نتایج جستجو برای: non archimedean infinitesimal

تعداد نتایج: 1321164  

Journal: :Proceedings of the American Mathematical Society 1986

Journal: :Reviews in Mathematical Physics 2022

We construct in a rigorous mathematical way interacting quantum field theories on [Formula: see text]-adic spacetime. The main result is the construction of measure function space which allows definition partition function. advantage approach presented here that all perturbation calculations can be carried out standard using functional derivatives, but mathematically way.

Journal: :Indagationes Mathematicae 2008

Journal: :Journal of Mathematical Analysis and Applications 2017

Journal: :Mémoires de la Société mathématique de France 1974

2014
Poonam Lata Sagar

In the present paper we prove a unique common fixed point theorem for four weakly compatible self maps in non Archimedean Menger Probabilistic Metric spaces without using the notion of continuity. Our result generalizes and extends the results of Amit Singh, R.C. Dimri and Sandeep Bhatt [A common fixed point theorem for weakly compatible mappings in non-Archimedean Menger PM-space, MATEMATIQKI ...

2010
J. DE GROOT

We shall find the following necessary and sufficient conditions: I. the space is metrizable (cf. Nagata [l], Smirnof [2]), II. the space is strongly O-dimensional. Property II means that any two closed disjoint sets in the space can be separated (by the empty set). We shall prove furthermore that the conditions I and II are equivalent to the following topological properties: the space is a Haus...

2001
Lisa Carbone

We outline the classification of K-rank 1 groups over non-archimedean local fields K up to strict isogeny, as in [Ti1] and [Ti2]. We outline the classification of absolutely simple algebraic groups over non-archimedean local fields, up to strict isogeny. This is classical, and accounts of it have been written by Tits ([Ti1], [Ti2]) and Satake ([Sa]). Tits compiled tables of ‘admissible indices’...

Journal: :The American Mathematical Monthly 2014
Pete L. Clark Niels J. Diepeveen

We explore the distinction between convergence and absolute convergence of series in both Archimedean and non-Archimedean ordered fields and find that the relationship between them is closely connected to sequential (Cauchy) completeness.

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