Abstract
Now that this book has given you a taste of analysis, and hopefully a taste for analysis, a natural question is ‘where next?’
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Further Reading
A. Gardiner, Infinite Processes: Background to Analysis, Springer (1982).
M. Hart, Guide to Analysis, Macmillan (1988).
R. Haggarty, Fundamentals of Mathematical Analysis, Addison-Wesley (1989).
D. S. G. Stirling, Mathematical Analysis: A Fundamental and Straightforward Approach, Ellis Horwood (1987).
J. Baylis and R. Haggarty, Alice in Numberland: A Students’ Guide to the Enjoyment of Higher Mathematics, Macmillan (1988).
G. H. Fullerton, Mathematical Analysis, Oliver and Boyd (1971).
I. Stewart and D. Tall, Complex Analysis: The Hitchhiker’s Guide to the Plane, Cambridge University Press (1983).
M. Spivak, Calculus, Benjamin (1967).
K. E. Binmore, Foundations of Analysis: A Straightforward Introduction, Book 2 — Topological Ideas, Cambridge University Press (1981).
H. Thurston, Intermediate Mathematical Analysis, Oxford University Press (1988).
(M332) Complex Analysis, The Open University.
A. J. Weir, Lebesgue Integration and Measure, Volume 1, Cambridge University Press (1973).
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© 1991 John Baylis
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Baylis, J. (1991). A Brief Look at Further Developments of Analysis, and Suggestions for Further Reading. In: What is Mathematical Analysis?. Dimensions of Mathematics. Palgrave, London. https://doi.org/10.1007/978-1-349-12063-5_6
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DOI: https://doi.org/10.1007/978-1-349-12063-5_6
Publisher Name: Palgrave, London
Print ISBN: 978-0-333-54064-0
Online ISBN: 978-1-349-12063-5
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