This book presents a series of lectures by I. G. Petrovskiĭ on the theory of integral equations, covering fundamental concepts and analytical methods used in mathematical physics and applied mathematics.
This book presents key topics in operator theory, focusing on linear operators in Hilbert spaces and related areas of functional analysis. It is designed for graduate students and researchers and serves as part of the Mathematical Surveys series by the American Mathematical Society.
An introductory textbook presenting the principles and methods of genetic analysis, including inheritance, gene structure, and experimental approaches in classical and molecular genetics.
A textbook covering fundamental principles and methods of genetic analysis, including inheritance patterns, gene mapping, and experimental approaches in genetics.
A comprehensive monograph on the shift operator and spectral function theory, forming part of the prestigious Grundlehren der mathematischen Wissenschaften series. It develops deep results in operator theory with applications in functional analysis.
This classic work by John von Neumann develops the theory of functional operators with a focus on measures and integrals. It lays foundational concepts in functional analysis and measure theory, making it essential for advanced studies in mathematics and mathematical physics.
This volume contains lectures from the NATO Advanced Study Institute focusing on harmonic analysis and representations of semisimple Lie groups. It presents advanced topics in representation theory and its connections with mathematical physics, intended for researchers and graduate students in mathematics.
This book provides a comprehensive introduction to the theory of functions of a complex variable. It covers analytic functions, complex integration, series expansions, and conformal mappings. The text is widely used by undergraduate and postgraduate students in mathematics.
This volume provides a comprehensive treatment of real analysis, forming Part A of a broader work on real and functional analysis. It covers fundamental concepts such as measure theory, integration, and the structure of real-valued functions, serving as a solid foundation for advanced studies in analysis and related fields.
This book serves as an introductory text in mathematical analysis, providing foundational concepts such as limits, continuity, and sequences. It is intended for students transitioning from elementary calculus to more rigorous analysis.