the congruent number problem - university of groningentop/chandrasekar.pdf · v chandrasekar v...
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GENERAL ⎜ ARTICLE
33RESONANCE ⎜ August 1998
The Congruent Number Problem
V Chandrasekar
V Chandrasekar was aresearch scholar in
School of Mathematics,Tata Institute of
Fundamental Researchduring 1974–85. He has
taught mathematics for aconsiderable number of
years at all levels. Atpresent he is working for
a computer firm.
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GENERAL ⎜ ARTICLE
34 RESONANCE ⎜ August 1998
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GENERAL ⎜ ARTICLE
35RESONANCE ⎜ August 1998
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GENERAL ⎜ ARTICLE
36 RESONANCE ⎜ August 1998
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GENERAL ⎜ ARTICLE
37RESONANCE ⎜ August 1998
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GENERAL ⎜ ARTICLE
38 RESONANCE ⎜ August 1998
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GENERAL ⎜ ARTICLE
39RESONANCE ⎜ August 1998
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GENERAL ⎜ ARTICLE
40 RESONANCE ⎜ August 1998
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GENERAL ⎜ ARTICLE
42 RESONANCE ⎜ August 1998
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GENERAL ⎜ ARTICLE
43RESONANCE ⎜ August 1998
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Suggested Reading
[1] R K Guy. UnsolvedProblems in NumberTheory. Springer-Verlag,1981.
[2] N Koblitz. Introduction toElliptic Curves andModular Forms. Springer-Verlag, 1984.
[3] J Tunnell. A ClassicalDiophantine Problemand Modular forms ofweight 3/2. InventionesMath. 72. 323–33,1983.
[4] A Weil. Number Theory:An Approach ThroughHistory. Birkhäuser, 1984.
[5] K Feng. Non-congruentNumbers, Odd graphs andthe B-S-D Conjecture.Acta Arithmetica, LXXV1, 1996.
Address for CorrespondenceV ChandrasekarC/o Mr Sripathy
Spic Mathematics Institute92, East-Coast Chambers
T. NagarChennai 600 017, India.