Leslaw Skrzypek

Department of Mathematics and Statistics
University of South Florida,
Tampa, FL USA

30. G. Lewicki, L. Skrzypek, On the maximal hyperplane in l_p^n.
29. B. Shekhtman, L. Skrzypek, On alternating functions in subspaces of C[0,1]
28. B. Shekhtman, L. Skrzypek, B. Tuesink, On primary decomposition of Hermite projectors, Accepted.
27. C. Phan, L. Skrzypek and Y. You. Dynamics and Synchronization of Complex Neural Networks with Boundary Coupling. Analysis and Mathematical Physics (2022) 12:33, 1-18.
26. C. Phan, L. Skrzypek and Y. You. Exponential Synchronization of 2D Cellular Neural Networks with Boundary Feedback. Accepted
25. L. Skrzypek and Y. You. Feedback Synchronization of FHN Cellular Neural Networks. Discrete and Continuous Dynamical Systems Series B (2021) 1-10, doi: 10.3934/dcdsb.2021001
24. L. Skrzypek and Y. You. Dynamics and Synchronization of Boundary Coupled Fitz-Hugh-Nagumo Neural Networks. Applied Mathematics and Computation (2021). Volume 388, 1-13.
23. V. Munudunru and L. Skrzypek, A Comparison of Artificial Neural Network and Decision Trees with Logistic Regression as Classification Models for Breast Cancer Survival. International Journal of Mathematical, Engineering and Management Sciences Vol. 5, No. 6 (2020), 1170-1190.
22. Sears, R., Hopf, F., Torres-Ayala, A., Casey, W., Skrzypek, L. Using Plan-Do-Study-Act (Pdsa) Cycles and Interdisciplinary Conversations to Transform College Algebra PRIMUS (Problems, Resources, and Issues in Mathematics Undergraduate Studies) Volume 29, Issue 8 (2019), 881-902.
21. B. Deregowska, S. Foucart, B. Lewandowska and L. Skrzypek, On the Norms and Minimal Properties of de la Vallee Poussin's type Operators, Monatshefte fur Math 185 (2018), no. 4, 601-619
20. Sears, R., Hopf, F., Butler, K., Skrzypek, L. Transforming Secondary Mathematics Curriculum to Promote Interdisciplinary STEM Concepts, (2017), conference proceedings of the 15th Annual Hawaii International Conference on Education .
19. Keene, Skrzypek, Downling, Kott "Bringing Evidenced-Based Practices to a Large-Scale Precalculus Class: Preliminary Results", XX Annual Conference on Research on Undergraduate Mathematics Education (RUME 2017) February 23-25, 2017 | San Diego, CA
18. S. Foucart and L. Skrzypek, On maximal relative projection constants. J. Math. Anal. Appl. 447 (2017), no. 1, 309-328
17. G. Lewicki and L. Skrzypek, Minimal projections onto hyperplanes in lp^n, J. Approx. Theory, 202 (2016), 42-63.
16. B. Shekhtman and L. Skrzypek, On a characterization of Hilbert spaces through minimality of orthogonal projections and related topics, J. Concr. Appl. Math. 13 (2015), no. 3-4, 322-329.
15. B. Shekhtman and L. Skrzypek, Minimal versus orthogonal projections onto hyperplanes in \ell_1^n and \ell_\infty^n.$ Approximation Theory XIV: San Antonio 2013, Springer Proceedings in Mathematics & Statistics Volume 83 (2014), 343-349.
14. L. Skrzypek, Chalmers-Metcalf operator and uniqueness of minimal projections in \ell_\infty^n and \ell_1^n spaces. Approximation Theory XIII: San Antonio 2010 (M. Neamtu and L. Schumaker (eds.)), Springer Proceedings in Mathematics Volume 13 (2012), 331-344.
13. B. Shekhtman and L. Skrzypek, On the uniqueness of the Fourier projection in Lp spaces. J. Concr. Appl. Math. 8 (2010), no. 3, 439-447.
12. L. Skrzypek, On the Non-Uniqueness of Minimal Projections in l1 and Discrete Walsh Projections. Nonlinear Anal. 71 (2009), no. 12, e2431-e2436.
11. L. Skrzypek, On the Lp norm of the Rademacher projection and related inequalities. Proceedings of the AMS 137 (2009), 2661-2669 .
10. B. Shekhtman and L. Skrzypek, On the non-uniqueness of minimal projectionin Lp spaces J. Approx. Theory 161 (2009), no. 1, 23-34.
9. G. Lewicki and L. Skrzypek, Chalmers-Metcalf Operator and Uniqueness of Minimal Projections, J. Approx. Theory, 148 (2007), 71-91.
8. G. Lewicki and L. Skrzypek, On the properties of Chalmers-Metcalf operator, Banach Spaces and their Applications in Analysis (Ed. by Randrianantoanina, Beata and Randrianantoanina, Narcisse), 375-390, de Gruyter (2007).
7. B. Shekhtman and L. Skrzypek, Geometric aspects of minimal projections onto planes, Constructive Theory of Functions , Varna 2005 (B. Bojanov Ed.), 267-277, Marin Drinov Academic Publishing House, Sofia (2006) .
6. B. Shekhtman and L. Skrzypek, Norming Points and Unique Minimality of Otrhogonal Projections, Abstract and Applied Analysis (2006) , Art. ID 42305, 1-17.
5. B. Shekhtman and L. Skrzypek, Uniqueness of Minimal Projections onto Two-Dimensional Subspaces, Studia Mathematica, 168 (2005), 273-284.
4. L. Skrzypek, Minimal Projections in Spaces of Functions of N Variables, J. Approx. Theory, 123 (2003), 214-231.
3. L. Skrzypek, Uniqueness of Minimal Projections in Smooth Matrix Spaces, J. Approx. Theory, 107 (2000), 315-336.
2. L. Skrzypek, On the Uniqueness of Norm-One Projection in James-type Spaces Generated by Order Preserving Norms, East Journal On Approximations, 6 (2000), 1-31.
1. L. Skrzypek, The Uniqueness of Norm-One Projection in James-type Spaces, J. Approx. Theory, 100 (1999), 73-93.