Uni.-Prof. Wolfram Koepf - Research Information System | University of Kassel - CONVERIS Research Information System

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Prof. Dr. Wolfram Koepf

Projects as Principal Investigator

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09/2014 - 08/2015	TWAS Kooperation
03/2013 - 02/2015	CloudMath – Computeralgebra und Numerik in der Cloud
01/2013 - 12/2016	Identifikation spezieller Funktionen, die durch Rodrigues-Formeln oder erzeugende Funktionen gegeben sind
2013 - 2016	VEMINT - Virtuelles Eingangstutorium Mathematik Informatik Naturwissenschaften Technik
11/2012 - 12/2015	Eigenschaften chromatischer Polynome
06/2011 - 12/2014	v
2011 - 2013	Tagung Vor- und Brückenkurse
01/2010 - 12/2013	Moments of Classical Orthogonal Polynomials
03/2009 - 12/2015	Mathematik.de
06/2008 - 02/2013	Symbolic Computation Infrastructure for Europe (SCIEnce)

Publications

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5 of 13

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2010	Koepf, W., Mayr, E.W., Watt, S.M. (Hrsg.), 2010. ISSAC 2010 - Proceedings of the 2010 International Symposium on Symbolic and Algebraic Computation - 25-28 July 2010, Technische Universität München. ACM, New York.
2010	Masjed-Jamei, M., Koepf, W., 2010. On incomplete symmetric orthogonal polynomials of Jacobi type. Integral Transforms and Special Functions 21, 655–662. https://doi.org/10.1080/10652460903516751
2010	Chaggara, H., Koepf, W., 2010. On linearization coefficients of Jacobi polynomials. Applied Mathematics Letters 23, 609–614. https://doi.org/10.1016/j.aml.2010.01.021
2010	Kim, R., Koepf, W., 2010. Parity of the number of irreducible factors for composite polynomials. Finite Fields and Their Applications 16, 137–143. https://doi.org/10.1016/j.ffa.2009.12.002
2009	Koepf, W., Kim, R., 2009. Divisibility of trinomials by irreducible polynomials over F2. International Journal of Algebra 3, 189–197.
2009	Koepf, W., 2009. Integralrechnung und Computeralgebra. Informatik-Spektrum 32, 8–11.
2009	Koepf, W., Kim, R., 2009. The parity of the number of irreducible factors for some pentanomials. Finite Fields and Their Applications 15, 585–603. https://doi.org/10.1016/j.ffa.2009.05.003
2009	Koepf, W., Larcombe, P.J., 2009. The Sum 16^nsum(4^kbinomial(1/2,k)binomial(-1/2,k)binomial(-2k,2n-k),k=0..2*n):A Computer Assisted Proof of its Closed Form, and Some Generalised Results. Utilitas Mathematica 79, 9–15.
2008	Koepf, W., 2008. Mathe ist überall.
2008	Debeerst, R., Koepf, W., van Hoeij, M., 2008. Solving differential equations in terms of Bessel functions, in: Sendra, J.R., Gonzalez-Vega, L. (Hrsg.), Proceedings of ISSAC’08. ACM, New York, S. 39–46.