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Delve into the intricate world of differential and Riemannian geometry with Introduction to Smooth Manifolds by John Lee. This comprehensive text provides an essential foundation for understanding the geometric structures that underlie many areas of mathematics and theoretical physics.
Lee takes readers on a rigorous yet accessible journey through the concepts of smooth manifolds, exploring their properties and applications in depth. The book unpacks complex ideas with clarity, making challenging topics such as tangent vectors, differential forms, and Riemannian metrics approachable. With a blend of theory and practical examples, readers will develop a solid understanding of the subject matter.
This book is ideal for graduate students and advanced undergraduates keen to deepen their knowledge in differential geometry. It also serves as a valuable reference for mathematicians and physicists looking to explore the geometric foundations of their fields. Readers who appreciated Lee's Introduction to Smooth Manifolds will find a wealth of insights in his other works, making for a cohesive exploration of geometry.
Format: Paperback / softback
Dimensions: × ×
Pages: 708
Publisher: Springer Nature
ISBN: 9781489994752
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