Results 271 to 280 of about 32,005 (324)

Gluon scattering on the self-dual dyon. [PDF]

Lett Math Phys
Adamo T, Bogna G, Mason L, Sharma A.
europepmc   +1 more source

Integer partitions detect the primes. [PDF]

Proc Natl Acad Sci U S A
Craig W, van Ittersum JW, Ono K.
europepmc   +1 more source

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Computational Algebra and Number Theory

1995
Preface. 1: Calculating Growth Functions for Groups Using Automata M. Brazil. 2: The Minimal Faithful Degree of a Finite Commutative Inverse Semigroup S. Byleveld, D. Easdown. 3: Generalizations of the Todd-Coxeter Algorithm S. A. Linton. 4: Computing Left Kan Extensions Using the Todd-Coxeter Procedure M. Leeming, R. F. C. Walters. 5: Computing Finite
A. J. Van Der Poorten, Wieb Bosma
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The Roots of Commutative Algebra in Algebraic Number Theory

Mathematics Magazine, 1995
To put the issues in a broader context, these three number-theoretic problems were instrumental in the emergence of algebraic number theory-one of the two main sources of the modern discipline of commutative algebra.' The other source was algebraic geometry.
I. Kleiner
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Index, sub-index and sub-factor of groups with interactions to number theory

Journal of Algebra and its Applications, 2020
This paper is the first step of a new topic about groups which has close relations and applications to number theory. Considering the factorization of a group into a direct product of two subsets, and since every subgroup is a left and right factor, we ...
M. Hooshmand
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Algebra and Algebraic Number Theory [PDF]

, 1992
The 19th century was an age of deep qualitative transformations and, at the same time, of great discoveries in all areas of mathematics, including algebra. The transformation of algebra was fundamental in nature. Between the beginning and the end of the last century, or rather between the beginning of the last century and the twenties of this century ...
I. G. Bashmakova, A. N. Rudakov
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Algebraic Number Theory

1982
In this chapter we shall introduce the concept of an algebraic number field and develop its basic properties. Our treatment will be classical, developing directly only those aspects that will be needed in subsequent chapters. The study of these fields, and their interaction with other branches of mathematics forms a vast area of current research.
Kenneth Ireland, Michael Rosen
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Algebraic properties of number theories

Israel Journal of Mathematics, 1975
Among other things we prove the following. (A) A number theory is convex if and only if it is inductive. (B) No r.e. number theory has JEP. (C) No number theory has AP. We also give some information about the hard cores of number theories.
H. Simmons, H. Simmons, Angus Macintyre, Angus Macintyre   +3 more
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Algebraic groups and number theory

Russian Mathematical Surveys, 1992
This article is made up of the material of the Soviet-American symposium ``Algebraic groups and number theory'' which took place from 22-29 May 1991 in Minsk. The scientific programme covered current problems in the arithmetic theory of algebraic groups, the theory of discrete subgroups of Lie groups, algebraic geometry, and number theory.
Platonov, V. P., Rapinchuk, A. S.
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