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Książki na temat „Algebraic chains”

Autor: Grafiati

Data publikacji: 2 czerwca 2025

Data aktualizacji: 31 lipca 2025

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1

Lorimer, J. W. Michael. Compact right chain rings. Dept. of Mathematics, University of Toronto, 1990.

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2

D, Meyer C., and Plemmons Robert J, eds. Linear algebra, Markov chains, and queueing models. Springer-Verlag, 1993.

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Baker, C. A. Local alternative rings and finite alternative right chain rings. Dept. of Mathematics, University of Toronto, 1989.

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4

Convegno Internationale Algebraic Theory of Superselection Sectors and Field Theory (1989 Palermo, Italy). The algebraic theory of superselection sectors: Introduction and recent results : proceedings of the Convegno internationale algebraic theory of superselection sectors and field theory, Palermo (Italy), November 23-30, 1989. Edited by Kastler Daniel and Istituto Scientifico Internationale G.B. Guccia. World Scientific, 1990.

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5

author, Raina A. K., and Rozhkovskaya Natasha author, eds. Bombay lectures on highest weight representations of infinite dimensional lie algebras. World Scientific, 2013.

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6

K, Raina A., ed. Bombay lectures on highest weight representations of infinite dimensional lie algebras. World Scientific, 1987.

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7

Session, Ring Theory. Ring theory and its applications: Ring Theory Session in honor of T.Y. Lam on his 70th birthday at the 31st Ohio State-Denison Mathematics Conference, May 25-27, 2012, The Ohio State University, Columbus, OH. Edited by Lam, T. Y. (Tsit-Yuen), 1942- honouree, Huynh, Dinh Van, 1947- editor of compilation, and Ohio State-Denison Mathematics Conference. American Mathematical Society, 2014.

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8

Basterra, Maria, Kristine Bauer, Kathryn Hess, and Brenda Johnson. Women in topology: Collaborations in homotopy theory : WIT, Women in Topology Workshop, August 18-23, 2013, Banff International Research Station, Banff, Alberta, Canada. American Mathematical Society, 2015.

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9

Shapiro, Helene. Linear Algebra And Matrices: Topics For A Second Course. American Mathematical Society, 2015.

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10

France) International Conference on Noncommutative Rings and Their Applications (2013 Artois. Noncommutative rings and their applications: International Conference on Noncommutative Rings and Their Applications, July 1-4, 2013, University of Artois, France. Edited by Dougherty Steven 1966 editor, Facchini Alberto editor, Leroy, Andre (Andre Gerard), 1955- editor, Puczylowski Edmund editor, and Sole Patrick 1960 editor. American Mathematical Society, 2015.

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11

Kaku, Michio. Strings, conformal fields, and topology: An introduction. Springer-Verlag, 1991.

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12

I, Manin I͡U. Gauge field theory and complex geometry. 2nd ed. Springer, 1997.

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13

M, Berezanskiĭ I͡U. Spectral methods in infinite-dimensional analysis. Kluwer Academic, 1994.

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14

Pauw, Th De, R. M. Hardt, and W. F. Pfeffer. Homology of Normal Chains and Cohomology of Charges. American Mathematical Society, 2017.

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15

Zabrodin, Anton. Quantum spin chains and classical integrable systems. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198797319.003.0013.

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This chapter is a review of the recently established quantum-classical correspondence for integrable systems based on the construction of the master T-operator. For integrable inhomogeneous quantum spin chains with gl(N)-invariant R-matrices in finite-dimensional representations, the master T-operator is a sort of generating function for the family of commuting quantum transfer matrices depending on an infinite number of parameters. Any eigenvalue of the master T-operator is the tau-function of the classical modified KP hierarchy. It is a polynomial in the spectral parameter which is identifie

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16

Algebraic Statistics. American Mathematical Society, 2018.

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17

van Moerbeke, Pierre. Determinantal point processes. Edited by Gernot Akemann, Jinho Baik, and Philippe Di Francesco. Oxford University Press, 2018. http://dx.doi.org/10.1093/oxfordhb/9780198744191.013.11.

