-1 Special foreword Before the real Foreword, let me say some words about this book. It is ready in the sense that this is the topic that I wanted to write about and this is how I wanted to write about it. Naturally, this book is not finished in the sense that (i) it is about an active field of mathematics, which changes rapidly; (ii) if you have worked on a book for years then it is hard to stop it: every day you can have a new idea how to slightly improve it; (iii) no editor/referees have seen it yet, hence there may (must!) be typos, inaccuracies, missing citations, line overflow errors... left. It would be nice to increase the number of figures as well. However, I think that in the current state of this volume it is possible to decide a...
This book takes the reader on a journey through the world of college mathematics, focusing on some o...
A method of using polynomials to describe objects in finite geometries is outlined and the problems...
Proofs for most of the results in this chapter can be found in Chapters 2 and 3 of [1939]; see also ...
Poised to become the leading reference in the field, the Handbook of Finite Fields is exclusively de...
ABSTRACT. Most of the “extremal problems ” of Harmonic (or Fourier) Analysis which emerged before th...
It is illustrated how elementary properties of polynomials can be used to attack extremal problems i...
This book explains some recent applications of the theory of polynomials and algebraic geometry to c...
North-Holland Texts in Advanced Mathematics: Introduction to Finite Geometries focuses on the advanc...
Designs and Finite Geometries brings together in one place important contributions and up-to-date re...
International audienceAlgebra and number theory have always been counted among the most beautiful ma...
A most efficient way of investigating combinatorially defined point sets in spaces over finite field...
Summary A method of using polynomials to describe objects in finite geometries is outlined and the p...
This book provides a brief and accessible introduction to the theory of finite fields and to some of...
: A unified treatment of parameters relevant to factoring polynomials over finite fields is given. T...
The polynomial method refers to the application of polynomials to combinatorial problems. The method...
This book takes the reader on a journey through the world of college mathematics, focusing on some o...
A method of using polynomials to describe objects in finite geometries is outlined and the problems...
Proofs for most of the results in this chapter can be found in Chapters 2 and 3 of [1939]; see also ...
Poised to become the leading reference in the field, the Handbook of Finite Fields is exclusively de...
ABSTRACT. Most of the “extremal problems ” of Harmonic (or Fourier) Analysis which emerged before th...
It is illustrated how elementary properties of polynomials can be used to attack extremal problems i...
This book explains some recent applications of the theory of polynomials and algebraic geometry to c...
North-Holland Texts in Advanced Mathematics: Introduction to Finite Geometries focuses on the advanc...
Designs and Finite Geometries brings together in one place important contributions and up-to-date re...
International audienceAlgebra and number theory have always been counted among the most beautiful ma...
A most efficient way of investigating combinatorially defined point sets in spaces over finite field...
Summary A method of using polynomials to describe objects in finite geometries is outlined and the p...
This book provides a brief and accessible introduction to the theory of finite fields and to some of...
: A unified treatment of parameters relevant to factoring polynomials over finite fields is given. T...
The polynomial method refers to the application of polynomials to combinatorial problems. The method...
This book takes the reader on a journey through the world of college mathematics, focusing on some o...
A method of using polynomials to describe objects in finite geometries is outlined and the problems...
Proofs for most of the results in this chapter can be found in Chapters 2 and 3 of [1939]; see also ...