NUMERICAL SOLUTION FOR FRACTIONAL HALLER EQUATION

Abstract

Solution of boundary value problems for the Haller equation in differential and difference settings are studied. By the method energy inequalities, a priori estimates are obtained for the solution of the differential problems.

Authors and Affiliations

Fatimat Karova

Keywords

Related Articles

FINITE GENERATED SUBGROUPS OF HYPERBOLIC GROUPS

It is proved that finite generated subgroups of infinite index of hyperbolic groups which are not quasi Abelian are complemented with a nontrivial free factor.

A LOCAL ONE-DIMENSIONAL SCHEME FOR PARABOLIC EQUATION OF GENERAL FORM, DESCRIBING MICROPHYSICAL PROCESSES IN CONVECTIVE CLOUDS

This paper considers a locally one-dimensional scheme for a parabolic equation of general form in a p-dimensional parallelepiped.To describe coagulation processes in the cloud, the equation under study involves a non-loc...

PASSAGE THROUGH X-RAY PROTECTION HAVING THE STRUCTURE OF HOMOGENEOUS FRACTALS

In this paper we generalize the law of Bouguer-Lambert in the case of a homogeneous fractal. With detailed analysis in terms of d-output operator generalized law of Bouguer-Lambert-Beer law, which in particular includes...

ON STABILIZING CONTROLLER DESIGN FOR FUZZY SYSTEM WITH UNCERTAINTY

This paper addresses fuzzy control systems, asymptotically stability analysis and fuzzy controllers design. A stabilizing control design method for nonlinear dynamical systems with uncertainties based on Takagi-Sugeno fu...

STUDY OF THE PROCESS OF PREPARATION OF STRONG EARTHQUAKES (MW > 5) ON SAKHALIN USING THE LURR METHOD

the seismic regime of southern Sakhalin before the Krillon earthquake on April 23, 2017 (Mw=5.0) was Investigated. Seismic hazard calculations were carried out within the framework of the LURR (load-unload response ratio...

Download PDF file
  • EP ID EP505617
  • DOI 10.18454/2079-6641-2018-24-4-166-177
  • Views 121
  • Downloads 0

How To Cite

Fatimat Karova (2018). NUMERICAL SOLUTION FOR FRACTIONAL HALLER EQUATION. Вестник КРАУНЦ. Физико-математические науки, 4(), 166-177. https://www.europub.co.uk/articles/-A-505617