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This article presents a list of algebraic, combinatorial, and analytic mechanisms that give rise to determinantal point processes. Determinantal point processes have been used in random matrix theory (RMT) since the early 1960s. As a separate class, determinantal processes were first used to model fermions in thermal equilibrium and the term ‘fermion’ point processes were adopted. The article first provides an overview of the generalities associated with determinantal point processes before discussing loop-free Markov chains, that is, the trajectories of the Markov chain do not pass through th

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18

Earl, Richard, and James Nicholson. The Concise Oxford Dictionary of Mathematics. 6th ed. Oxford University Press, 2021. http://dx.doi.org/10.1093/acref/9780198845355.001.0001.

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Over 4,000 entries This informative A to Z provides clear, jargon-free definitions of a wide variety of mathematical terms. Its articles cover both pure and applied mathematics and statistics, and include key theories, concepts, methods, programmes, people, and terminology. For this sixth edition, around 800 new terms have been defined, expanding on the dictionary’s coverage of algebra, differential geometry, algebraic geometry, representation theory, and statistics. Among this new material are articles such as cardinal arithmetic, first fundamental form, Lagrange’s theorem, Navier-Stokes equa

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19

Carl D. Meyer Robert J. Plemmons. Linear Algebra, Markov Chains, and Queueing Models. Springer, 2011.

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20

Meyer, Carl D., and Robert J. Plemmons. Linear Algebra, Markov Chains, and Queueing Models. Springer, 2012.

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21

The Algebraic Theory of Superselection Sectors: Introduction and Recent Results. World Scientific Pub Co Inc, 1990.

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22

Extended Linear Chain Compounds. Springer, 2011.

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23

Martinez, Jose Maria Rico. Representations of the Euclidean group and its applications to the kinematics of spatial chains. 1988.

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24

Miller, Joel S. Extended Linear Chain Compounds: Volume 1. Springer, 2013.

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25

Miller, Joel S. Extended Linear Chain Compounds: Volume 3. Springer London, Limited, 2012.

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26

Miller, Joel S. Extended Linear Chain Compounds: Volume 2. Springer, 2012.

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27

Eichler, M. Projective Varieties and Modular Forms: Course Given at the University of Maryland, Spring 1970. Springer London, Limited, 2006.

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28

Raina, A. K., and V. Vac. Bombay Lectures on Highest Weight Representations of Infinite Dimensional Lie Algebras (Advanced Series in Mathematical Physics, Vol 2). World Scientific Pub Co Inc, 1987.

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29

Raina, A. K., and V. Vac. Bombay Lectures on Highest Weight Representations of Infinite Dimensional Lie Algebras (Advanced Series in Mathematical Physics, Vol 2). World Scientific Pub Co Inc, 1987.

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30

Raina, A. K., and Victor G. Kac. Bombay Lectures on Highest Weight Representations of Infinite Dimensional Lie Algebras (Advanced Series in Mathematical Physics, Vol 2). World Scientific Pub Co Inc, 1988.

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31

Chain-scattering approach to h[infinity] control. Birkhauser, 2012.

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32

Eckle, Hans-Peter. Models of Quantum Matter. Oxford University Press, 2019. http://dx.doi.org/10.1093/oso/9780199678839.001.0001.

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This book focuses on the theory of quantum matter, strongly interacting systems of quantum many–particle physics, particularly on their study using exactly solvable and quantum integrable models with Bethe ansatz methods. Part 1 explores the fundamental methods of statistical physics and quantum many–particle physics required for an understanding of quantum matter. It also presents a selection of the most important model systems to describe quantum matter ranging from the Hubbard model of condensed matter physics to the Rabi model of quantum optics. The remaining five parts of the book examine

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33

Topics in Hyperplane Arrangements. American Mathematical Society, 2017.

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34

Rings with Polynomial Identities and Finite Dimensional Representations of Algebras. American Mathematical Society, 2020.

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35

MyLab Operations Management with Pearson eText -- Access Card -- for Operations Management: Sustainability and Supply Chain Management. Pearson, 2019.

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36

Noncommutative Distributions: Unitary Representation of Gauge Groups and Algebras. Taylor & Francis Group, 1993.

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37

Albeverio, Sergio, Raphael J. Hoegh-Krohn, Jean A. Marion, D. Testard, and B. Torresani. Noncommutative Distributions: Unitary Representation of Gauge Groups and Algebras. Taylor & Francis Group, 1993.

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38

Introduction to Analysis on Graphs. American Mathematical Society, 2018.

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39

Berezansky, Y. M., and Y. G. Kondratiev. Spectral Methods in Infinite-Dimensional Analysis: Volume I Volume II (Mathematical Physics and Applied Mathematics). Springer, 1995.

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