The Resource Commutation relations, normal ordering, and stirling numbers, Toufik Mansour and Matthias Schork
Commutation relations, normal ordering, and stirling numbers, Toufik Mansour and Matthias Schork
Resource Information
The item Commutation relations, normal ordering, and stirling numbers, Toufik Mansour and Matthias Schork represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in University of Missouri Libraries.This item is available to borrow from 2 library branches.
Resource Information
The item Commutation relations, normal ordering, and stirling numbers, Toufik Mansour and Matthias Schork represents a specific, individual, material embodiment of a distinct intellectual or artistic creation found in University of Missouri Libraries.
This item is available to borrow from 2 library branches.
- Language
- eng
- Extent
- 1 online resource (xxiii, 480 pages).
- Contents
-
- Introduction
- Basic tools
- Stirling and bell numbers
- Generalizations of stirling numbers
- The Weyl algebra, quantum theory, and normal ordering
- Normal ordering in the Weyl algebra
- further aspects
- The q-deformed Weyl algebra and the meromorphic Weyl algebra
- A generalization of the Weyl algebra
- The q-deformed generalized Weyl algebra
- A generalization of touchard polynomials
- Appendix A Basic definitions of q-calculus
- Appendix B Symmetric functions
- Appendix C Basic concepts in graph theory
- Appendix D Definition and basic facts of lie algebras
- Appendix E The Baker-Campbell-Hausdorff formula
- Appendix F Hilbert spaces and linear operators
- Bibliography
- Isbn
- 9781466579897
- Label
- Commutation relations, normal ordering, and stirling numbers
- Title
- Commutation relations, normal ordering, and stirling numbers
- Statement of responsibility
- Toufik Mansour and Matthias Schork
- Language
- eng
- Cataloging source
- YDXCP
- http://library.link/vocab/creatorName
- Mansour, Toufik
- Dewey number
- 511/.6
- Index
- no index present
- LC call number
- QA164
- Literary form
- non fiction
- Nature of contents
-
- dictionaries
- bibliography
- http://library.link/vocab/relatedWorkOrContributorName
- Schork, Matthias
- Series statement
- Discrete mathematics and its applications
- http://library.link/vocab/subjectName
-
- Combinatorial set theory
- Mathematics
- MATHEMATICS
- Combinatorial set theory
- Mathematics
- Label
- Commutation relations, normal ordering, and stirling numbers, Toufik Mansour and Matthias Schork
- Bibliography note
- Includes bibliographical references (pages 419-480)
- Carrier category
- online resource
- Carrier category code
-
- cr
- Carrier MARC source
- rdacarrier
- Color
- mixed
- Content category
- text
- Content type code
-
- txt
- Content type MARC source
- rdacontent
- Contents
- Introduction -- Basic tools -- Stirling and bell numbers -- Generalizations of stirling numbers -- The Weyl algebra, quantum theory, and normal ordering -- Normal ordering in the Weyl algebra -- further aspects -- The q-deformed Weyl algebra and the meromorphic Weyl algebra -- A generalization of the Weyl algebra -- The q-deformed generalized Weyl algebra -- A generalization of touchard polynomials -- Appendix A Basic definitions of q-calculus -- Appendix B Symmetric functions -- Appendix C Basic concepts in graph theory -- Appendix D Definition and basic facts of lie algebras -- Appendix E The Baker-Campbell-Hausdorff formula -- Appendix F Hilbert spaces and linear operators -- Bibliography
- Control code
- 921188577
- Dimensions
- unknown
- Extent
- 1 online resource (xxiii, 480 pages).
- Form of item
- online
- Isbn
- 9781466579897
- Media category
- computer
- Media MARC source
- rdamedia
- Media type code
-
- c
- Specific material designation
- remote
- System control number
- (OCoLC)921188577
- Label
- Commutation relations, normal ordering, and stirling numbers, Toufik Mansour and Matthias Schork
- Bibliography note
- Includes bibliographical references (pages 419-480)
- Carrier category
- online resource
- Carrier category code
-
- cr
- Carrier MARC source
- rdacarrier
- Color
- mixed
- Content category
- text
- Content type code
-
- txt
- Content type MARC source
- rdacontent
- Contents
- Introduction -- Basic tools -- Stirling and bell numbers -- Generalizations of stirling numbers -- The Weyl algebra, quantum theory, and normal ordering -- Normal ordering in the Weyl algebra -- further aspects -- The q-deformed Weyl algebra and the meromorphic Weyl algebra -- A generalization of the Weyl algebra -- The q-deformed generalized Weyl algebra -- A generalization of touchard polynomials -- Appendix A Basic definitions of q-calculus -- Appendix B Symmetric functions -- Appendix C Basic concepts in graph theory -- Appendix D Definition and basic facts of lie algebras -- Appendix E The Baker-Campbell-Hausdorff formula -- Appendix F Hilbert spaces and linear operators -- Bibliography
- Control code
- 921188577
- Dimensions
- unknown
- Extent
- 1 online resource (xxiii, 480 pages).
- Form of item
- online
- Isbn
- 9781466579897
- Media category
- computer
- Media MARC source
- rdamedia
- Media type code
-
- c
- Specific material designation
- remote
- System control number
- (OCoLC)921188577
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<div class="citation" vocab="http://schema.org/"><i class="fa fa-external-link-square fa-fw"></i> Data from <span resource="http://link.library.missouri.edu/portal/Commutation-relations-normal-ordering-and/5LrhX30DQ8I/" typeof="Book http://bibfra.me/vocab/lite/Item"><span property="name http://bibfra.me/vocab/lite/label"><a href="http://link.library.missouri.edu/portal/Commutation-relations-normal-ordering-and/5LrhX30DQ8I/">Commutation relations, normal ordering, and stirling numbers, Toufik Mansour and Matthias Schork</a></span> - <span property="potentialAction" typeOf="OrganizeAction"><span property="agent" typeof="LibrarySystem http://library.link/vocab/LibrarySystem" resource="http://link.library.missouri.edu/"><span property="name http://bibfra.me/vocab/lite/label"><a property="url" href="http://link.library.missouri.edu/">University of Missouri Libraries</a></span></span></span></span></div>