Mohlo by sa vám tiež páčiť

Viac informácií o knihe Indefinite Inner Product Spaces

• Parametre knihy
• Anotácia kniha
• Obľúbené z iného súdka

Nákupom získate 135 bodov

Anotácia knihy

By definition, an indefinite inner product space is a real or complex vector space together with a symmetric (in the complex case: hermi tian) bilinear form prescribed on it so that the corresponding quadratic form assumes both positive and negative values. The most important special case arises when a Hilbert space is considered as an orthogonal direct sum of two subspaces, one equipped with the original inner prod uct, and the other with -1 times the original inner product. The subject first appeared thirty years ago in a paper of Dirac [1] on quantum field theory (d. also Pauli [lJ). Soon afterwards, Pontrja gin [1] gave the first mathematical treatment of an indefinite inner prod uct space. Pontrjagin was unaware of the investigations of Dirac and Pauli; on the other hand, he was inspired by a work of Sobolev [lJ, unpublished up to 1960, concerning a problem of mechanics. The attempts of Dirac and Pauli to apply the concept and elemen tary properties of indefinite inner product spaces to field theory have been renewed by several authors. At present it is not easy to judge which of their results will contribute to the final form of this part of physics. The following list of references should serve as a guide to the extensive literature: Bleuler [1], Gupta [lJ, Kallen and Pauli [lJ, Heisen berg [lJ-[4J, Bogoljubov, Medvedev and Polivanov [lJ, K.L.Nagy [lJ-[3], Berezin [lJ, Arons, Han and Sudarshan [1], Lee and Wick [1J.

Parametre knihy

Zaradenie knihy Knihy po anglicky Mathematics & science Mathematics

• Celý názov: Indefinite Inner Product Spaces
• Autor: J. Bognar
• Jazyk: Angličtina
• Väzba: Brožovaná
• Počet strán: 240
• EAN: 9783642655692
• ISBN: 9783642655692
• ID: 06622359
• Nakladateľ: Springer, Berlin
• Hmotnosť: 353 g
• Rozmery: 229 × 152 × 12 mm
• Dátum vydania: 11. November 2011

Obľúbené z iného súdka

---

---

---