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Titlebook: Maximum-Entropy and Bayesian Methods in Science and Engineering; Volume 2: Applicatio Gary J. Erickson,C. Ray Smith Book 1988 Kluwer Academ

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Super Variational Principles,iples, which may be used when the form of the potential energy operator is partially, or wholly unknown. Details are worked out for a few simple bound-state problems. Possible generalizations are discussed.
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,Einstein’s Reversal of the Boltzmann Principle and Particle Statistics, function should be defined in terms of the entropy. It is shown explicitly for the case of particle statistics that the Boltzmann principle is an approximation to Einstein’s reversal when the entropy is the Shannon-Jaynes entropy, i. e. a Shannon entropy in an appropriate physics context.
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Classical Entropy of a Coherent Spin State: A Local Minimum,inal motive. But we can only prove that this entropy is a local minimum. An arbitrary N-spin state is represented by N points on the surface of the unit sphere. For a coherent state, these N points condense into a single point. This is the basis for the proof. It is also conjectured here that the ma
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Information and Entropy of Patterns in Genetic Switchs, as one would predict from information theory. During evolution, mutations tend to destroy genetic patterns in the same way that thermal motion tends to destroy patterns in inanimate materials. I am suggesting here that the destructive tendency for entropy to increase in isolated systems may also ap
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Climatically Induced Cyclic Variations in United States Crop Production: Implications in Economic aother states, which are significant in economic terms. Yield minima in the 19-year wave are in phase with dates or epochs of maxima in 18.6-year luni-solar tidal forcing, and also in phase with the 19-year wave in maximum drought measured from tree-ring data to the west of the Great Plains (Currie,
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