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Real Analysis and Applications (Hardcover, 1st ed. 2018)
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Real Analysis and Applications (Hardcover, 1st ed. 2018)
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This textbook introduces readers to real analysis in one and n
dimensions. It is divided into two parts: Part I explores real
analysis in one variable, starting with key concepts such as the
construction of the real number system, metric spaces, and real
sequences and series. In turn, Part II addresses the multi-variable
aspects of real analysis. Further, the book presents detailed,
rigorous proofs of the implicit theorem for the vectorial case by
applying the Banach fixed-point theorem and the differential forms
concept to surfaces in Rn. It also provides a brief introduction to
Riemannian geometry. With its rigorous, elegant proofs, this
self-contained work is easy to read, making it suitable for
undergraduate and beginning graduate students seeking a deeper
understanding of real analysis and applications, and for all those
looking for a well-founded, detailed approach to real analysis.
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