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Selected papers of Norman Levinson, (Volumes 1 and 2), edited by John A. Nohel and David H. Sattinger. Pp. 533 + 552. SFr368 each, SFr648 set. 1998. ISBN 3 7643 3862 8, 3 7643 3979 9. (Birkhäuser).

Published online by Cambridge University Press:  01 August 2016

Steve Abbott
Steve Abbott*
Affiliation:
Claydon High School, Church Lane, Claydon, Ipswich IP6 0EG
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Type
Reviews
Information
The Mathematical Gazette , Volume 83 , Issue 496 , March 1999 , pp. 162 - 163
Copyright
Copyright © The Mathematical Association 1999

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References

1. Levinson, Norman, Gap and density theorems, AMS Colloquium Publications, Volume. 26, American Mathematical Society (1940).Google Scholar
2. Levinson, Norman, On the elementary proof of the Prime Number Theorem, Proc. Edinburgh Math. Soc. (2) 15 (1966/7), pp. 141–146 Google Scholar
3. Levinson, Norman, More than one third of zeros of Riemann’s Zeta Function are on σ = 1/2. Advances in Math. 13 (1974), pp. 383–486.CrossRefGoogle Scholar
4. Levinson, Norman, A second order differential equation with singular solutions, Ann. of Math. 50 (1949) pp. 127–153.Google Scholar
5. Cartwright, M.L. and Littlewood, J.E., On non-linear differential equations of the second order. I. The equation ÿ - k(l - y2)ẏ + y = bλk cos (λt + a), k large, J. London Math. Soc. 20 (1945) pp. 180–189.Google Scholar
6. Cartwright, M.L., Non-linear vibrations: a chapter in mathematical history, Math. Gaz. 36 (May 1952) pp. 81–88.Google Scholar
7. Smale, Steve, On dynamical systems, Bol. Soc. Math. Mexicana (1960) pp. 195–198.Google Scholar
8. Smale, Steve, Differentiable dynamical systems, Bull. Amer. Math. Soc. 73 (1967) pp. 747–817.Google Scholar
9. Levinson, Norman, A motivated account of an elementary proof of the prime number theorem, Amer. Math. Monthly 76 (1969) pp. 225–245, also collected in Abbott, J.C., The Chauvenet Papers, Volume 2, Mathematical Association of America (1978) pp. 490–510.Google Scholar