Following Gauss in his first systematic treatise on it in 1801, Edwards (emeritus, mathematics, New York U.) prefers higher arithmetic to number theory as the...
The papers collected in this volume reflect some of the directions of research in two closely related fields: Complex Dynamics and Renormalization in Dynamical Systems....
These lectures give a clear and unified exposition of a major area of current research on the connections between dynamics and topology, treating the fundamental...
This expanded edition of the original bestseller, How to Teach Mathematics, offers handson guidance for teaching mathematics in the modern classroom setting. Twelve appendices have...
The International Conference on Hyperbolic Problems: Theory, Numerics and Applications, HYP2008'', was held at the University of Maryland from June 913, 2008. This was the...
The International Conference on Hyperbolic Problems: Theory, Numerics and Applications, HYP2008'', was held at the University of Maryland from June 913, 2008. This was the...
Formulated in 1859, the Riemann Hypothesis is the most celebrated and multifaceted open problem in mathematics. In essence, it states that the primes are distributed...
The AtiyahSinger index theorem is a remarkable result that allows one to compute the space of solutions of a linear elliptic partial differential operator on...
Algebraic curves and compact Riemann surfaces comprise the most developed and arguably the most beautiful portion of algebraic geometry. However, the majority of books written...
Introduction to Analysis is designed to bridge the gap between the intuitive calculus usually offered at the undergraduate level and the sophisticated analysis courses the...
Introduction to Analysis is designed to bridge the gap between the intuitive calculus usually offered at the undergraduate level and the sophisticated analysis courses the...
This classic book gives an excellent presentation of topics usually treated in a complex analysis course, starting with basic notions (rational functions, linear transformations, analytic...
The mathematical formulations of problems in physics, economics, biology, and other sciences are usually embodied in differential equations. The analysis of the resulting equations then...
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Following Gauss in his first systematic treatise on it in 1801, Edwards (emeritus, mathematics, New York U.) prefers higher arithmetic to number theory as the...
The papers collected in this volume reflect some of the directions of research in two closely related fields: Complex Dynamics and Renormalization in Dynamical Systems....
These lectures give a clear and unified exposition of a major area of current research on the connections between dynamics and topology, treating the fundamental...
This expanded edition of the original bestseller, How to Teach Mathematics, offers handson guidance for teaching mathematics in the modern classroom setting. Twelve appendices have...
The International Conference on Hyperbolic Problems: Theory, Numerics and Applications, HYP2008'', was held at the University of Maryland from June 913, 2008. This was the...
The International Conference on Hyperbolic Problems: Theory, Numerics and Applications, HYP2008'', was held at the University of Maryland from June 913, 2008. This was the...
Formulated in 1859, the Riemann Hypothesis is the most celebrated and multifaceted open problem in mathematics. In essence, it states that the primes are distributed...
The AtiyahSinger index theorem is a remarkable result that allows one to compute the space of solutions of a linear elliptic partial differential operator on...
Algebraic curves and compact Riemann surfaces comprise the most developed and arguably the most beautiful portion of algebraic geometry. However, the majority of books written...
Introduction to Analysis is designed to bridge the gap between the intuitive calculus usually offered at the undergraduate level and the sophisticated analysis courses the...
Introduction to Analysis is designed to bridge the gap between the intuitive calculus usually offered at the undergraduate level and the sophisticated analysis courses the...
This classic book gives an excellent presentation of topics usually treated in a complex analysis course, starting with basic notions (rational functions, linear transformations, analytic...
The mathematical formulations of problems in physics, economics, biology, and other sciences are usually embodied in differential equations. The analysis of the resulting equations then...
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