Offers an overview of a number of significant ideas and results developed in the geometrical study of differential equations. This book... Læs mere
Presents the study of evolution of non equilibrium systems. This book offers a mathematical approach to the study of highly nonuniform systems and illustrates it with examples from physics and chemistry.
A convenient language for describing various structures arising naturally on topological spaces and on their cohomology and homotopy groups is the... Læs mere
Presents the Kodaira-Spencer theory in its original naive form. This book introduces readers to moduli theory from the viewpoint of complex analytic geometry. It outlines the... Læs mere
Studies Hopf algebras over valuation rings of local fields and their application to the theory of wildly ramified extensions of local fields. This book shows that Hopf algebras play a natural role in local Galois module theory.
Focuses on the relationship between two-dimensional quantum field theory and three-dimensional topology which has been studied intensively since the discovery of the... Læs mere
Presents mathematical foundations and concepts illustrated via social quandaries, mock political battles, evolutionary confrontations, economic... Læs mere
Focuses on the study of continued fractions in the theory of analytic functions, rather than on arithmetical aspects. This book provides discussions of orthogonal... Læs mere
Includes an expanded Bibliography.
The field of Stochastic Partial Differential Equations (SPDEs) is one of the dynamically developing areas of mathematics. It lies at the cross... Læs mere
One of the approaches to the study of functions of several complex variables is to use methods originating in real analysis. This book presents how these methods... Læs mere
Containing four parts such as Analytic Geometry, Algebraic Geometry, Variations of Hodge Structures, and... Læs mere