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2008 Annual Meeting
Abstracts for Local Invited Talks |
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Phone: 616-331-2040 Department of Mathematics 2307 Mackinac Hall Grand Valley State University Allendale, MI 49401 |
Abstract: In this talk, we present two real problems from operations research that are accessible for undergraduate students. The first one is the instructor assignment problem for the Department of Mathematics and Statistics at
Abstract: Many open problems in entire function theory, specifically the distribution of zeros of real entire functions, can be traced back to work by G. Polya. One of the problems stated in a Polya and Szego text from the early 1900's is: If P is a real polynomial with only real zeros, find the number of non-real zeros of P2+P’. If one removes the hypothesis that P has only real zeros, the problem becomes quite hard and was not solved until the 1980's. We will discuss a simple solution to the P2+P’ problem, look at natural questions that arise from the problem, and discuss some open questions that have their roots in Polya.
Abstract: In this talk, the singular value decomposition (SVD) is constructed geometrically. This approach allows one to study the SVD and symmetric Schur factorization before introducing the eigenvalue problem. Applications, including the SVD analysis of cryptograms, will also be presented.
Abstract: We present a method for solving a wide class of second order ODEs |
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| Last Modified Date: March 31, 2008 | |||||||||||
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