A foundational monograph on inequality theory and majorization, with applications in mathematical analysis, statistics, and related scientific fields.
Introductory textbook on partial differential equations with applications in mathematical physics and engineering.
This book provides a rigorous introduction to ordinary differential equations in ℝⁿ, focusing on theoretical foundations, problem-solving techniques, and applications. It is suitable for advanced undergraduate and graduate students in mathematics and related fields.
A classic introductory text on differential equations by H. T. H. Piaggio, covering fundamental methods and practical applications. Widely used by undergraduate students, the book emphasizes problem-solving techniques and real-world applications in science and engineering.
This volume is part of J. Dieudonné’s influential Treatise on Analysis, presenting a rigorous and modern approach to mathematical analysis. It is intended for advanced students and researchers in pure and applied mathematics, covering foundational and advanced analytical concepts.
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 provides a comprehensive treatment of classical optimization theory, including both foundational principles and advanced extensions. It covers optimization techniques used in economics, engineering, and operations research, making it suitable for graduate students and researchers.
A mathematical treatment of evolutionary genetics, presenting models and theoretical approaches to population genetics within the framework of applied mathematics.
A foundational work in biomathematics that explores the geometry and dynamics of biological timing systems, particularly circadian rhythms, presented as Volume 8 in the Biomathematics series.
A graduate-level applied mathematics textbook introducing complex variable theory with emphasis on applications in engineering and physical sciences.