Ph.D., 2001, UIUC

• Teaching  

  • Math 444 Section A2, A3, Summer, 2005

  • Math 385 Section B1, Math 016, Section X1, Spring, 2005

  • Math 016 Sections C1, D1, X1, Fall, 2004

  • Math 280 Section B2, Summer, 2004 (now Math 380)

  • Math 242 Lect C, Spring, 2004

  • Math 116, Section A1, C1, D1 and X1, Fall, 2003 (now Math 016)

  • Math 285 Section B1 (now Math 385), Math 116 (now Math 016), Section X1, Spring, 2003

  • Math 116, Section C1, D1 and X1, Fall, 2003 (now Math 016)

  ---

  Publications

  1. G. Choi and A. Zaharescu, Additive patterns in a multiplicative group in a finite field,
     Manuscripta Math. 111 (2003), 187--194.

  2. O. Chan, G. Choi and A. Zaharescu, Multidimensional version of a Davenport-Erdos result,
     J. Integer Seq. 6 (2003), article 03.2.6, (electronic).

  3. D. Bowman and G. Choi, G-continued fractions for basic hypergeometric fucntions II,
     J. Math. Anal. Appl. 284 (2003), 435--446.

  4. G. Choi and A. Zaharescu, A class of exponential congruences in several variables, accepted for publication.

  5. B. Berndt and G. Choi, A continued fraction from Ramanujan's Lost Notebook, submitted, accepted for publication.

  6. D. Bowman and G. Choi, The Rogers-Ramanujan-Selberg-Andrews q-difference equation and its associated G-continued fraction, submitted.

  7. D. Bowman and G. Choi, G-continued fraction for basic hypergeometric functions,
     J. Math, Anal. Appl. 243 (2000), 338-343.

  8. D. Bowman and G. Choi, Rational approximation to a new generalization of Rogers-Ramanujan continued fraction, 
     J. Number Theory 85 (2000), 158-171.

  9. D. Bowman and G. Choi, An Euler-Minding theorem for G-continued fractions, in preparation.