Complex analysis, complex variables

Graduate text covering the theory of Hardy spaces from its origins to the present, with concrete applications and solved exercises.

Graduate text covering the theory of Hardy spaces from its origins to the present, with concrete applications and solved exercises.

A mathematically rigorous introduction to fractals, emphasizing examples and fundamental ideas while minimizing technicalities.

A mathematically rigorous introduction to fractals, emphasizing examples and fundamental ideas while minimizing technicalities.

This concise text clearly presents the material needed for year-long analysis courses for advanced undergraduates or beginning graduates.

This concise text clearly presents the material needed for year-long analysis courses for advanced undergraduates or beginning graduates.

A two-volume advanced text for graduate students.

A two-volume advanced text for graduate students.

A detailed treatment of potential theory on the real hyperbolic ball and half-space aimed at researchers and graduate students.

A detailed treatment of potential theory on the real hyperbolic ball and half-space aimed at researchers and graduate students.

A comprehensive graduate-level introduction to classical and contemporary aspects of special functions.

A comprehensive graduate-level introduction to classical and contemporary aspects of special functions.

Surveys trends arising from the applications and interactions between combinatorics, symbolic dynamics and theoretical computer science.

Surveys trends arising from the applications and interactions between combinatorics, symbolic dynamics and theoretical computer science.

Modern text examining the interplay between measure theory and Fourier analysis.

Modern text examining the interplay between measure theory and Fourier analysis.

In two volumes, this comprehensive treatment covers all that is needed to understand and appreciate this beautiful branch of mathematics.

In two volumes, this comprehensive treatment covers all that is needed to understand and appreciate this beautiful branch of mathematics.

This coherent treatment from first principles is an ideal introduction for graduate students and a useful reference for experts.

This coherent treatment from first principles is an ideal introduction for graduate students and a useful reference for experts.

This book presents a way of learning complex analysis, using Mathematica.

Updated throughout, this revised edition contains 25% new material covering progress made in the field over the past decade.

In two volumes, this comprehensive treatment covers all that is needed to understand and appreciate this beautiful branch of mathematics.

Updated throughout, this revised edition contains 25% new material covering progress made in the field over the past decade.

In two volumes, this comprehensive treatment covers all that is needed to understand and appreciate this beautiful branch of mathematics.

This is a modern introduction to the analytic techniques used in the investigation of zeta functions through the example of the Riemann zeta function.

A revised and updated edition, providing hundreds of exercises to help students gradually transition from school to university-level calculus.

A revised and updated edition, providing hundreds of exercises to help students gradually transition from school to university-level calculus.

Traditionally, Sociology has identified its subject matter as a distinct set - social phenomena - that can be taken as quite different and largely disconnected from potentially relevant disciplines such as Psychology, Economics or Planetary Ecology.

Traditionally, Sociology has identified its subject matter as a distinct set - social phenomena - that can be taken as quite different and largely disconnected from potentially relevant disciplines such as Psychology, Economics or Planetary Ecology.

This is the best seller in this market.

Numerical Analysis, 2nd Edition, is a modern and readable text for the undergraduate audience.

A short introduction perfect for any 16- to 18-year-old, about to begin studies in mathematics.

Classical number theory is developed from scratch leading to geometric discrepancy theory, with Fourier analysis introduced along the way.

Classical number theory is developed from scratch leading to geometric discrepancy theory, with Fourier analysis introduced along the way.

A short introduction perfect for any 16- to 18-year-old, about to begin studies in mathematics.

This 2003 edition is ideal for use in undergraduate and introductory graduate level courses in complex variables.

A unifying approach suitable for graduate students and mathematicians.

This contemporary graduate-level text in harmonic analysis introduces the reader to a wide array of analytical results and techniques.

This contemporary graduate-level text in harmonic analysis introduces the reader to a wide array of analytical results and techniques.

This contemporary graduate-level text in harmonic analysis introduces the reader to a wide array of analytical results and techniques.

This contemporary graduate-level text in harmonic analysis introduces the reader to a wide array of analytical results and techniques.

This self-contained and relatively elementary introduction to functions of several complex variables and complex (especially compact) manifolds is intended to be a synthesis of those topics and a broad introduction to the field.

Introduction to Riemann surfaces for graduates and researchers, giving refreshingly new insights into the subject.

An elementary account of the theory of compact Riemann surfaces and an introduction to the Belyi–Grothendieck theory of dessins d''enfants.

Reissued articles from two classic sources on hyperbolic manifolds with new sections describing recent work.

This textbook presents a direct path from real analysis of one variable to function theory.

A thorough introduction to the theory of complex functions emphasizing the beauty, power, and counterintuitive nature of the subject Written with a reader-friendly approach, Complex Analysis: A Modern First Course in Function Theory features a self-contained, concise development of the fundamental principles of complex analysis.

A world model: economies, trade, migration, security and development aid.