Generalized higher order Bernoulli number pairs and generalized Stirling number pairs
β Scribed by Weiping Wang
- Book ID
- 108178585
- Publisher
- Elsevier Science
- Year
- 2010
- Tongue
- English
- Weight
- 297 KB
- Volume
- 364
- Category
- Article
- ISSN
- 0022-247X
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π SIMILAR VOLUMES
The theory of modular binomial lattices enables the simultaneous combinatorial analysis of finite sets, vector spaces, and chains. Within this theory three generalizations of Stifling numbers of the second kind, and of Lah numbers, are developed.
A method for a simultaneous projection of particle number and isospin from a many-body state describing the BCS ground state of a mixed system of nucleons interacting among themselves through pairing forces is presented. Only the T=1 pairs as well is commented upon. The projected state is written in
We define higher or arbitrary order universal Bernoulli numbers and higher order universal Bernoulli Hurwitz numbers. We deduce a universal first-order Kummer congruence and a congruence for the higher order universal Bernoulli Hurwitz numbers from Clarke's universal von Staudt theorem. We also esta