Miyeon kwon
Department of Mathematics
University of Wisconsin-Platteville

Positions	Aug, 2004 – Present Assistant Professor University of Wisconsin- Platteville ° Courses taught: Calculus Series, Differential Equations Aug, 2000 – July, 2004 Graduate Teaching Assistant University of Alabama, Tuscaloosa Mar, 1994 – July, 2000 Teacher Suwyu Middle School, Korea
Education	PH. D in Mathematics Aug, 2004 The University of Alabama ° Dissertation: A class of operators on Hardy space in Schatten-von Neumann class and its properties ° Advisor: Dr. Zhijian Wu ° Field: Operator Theory and Functional Analysis Master in Mathematics Education Feb, 1999 Korea National University of Education, Korea ° Thesis: The Social and Mathematical Norms in Classrooms ° Advisor: Dr. Pyung Kook Jeon ° Field: Mathematics Education Bachelor in Mathematics Education Feb, 1994 Korea National University of Education, Korea
Interest Area	° Functional Analysis and Operator Theory ° Mathematics Education
Membership	° American Mathematical Society, 2000-present ° Project NExT-Wisconsin, 2004-present
Academic Awards & Honors	° 2007 EMS Exemplary Professional Development Award ° 2004 Outstanding Graduate Teaching Award ° 2004 Outstanding Graduate Research Award ° 2003 Summer Graduate Research Fellowship
Papers 1. Social and Mathematical Norms in Classrooms, Proceedings of Mathematical Education(8), 1999 2. (with Zhijian Wu). A class of matrix operators and their properties. Finite or infinite dimensional complex analysis and applications, Kyushu University Press, Fukuoka, 2005, 197—204. 3. (with Ki-Bong Nam) Notes on W-type Non-Associative Algebras I, Journal of Applied Algebra and Discrete Structures, Vol. 3, 2005, 131—138. 4. (with Irfan Ul-Haq) Reflexivity of a class of matrix operators, Journal of Analysis and Applications, Vol. 4, 2006, 143--147. 5. Modified Hankel Operators on Bergman Space, Journal of Analysis and Applications, Vol. 5, 2007, 93—97. 6. (with J. Boardman, D. Hrozencik, I. Ul-Haq and A. zeleke) Using Population Models in the Teaching of Eigenvalues, DIMACS Educational Module Series, 2007 7. A class of operators on Bergman space and Its properties, to appear in Integral Equations and Operator Theory 8. Idempotents in W-type non-associative algebras, preparation
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