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Focuses on the critical points of analytic and harmonic functions. With many examples, this book uses the single method of regarding the critical poin...Savoir plus
Analytic Number Theory distinguishes itself by the variety of tools it uses to establish results, many of which belong to the mainstream of arithmetic...Savoir plus
Presents the progress in the theory of nonlinear dispersive equations, primarily the nonlinear Schrodinger (NLS) equation. This title discusses the Ca...Savoir plus
In 1937, the theory of matrices was 75 years old. This work discusses topics such as vectors, bases, adjoints, eigenvalues and the characteristic poly...Savoir plus
Culminates nearly half a century of the late Alfred Tarski's foundational studies in logic, mathematics, and the philosophy of science. This work show...Savoir plus
Presents a study of problems related to the theory of infinite-dimensional dynamical systems. This work studies their properties for various non-auton...Savoir plus
The unifying theme of this book is the interplay among noncommutative geometry, physics, and number theory. The two main objects of investigation are ...Savoir plus
Deals with the geometry of paths, the equations of the paths being a generalization of those of geodesics by the process. This book begins with a defi...Savoir plus
Presents a systematic and unified study of geometric nonlinear functional analysis. This book presents a study of uniformly continuous and Lipschitz f...Savoir plus
Focuses on the interplay among noncommutative geometry, physics, and number theory. This book deals with quantum field theory and the geometric struct...Savoir plus
Studies fundamental properties of the logarithmic potential and their connections to the theory of Fourier series, to potential theory, and to functio...Savoir plus
Based on the Colloquium Lectures presented by Shlomo Sternberg in 1990, the authors delve into the mysterious role that groups, especially Lie groups,...Savoir plus
Covers the author's principle of arithmetical paraphrases, which won him the Bocher Prize in 1924; this general principle served to unify and extend m...Savoir plus
In 1972, G D Birkhoff wrote a treatise on the theory of dynamical systems that would inspire many later mathematicians to do great work. To a large ex...Savoir plus
Discusses Riemann postulates characterizing manifolds of constant curvature. This book also shows how to determine the conditions under which a diverg...Savoir plus
The American Mathematical Society held its fifth colloquium in connection with its thirteenth summer meeting, under the auspices of Yale University, d...Savoir plus
A gigantic task undertaken by J F Ritt and his collaborators in the 1930's was to give the classical theory of nonlinear differential equations, simil...Savoir plus
Morse theory is a study of deep connections between analysis and topology. In its classical form, it provides a relationship between the critical poin...Savoir plus
Analysis situs is the name used by Poincare when he was creating, at the end of the 19th century, the area of mathematics known as topology. This book...Savoir plus
A comprehensive and up-to-date treatment of sieve methods. The theory of the sieve is developed thoroughly with complete and accessible proofs of the ...Savoir plus
With the aid of Fourier-Mellin transforms as a tool in analysis, this book presents such diverse analytic questions as those of quasi-analytic functio...Savoir plus
Instead of investigating various isolated extremal problems in the theory of schlicht functions, this work focuses on the investigation of the family ...Savoir plus