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| ==Upcoming Colloquium== | ==Upcoming Colloquium== | ||
| - | ''' | + | ''' Interpolation with Sparsity Assumptions: From Syphilis Testing to Sparse Fourier Transforms by Dr. Mark Iwen''' |
| - | ''' Thursday, March | + | ''' Thursday, March 15, 2:30 in RNS 310''' |
| - | '''About the Talk:''' | + | '''About the Talk:''' Periodic functions with a relatively small number of energetic Fourier coefficients appear in many applications including communication protocols, image processing problems, and numerical methods for solving some partial differential equations. In this talk we will discuss algorithms for recovering such functions more quickly than possible via traditional discrete Fourier transform methods. In the process we will encounter world war two history, number theory, combinatorics, error correcting codes, and approximation theory. |
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| - | '''About the Speaker:''' | + | '''About the Speaker:''' Mark Iwen was born in Wisconsin, and has a B.Sci. degree from the University of Wisconsin – Milwaukee in both Mathematics and Computer Science. While an undergraduate he took several semesters off to work in the Applied Research and Electrical Systems Software Design departments at Hamilton Sundstrand Aerospace. He earned his Ph.D. in 2008 from the University of Michigan in Applied & Interdisciplinary Mathematics. From September 2008 through August 2010 Dr. Iwen was a postdoctoral fellow at the Institute for Mathematics and its Applications (IMA) in Minneapolis, MN. He has been a visiting assistant professor at Duke University since September of 2010. His research interests include signal processing, computational harmonic analysis, algorithms, scientific computing, and analysis of high dimensional data sets. |
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Revision as of 19:39, 12 March 2012

The Department of Mathematics, Statistics, and Computer Science is brimming with activity in three vital disciplines: Mathematics; Statistics; and Computer Science. These fields can team up with almost any other discipline or interest---and also align well with many careers. Check us out!
Upcoming Colloquium
Interpolation with Sparsity Assumptions: From Syphilis Testing to Sparse Fourier Transforms by Dr. Mark Iwen
Thursday, March 15, 2:30 in RNS 310
About the Talk: Periodic functions with a relatively small number of energetic Fourier coefficients appear in many applications including communication protocols, image processing problems, and numerical methods for solving some partial differential equations. In this talk we will discuss algorithms for recovering such functions more quickly than possible via traditional discrete Fourier transform methods. In the process we will encounter world war two history, number theory, combinatorics, error correcting codes, and approximation theory.
About the Speaker: Mark Iwen was born in Wisconsin, and has a B.Sci. degree from the University of Wisconsin – Milwaukee in both Mathematics and Computer Science. While an undergraduate he took several semesters off to work in the Applied Research and Electrical Systems Software Design departments at Hamilton Sundstrand Aerospace. He earned his Ph.D. in 2008 from the University of Michigan in Applied & Interdisciplinary Mathematics. From September 2008 through August 2010 Dr. Iwen was a postdoctoral fellow at the Institute for Mathematics and its Applications (IMA) in Minneapolis, MN. He has been a visiting assistant professor at Duke University since September of 2010. His research interests include signal processing, computational harmonic analysis, algorithms, scientific computing, and analysis of high dimensional data sets.
See Colloquium Series for info on other upcoming colloquia.
- Textbook Info: All sections of Calculus I and II (Math 120, 126, 128) will use Stewart's Calculus, Early Transcendentals, 7th ed. This is available in print as well as in ebook format. All sections of Linear Algebra (Math 220) will use Poole's Linear Algebra: A Modern Introduction, 3rd ed.
- AQR and Mathematics Placement Information: Please see the information to the left.
- Class of 2012: Among the 2012 graduates were 95 mathematics majors (the 2nd biggest major at the college this year), 31 statistics concentrators, and 13 computer science majors. Read about the students' post graduation plans. Congratulations to the students, parents, and faculty who helped this happen!
- Alumni: View profiles of recent alumni/ae.


