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SEUNG H. SON |
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Assistant
Professor |
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Course Information |
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Spring, 2008 |
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Background |
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Education |
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1981-1985 |
B.S. |
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1985-1988 |
M.S. |
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1991-1998 |
Ph. D. |
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Career |
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1998-1999 |
Post Doctoral Fellow |
University of Missouri, Columbia, MO |
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1999-2001 |
Software Engineer |
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2001-2002 |
Assistant Professor |
Kansas Wesleyan University, Salina, KS |
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2002-present |
Assistant Professor |
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Research |
1. Prime number grid scheme to approximate function spaces with their low dimensional subspaces (with D. Y. Kwak, U. Choi), Applied Mathematics and Computation, Vol. 40 (1990) pp. 233-237.
2. Prime sample scheme for almost sure convergence of a Galerkin approximation (with D. Kwak), Computers & Mathematics with Applications, Vol. 22, No. 1 (1991) pp. 45-48.
3. Cubic identities of theta functions, The Ramanujan Journal, Vol. 2, No. 3 (1998) pp. 303-316.
4. Some theta function identities related to the Rogers-Ramanujan continued fraction, Proceedings of the American Mathematical Society, Vol. 126, No. 10 (1998) pp. 2895-2902.
5. The Rogers-Ramanujan continued fraction (with B. Berndt, H. Chan, S. Huang, S. Kang, J. Sohn), Journal of Computational and Applied Mathematics, Vol. 105 (1999) 9-24.
6. Some integrals of theta functions in Ramanujan's Lost Notebook, Centre de Rech. Math, CRM Proceedings and Lecture Notes, American Mathematical Society, Vol. 19 (1999) pp. 323-332.
7. Eisenstein series in Ramanujan's Lost Notebook (with B. Berndt, H. Chan, J. Sohn), The Ramanujan Journal, Vol. 4 (2000) pp. 81-114.
8. Some theorems on the Rogers-Ramanujan continued fraction in Ramanujan's Lost Notebook (with B. Berndt, S. Huang, J. Sohn), Transactions of the American Mathematical Society, Vol. 352, No. 5 (2000) pp. 2157-2177.
9. Septic theta function identities in Ramanujan's Lost Notebook, Acta Arithmetica, 98.4 (2001) pp. 361-374.
10. Circular summations of theta functions in Ramanujan's Lost Notebook, The Ramanujan Journal, Vol. 8, No. 2 (2004) pp. 235-272.
11. Additive formulae of theta functions and modular equations of degree five, Journal of Number Theory 121 (2006) pp. 114-117.
12. Basic functional equations of the Rogers-Ramanujan functions, Rocky Mountain Journal of Mathematics, Vol. 37, No. 2 (2007) pp. 653-662.
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UCCS Department
of Mathematics |