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On p-adic mathematical physics

Бранко ДраговичInstitute of Physics, Pregrevica 118, 11080, Belgrade, SerbiaAndrei Yu. KhrennikovVäxjö University, Växjö, SwedenС. В. КозыревSteklov Mathematical Institute, ul. Gubkina 8, Moscow, 119991, RussiaИ. В. ВоловичSteklov Mathematical Institute, ul. Gubkina 8, Moscow, 119991, Russia
2009en
ABI

Abstract

A brief review of some selected topics in p-adic mathematical physics is presented. 1 Numbers: Rational, Real, p-Adic We present a brief review of some selected topics in p-adic mathematical physics. More details can be found in the references below and the other references are mainly contained therein. We hope that this brief introduction to some aspects of p-adic mathematical physics could be helpful for the readers of the first issue of the journal p-Adic Numbers, Ultrametric Analysis and Applications. The notion of numbers is basic not only in mathematics but also in physics and entire science. Most of modern science is based on mathematical analysis over real and complex numbers. However, it is turned out that for exploring complex hierarchical systems it is sometimes more fruitful to use analysis over p-adic numbers and ultrametric spaces. p-Adic numbers (see,

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Cited by 120 references