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Measure, Integration & Real Analysis, 2021a

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Bibliography<br />

The chapters of this book on linear operators on Hilbert spaces, Fourier analysis, and<br />

probability only introduce these huge subjects, all of which have a vast literature.<br />

This bibliography gives book recommendations for readers who want to go into these<br />

topics in more depth.<br />

• Sheldon Axler, Linear Algebra Done Right, third edition, Springer, 2015.<br />

• Leo Breiman, Probability, Society for Industrial and Applied Mathematics,<br />

1992.<br />

• John B. Conway, A Course in Functional <strong>Analysis</strong>, second edition, Springer,<br />

1990.<br />

• Ronald G. Douglas, Banach Algebra Techniques in Operator Theory, second<br />

edition, Springer, 1998.<br />

• Rick Durrett, Probability: Theory and Examples, fifth edition, Cambridge<br />

University Press, 2019.<br />

• Paul R. Halmos, A Hilbert Space Problem Book, second edition, Springer,<br />

1982.<br />

• Yitzhak Katznelson, An Introduction to Harmonic <strong>Analysis</strong>, second edition,<br />

Dover, 1976.<br />

• T. W. Körner, Fourier <strong>Analysis</strong>, Cambridge University Press, 1988.<br />

• Michael Reed and Barry Simon, Functional <strong>Analysis</strong>, Academic Press, 1980.<br />

• Walter Rudin, Functional <strong>Analysis</strong>, second edition, McGraw–Hill, 1991.<br />

• Barry Simon, A Comprehensive Course in <strong>Analysis</strong>, American Mathematical<br />

Society, 2015.<br />

• Elias M. Stein and Rami Shakarchi, Fourier <strong>Analysis</strong>, Princeton University<br />

Press, 2003.<br />

<strong>Measure</strong>, <strong>Integration</strong> & <strong>Real</strong> <strong>Analysis</strong>, by Sheldon Axler<br />

402

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