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The Theory Of Multiple Zeta Values With Applications In Combinatorics

THEORY OF MULTIPLE ZETA VALS WITH APPS IN COMBINATORICS

Mathematics

Mathematics & Science

Gt Product Group

Binding Format

Marketing Imprint Name

B2B GT

CL Carton Count

Imprint Name

B2B & B2C

This is the first book on the theory of multiple zeta values since its birth around 1994. Readers will find that the shuffle products of multiple zeta values are applied to complicated counting problems in combinatorics, and numerous interesting identities are produced that are ready to be used. This will provide a powerful tool to deal with problems in multiple zeta values, both in evaluations and shuffle relations. The volume will benefit graduate students doing research in number theory

POST SECONDARY FOUR YEAR

COLFR

COLJR

COLSO

COLSR

Duration

Duration Unit Of Measure

Transaction Type

Front Cover.
Half Title Page.
Other Frontmatter.
Title Page.
Copyright Page.
Preface.
Contents.
1: Basic Theory of Multiple Zeta Values.
2: The Time before Multiple Zeta Values.
3: Introduction to the Theory of Multiple Zeta Values.
4: The Sum Formula.
5: Shuffle Relations among Multiple Zeta Values.
6: Some Shuffle Relations.
7: Euler Decomposition Theorem.
8: Multiple Zeta Values of Height Two.
9: Applications of Shuffle Relations in Combinatorics.
10: Generalizations of Pascal Identity.
11: Combinatorial Identities of Convolution Type.
12: Vector Versions of Some Combinatorial Identities.
Appendices.
Appendix A: Singular Modular Forms on the Exceptional Domain.
Appendix B: Shuffle Product Formulas of Multiple Zeta Values.
Appendix C: The Sum Formula and Their Generalizations.
Bibliography.
Index.

The Theory Of Multiple Zeta Values With Applications In Combinatorics.css-1p8rvzy{position:absolute;padding-left:8px;}

The Theory Of Multiple Zeta Values With Applications In Combinatorics