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Abstract p-Adic mathematical physics is a branch of modern mathematical physics based on
the application of p-adic mathematical methods in modeling physical and related …

In this volume we have endeavored to provide a middle ground-hopefully even a bridge-
between" theory" and" experiment" in the matter of prime numbers. Of course, we speak of …

Having built our foundation, we can now apply the general theory to the specific case of the
field ℚ of rational numbers. Extending our scope to include all fields of algebraic numbers …

The present chapter is purely mathematical. The reader, who is more interested in physics
than mathematics can omit this chapter and go directly to Chapter 4, where the formalism of …

[23] Ballentine LE, The classical limit of quantum mechanics and its implications for the
foundations of quantum mechanics, in: Quantum Theory: Reconsideration of Foundations-2 …

This volume presents the general theory of generalized functions, including the Fourier,
Laplace, Mellin, Hilbert, Cauchy-Bochner and Poisson integral transforms and operational …

In this paper we study the most general covariant action of gravity up to terms that are
quadratic in curvature. In particular this includes non-local, infinite derivative theories of …

The aim of this book is to show that the probabilistic formalisms of classical statistical
mechanics and quantum mechanics can be unified on the basis of a general contextual …

Numbers..., natural, rational, real, complex, p-adic.... What do you know about p-adic
numbers? Probably, you have never used any p-adic (nonrational) number before now. I …