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Dr. Tatiana SoleskiÃÛÌÒÓ°Ïñ

Cudahy Hall, 366

MilwaukeeWI53201United States of America(414) 288-3085tatiana.soleski@marquette.edu

Adjunct Assistant Professor

Department of Mathematical and Statistical Sciences

Education

• Ph.D., Mathematics (Applied and Industrial Mathematics), University of Wisconsin-Milwaukee
       Dissertation: Wavelet Based Computerized Tomography
• Ph.D., Mathematics (Algebra), Moscow State University
       Dissertation: Regular Matrices and Bandwidth Dimension
• B.S./M.S., Mathematics, Moscow State University

Courses Taught

• Algebra Sequence Courses
• Contemporary Applications of Mathematics
• Trigonometry
• Pre-Calculus Mathematics
• Mathematical Explorations for Elementary Teachers I
• Finite Mathematics
• Business Calculus
• Elementary Statistics 
• Calculus Sequence
• Calculus for Engineers
• Linear Algebra
• Differential Equations
• Vector Analysis   
• Discrete Mathematics
• Complex Variables

Research Interests

• Applied analysis, sampling theory, medical imaging, CT reconstruction algorithms, matrix algebra, ring theory
• Student-centered learning pedagogies, best practices in online education

Professional Affiliations

• Associate Professor, University of Wisconsin-Milwaukee at Waukesha, 2012–present
• Associate Professor, University of Wisconsin Colleges, 2007–2012
• Adjunct Associate Professor, Milwaukee School of Engineering, 2014–2023
• Visiting Assistant Professor, ÃÛÌÒÓ°Ïñ, 2006–2007
• Postdoctoral Fellow, Institute of Mathematics and Its Applications, University of Minnesota, 2005–2006

Publications

1. Chromatic Series for Functions of Slow Growth (with G. Walter), Applicable Analysis, v. 90, n. 5, 2011, 811–829
2. Error Estimates for the PSWF Method in MRI (with G. Walter), AMS, Contemp. Math., v.451, 2008, 249–262
3. Prolate Spheroidal Wavelet Sampling in Computerized Tomography (with G. Walter), J. Sampling Theory in Sign. Image Proc., v.5, n.1, 2006, 21–36
4. A New Friendly Method of Computing Prolate Spheroidal Wavelets (with G. Walter), J. Applied and Computational Harmonic Analysis, v.19, n.3, 2005, 432–443
5. Raised Cosine Wavelets in Computerized Tomography (with G. Walter), Applicable Analysis, v.83, n.2, 2004, 199–215
6. On Diagonalizability of Regular Matrices over Rings, Fundamental and Applied Mathematics, v.2, n.1, 1996, 103–111