Publikationen
https://kobra.uni-kassel.de:443/handle/123456789/2010061733446
Mon, 14 Jun 2021 00:35:59 GMT2021-06-14T00:35:59ZSkriptum zur Linearen Algebra und Analytischen Geometrie
https://kobra.uni-kassel.de:443/handle/123456789/11838
Vorlesungsskript zur Vorlesung „Lineare Algebra und Analytische Geometrie“ an der Universität Kassel im Sommersemester 2020. Es handelt sich um die Druckversion.
Wed, 01 Jul 2020 00:00:00 GMThttps://kobra.uni-kassel.de:443/handle/123456789/118382020-07-01T00:00:00ZKemm, FriedemannVorlesungsskript zur Vorlesung „Lineare Algebra und Analytische Geometrie“ an der Universität Kassel im Sommersemester 2020. Es handelt sich um die Druckversion.Analysis of quantitative EEG with artificial neural networks and discriminant analysis – a methodological comparison
https://kobra.uni-kassel.de:443/handle/123456789/2013081443406
Thu, 01 Jan 1998 00:00:00 GMThttps://kobra.uni-kassel.de:443/handle/123456789/20130814434061998-01-01T00:00:00ZWinterer, G.Ziller, M.Klöppel, B.Heinz, A.Schmidt, L. G.Herrmann, W. M.Functions satisfying holonomic q-differential equations
https://kobra.uni-kassel.de:443/handle/123456789/2007052118241
In a similar manner as in some previous papers, where explicit algorithms for finding the differential equations satisfied by holonomic functions were given, in this paper we deal with the space of the q-holonomic functions which are the solutions of linear q-differential equations with polynomial coefficients. The sum, product and the composition with power functions of q-holonomic functions are also q-holonomic
and the resulting q-differential equations can be computed algorithmically.
Mon, 21 May 2007 09:15:17 GMThttps://kobra.uni-kassel.de:443/handle/123456789/20070521182412007-05-21T09:15:17ZKoepf, WolframRajković, Predrag M.Marinković, Sladjana D.In a similar manner as in some previous papers, where explicit algorithms for finding the differential equations satisfied by holonomic functions were given, in this paper we deal with the space of the q-holonomic functions which are the solutions of linear q-differential equations with polynomial coefficients. The sum, product and the composition with power functions of q-holonomic functions are also q-holonomic
and the resulting q-differential equations can be computed algorithmically.On the Computation of Fourier Coefficients
https://kobra.uni-kassel.de:443/handle/123456789/2006111615737
In this paper we derive an identity for the Fourier coefficients of a differentiable function f(t) in terms of the Fourier coefficients of its derivative f'(t). This yields an algorithm to compute the Fourier coefficients of f(t) whenever the Fourier coefficients of f'(t) are known, and vice
versa. Furthermore this generates an iterative scheme for N times differentiable functions complementing the direct computation of Fourier coefficients via the defining integrals which can be also treated automatically in certain cases.
Thu, 16 Nov 2006 11:00:18 GMThttps://kobra.uni-kassel.de:443/handle/123456789/20061116157372006-11-16T11:00:18ZKoepf, WolframNana Chiadjeu, EtienneIn this paper we derive an identity for the Fourier coefficients of a differentiable function f(t) in terms of the Fourier coefficients of its derivative f'(t). This yields an algorithm to compute the Fourier coefficients of f(t) whenever the Fourier coefficients of f'(t) are known, and vice
versa. Furthermore this generates an iterative scheme for N times differentiable functions complementing the direct computation of Fourier coefficients via the defining integrals which can be also treated automatically in certain cases.