
Analytic Combinatorics
Description
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The textbook starts by discussing objects that can be enumerated using generating functions, such as tree classes and lattice walks. It also introduces multivariate generating functions including the topics of the kernel method, and diagonal constructions. The second part explains methods of counting these objects, which involves deep mathematics coming from outside combinatorics, such as complex analysis and geometry.
Features
Written with combinatorics-centric exposition to illustrate advanced analytic techniques
Each chapter includes problems, exercises, and reviews of the material discussed in them
Includes a comprehensive glossary, as well as lists of figures and symbols
About the author
Marni Mishna is a professor of mathematics at Simon Fraser University in British Columbia. Her research investigates interactions between discrete structures and many diverse areas such as representation theory, functional equation theory, and algebraic geometry. Her specialty is the development of analytic tools to study the large-scale behavior of discrete objects.
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Content
Combinatorical Parameters
Derived and Transcendental Classes
Generating Functions as Analytic Objects
Parallel Taxonomies
Singularities of Multvariable Rational Functions
Integration and Multivariable Coefficient Asymptotics
Multiple Points
Partitions
Bibliography
Glossary
Index
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