Triplet phase invariants: Formula for centric case from fourth-order determinantal joint probability distributions
AUTOR(ES)
Karle, Jerome
RESUMO
A formula is derived for centrosymmetric crystals from fourth-order determinantal joint probability distributions that provides, for the triplet invariants, values of P+/P-, the ratio of the probability that an invariant has a plus sign associated with it to the probability that it has a minus sign. The formula makes use of the entire data set in the computations for each invariant. Test calculations indicate that many hundreds of invariants can be selected by use of the formula with essential certainty that their value is equal to zero. Several invariants whose value is equal to π can also be selected on occasion with very high reliability.
ACESSO AO ARTIGO
http://www.pubmedcentral.nih.gov/articlerender.fcgi?artid=383541Documentos Relacionados
- Triplet phase invariants: Formula for acentric case from fourth-order determinantal joint probability distributions
- Joint probability distribution of the invariants comprising determinantal inequalities: Heuristic derivation
- Some remarks on the stability and boundedness of solutions of certain differential equations of fourth-order
- Power Calculations for Genetic Association Studies Using Estimated Probability Distributions
- Counting probability distributions: Differential geometry and model selection