach space is studied. The generalizations of the Moreau-Rockafellar theorem are given. As its application, the partial generalization of the Kuhn-Tucker theorem… Expand

We discuss informally two approaches to solving convex and nonconvex feasibility problems — via entropy optimization and via algebraic iterative methods. We shall highlight the advantages and… Expand