Results 271 to 280 of about 1,112,271 (324)
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Hyperbolicity of the partition Jensen polynomials
Research in Number Theory, 2019Given an arithmetic function $$a: \mathbb {N}\rightarrow \mathbb {R}$$a:N→R, one can associate a naturally defined, doubly infinite family of Jensen polynomials. Recent work of Griffin et al.
H. Larson, Ian Wagner
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Elementary Methods in Number Theory
, 1999Elementary Methods in Number Theory begins with "a first course in number theory" for students with no previous knowledge of the subject. The main topics are divisibility, prime numbers, and congruences.
M. Nathanson
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Fundamental number theory with applications
, 1998An update of the most accessible introductory number theory text available, Fundamental Number Theory with Applications, Second Edition presents a mathematically rigorous yet easy-to-follow treatment of the fundamentals and applications of the subject ...
R. Mollin
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Exact formulae for the fractional partition functions
Research in Number Theory, 2019The partition function p ( n ) has been a testing ground for applications of analytic number theory to combinatorics. In particular, Hardy and Ramanujan invented the “circle method” to estimate the size of p ( n ), which was later perfected by Rademacher
Jonas Iskander+2 more
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Number Theory and Its Applications
, 1999Preface. A problem of Steinhaus concerning the existence of a plane set with a certain property S.D. Adhikari. Self affine tiling and Pisot numeration system S. Akiyama. A fundamental but unexploited partition invariant K. Alladi.
金光 滋+2 more
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Journal of statistical physics, 2012
Graphical models for finite-dimensional spin glasses and real-world combinatorial optimization and satisfaction problems usually have an abundant number of short loops.
Haijun Zhou, Chuang Wang
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Graphical models for finite-dimensional spin glasses and real-world combinatorial optimization and satisfaction problems usually have an abundant number of short loops.
Haijun Zhou, Chuang Wang
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Dual-Level Method for Estimating Multistructural Partition Functions with Torsional Anharmonicity.
Journal of Chemical Theory and Computation, 2017For molecules with multiple torsions, an accurate evaluation of the molecular partition function requires consideration of multiple structures and their torsional-potential anharmonicity. We previously developed a method called MS-T for this problem, and
J. Bao, L. Xing, D. Truhlar
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Complex marine microbial communities partition metabolism of scarce resources over the diel cycle
Nature Ecology & Evolution, 2022Daniel Muratore+22 more
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, 1979
We present a general theory for polymer adsorption using a quasi-crystalline lattice model. The partition function for a mixture of polymer chains and solvent molecules near an interface is evaluated by adopting the Bragg-Williams approximation of random
J. Scheutjens, G. J. Fleer
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We present a general theory for polymer adsorption using a quasi-crystalline lattice model. The partition function for a mixture of polymer chains and solvent molecules near an interface is evaluated by adopting the Bragg-Williams approximation of random
J. Scheutjens, G. J. Fleer
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Credal-based fuzzy number data clustering
Granular Computing, 2023Zhe Liu
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