Mathematical Analysis: A Very Short Introduction -- Richard Earl, Paperback

Very Short Introductions: Brilliant, sharp, inspiring

The 17th-century calculus of Newton and Leibniz was built on shaky foundations, and it wasn't until the 18th and 19th centuries that mathematicians--especially Bolzano, Cauchy, and Weierstrass--began to establish a rigorous basis for the subject. The resulting discipline is now known to mathematicians as analysis.

This book, aimed at readers with some grounding in mathematics, describes the nascent evolution of mathematical analysis, its development as a subject in its own right, and its wide-ranging applications in mathematics and science, modelling reality from acoustics to fluid dynamics, from biological systems to quantum theory.

ABOUT THE SERIES: The Very Short Introductions series from Oxford University Press contains hundreds of titles in almost every subject area. These pocket-sized books are the perfect way to get ahead in a new subject quickly. Our expert authors combine facts, analysis, perspective, new ideas, and enthusiasm to make interesting and challenging topics highly readable.


Author: Richard Earl
Publisher: Oxford University Press, USA
Published: 09/22/2023
Pages: 224
Binding Type: Paperback
Weight: 0.41lbs
Size: 6.86h x 4.55w x 0.48d
ISBN: 9780198868910

About the Author

Richard Earl, Ben Delo Fellow in Mathematics, Worcester College, University of Oxford

Richard Earl is a Departmental Lecturer in the Mathematical Institute, University of Oxford, and the Ben Delo Fellor in Mathematics at Worcester College, Oxford. From 2003-13, he was Admissions Coordinator and Schools Liaison Officer in the department, roles which included promoting mathematics within schools and colleges. From 2013-22, he was Director of Undergraduate Studies. He has won several teaching awards within the University for his teaching and lecturing. He is the author of Towards Higher Mathematics: A Companion (2017), Topology: A Very Short Introduction (OUP, 2019), and editor of the current edition of The Concise Oxford Dictionary of Mathematics (OUP, 2021).