Here is a list of some of the top mathematical analysis books published by US book publishers:
"Principles of Mathematical Analysis" by Walter Rudin - This classic textbook is widely regarded as one of the best introductions to real and complex analysis. It covers the fundamentals of analysis, including topology, convergence, differentiation, integration, and series.
"Real and Complex Analysis" by Walter Rudin - Another classic textbook by Walter Rudin, this book provides a comprehensive introduction to real and complex analysis. It covers topics such as topology, convergence, differentiation, integration, and series, as well as more advanced topics like harmonic analysis and the theory of analytic functions.
"Calculus" by Tom M. Apostol - This comprehensive textbook covers the fundamentals of single-variable calculus, including limits, derivatives, integrals, and infinite series. It also includes numerous exercises and examples to help students master the material.
"Introduction to Real Analysis" by Robert G. Bartle - This textbook provides a rigorous introduction to the principles of real analysis, including topics such as metric spaces, convergence, differentiation, and integration. It also includes numerous exercises and examples to help students understand the material.
"Real Analysis: Modern Techniques and Their Applications" by Gerald B. Folland - This advanced textbook covers a wide range of topics in real analysis, including measure theory, integration, and functional analysis. It is suitable for advanced undergraduate and graduate students in mathematics.
"A Course in Complex Analysis" by Wolfgang Fischer and Dierk Schleicher - This textbook provides a comprehensive introduction to complex analysis, including topics such as complex numbers, complex functions, and conformal mapping. It also includes numerous exercises and examples to help students understand the material.
"Functional Analysis" by Walter Rudin - This advanced textbook covers the fundamentals of functional analysis, including topics such as Banach spaces, Hilbert spaces, and the theory of operators. It is suitable for advanced undergraduate and graduate students in mathematics.
I hope this list is helpful! Let me know if you have any other questions.
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