DSpace@Çankaya

Yazar "Kushpel, Alexander" için Matematik Bölümü Yayın Koleksiyonu listeleme

Yazar "Kushpel, Alexander" için Matematik Bölümü Yayın Koleksiyonu listeleme

Sırala: Sıra: Sonuçlar:

  • Kushpel, Alexander (Academic Publications LTD, 2019-03-20)
    The problem of inversion of Fourier transforms is a frequently discussed topic in the theory of PDEs, Stochastic Processes and many other branches of Analysis. We consider here in more details an application of a method ...
  • Levesley, Jeremy; Sun, Xinping; Jarad, Fahd; Kushpel, Alexander (2020-06)
    In this paper, we present a new approach to solving the problem of interpolating a continuous function at (n+1) equally-spaced points in the interval [0,1], using shifts of a kernel on the (1/n)-spaced infinite grid. The ...
  • Kushpel, Alexander (2022-04)
    The main objective of this article is to present new results on optimal reconstruction of function classes on probability spaces (Ω,A,ν) in the standard Lq spaces. We consider the problem of optimal reconstruction in the ...
  • Kushpel, Alexander (LAMBERT Academic Publishing, 2020-03-27)
  • Jarad, Fahd; Kushpel, Alexander; Taş, Kenan (Academic Press INC Elsevier Science, 2020-02)
    We study a new phenomenon of the behaviour of widths with respect to the optimality of trigonometric system. It is shown that the trigonometric system is optimal in the sense of Kolmogorov widths in the case of "super-high" ...
  • Kushpel, Alexander (Lambert Academic Publishing, 2019)
    The book introduces an original general approach to the problem of multidimensional pricing which is applicable for a wide range of practically important examples. It gives a comprehensive and self-contained treatment of ...
  • Kushpel, Alexander (2021)
    We give the solution of a classical problem of Approximation Theory on sharp asymptotic of the Lebesgue constants or norms of the Fourier-Laplace projections on the real projective spaces Pd (ℝ). In particular, these results ...
  • Kushpel, Alexander; Taş, Kenan; Levesley, Jeremy (2021)
    We develop a general method to calculate entropy and n-widths of sets of smooth functions on an arbitrary compact homogeneous Riemannian manifold M-d. Our method is essentially based on a detailed study of geometric ...