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Polynomial methods and incidence theory
~
Sheffer, Adam.
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Polynomial methods and incidence theory
Record Type:
Electronic resources : Monograph/item
Title/Author:
Polynomial methods and incidence theory/ Adam Sheffer.
Author:
Sheffer, Adam.
Published:
Cambridge :Cambridge University Press, : 2022.,
Description:
xvi, 245 p. :ill., digital ;23 cm.
Notes:
Title from publisher's bibliographic system (viewed on 18 Mar 2022).
Subject:
Combinatorial geometry. -
Online resource:
https://doi.org/10.1017/9781108959988
ISBN:
9781108959988
Polynomial methods and incidence theory
Sheffer, Adam.
Polynomial methods and incidence theory
[electronic resource] /Adam Sheffer. - Cambridge :Cambridge University Press,2022. - xvi, 245 p. :ill., digital ;23 cm. - Cambridge studies in advanced mathematics ;197. - Cambridge studies in advanced mathematics ;197..
Title from publisher's bibliographic system (viewed on 18 Mar 2022).
The past decade has seen numerous major mathematical breakthroughs for topics such as the finite field Kakeya conjecture, the cap set conjecture, Erdős's distinct distances problem, the joints problem, as well as others, thanks to the introduction of new polynomial methods. There has also been significant progress on a variety of problems from additive combinatorics, discrete geometry, and more. This book gives a detailed yet accessible introduction to these new polynomial methods and their applications, with a focus on incidence theory. Based on the author's own teaching experience, the text requires a minimal background, allowing graduate and advanced undergraduate students to get to grips with an active and exciting research front. The techniques are presented gradually and in detail, with many examples, warm-up proofs, and exercises included. An appendix provides a quick reminder of basic results and ideas.
ISBN: 9781108959988Subjects--Topical Terms:
612600
Combinatorial geometry.
LC Class. No.: QA167 / .S357 2022
Dewey Class. No.: 511.66
Polynomial methods and incidence theory
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The past decade has seen numerous major mathematical breakthroughs for topics such as the finite field Kakeya conjecture, the cap set conjecture, Erdős's distinct distances problem, the joints problem, as well as others, thanks to the introduction of new polynomial methods. There has also been significant progress on a variety of problems from additive combinatorics, discrete geometry, and more. This book gives a detailed yet accessible introduction to these new polynomial methods and their applications, with a focus on incidence theory. Based on the author's own teaching experience, the text requires a minimal background, allowing graduate and advanced undergraduate students to get to grips with an active and exciting research front. The techniques are presented gradually and in detail, with many examples, warm-up proofs, and exercises included. An appendix provides a quick reminder of basic results and ideas.
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Incidence algebras.
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https://doi.org/10.1017/9781108959988
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EB QA167 .S357 2022
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