ON MATHEMATICAL MODELS OF THE ALLER EQUATION

Abstract

The solution to the Goursat problem is written out explicitly for a hyperbolic secondorder loaded equation, proposed as a mathematical model of Aller equation under certain conditions.

Authors and Affiliations

Kazbek Khubiev

Keywords

Related Articles

IMPACT OF CYCLONES OVER KAMCHATKA ON ELECTRON DISTRIBUTION IN THE IONOSPHERE

The paper presents the results of investigation of cyclone impact on ionosphere parameters. Ionosphere state was observed by the automatic sounding equipment applying low-orbital navigational spacecrafts in the condition...

CHARACTERISTIC PROBLEM FOR THE LOADED WAVE EQUATION WITH SPECIFIC CHANGES

In this paper the characteristic problem for the wave equation loaded with a special shift. A theorem on the uniqueness of the solution of the Goursat problem and find necessary conditions for its solvability.

ABOUT ONE BOUNDARY TASK FOR THE PARABOLO-HYPERBOLIC EQUATION OF THE FOURTH ORDER IN PENTAGONAL AREA

In this paper, one boundary task for the equation of the fourth order of a parabolo-hyperbolic holotype look ∂/∂y(a2 ∂/∂x +b2 ∂/∂y) (Lu) = 0 is put and investigated in pentagonal area. Unequivocal resolvability of this p...

NUMERICAL ANALYSIS OF THE CAUCHY PROBLEM FOR A WIDE CLASS FRACTAL OSCILLATORS

The Cauchy problem for a wide class of fractal oscillators is considered in the paper and its numerical investigation is carried out using the theory of finite-difference schemes. Fractal oscillators characterize oscilla...

SPECIAL ASPECTS OF CALIBRATION OF IONIZING RADIATION DETECTORS USED FOR SOIL RADON MONITORING

The results of calibration of α-, β- and γ-radiation detectors mounted into borehole at depths of 0.5 and 1 m, which are destined for soil radon monitoring, are represented and analyzed. The radon isotopes radiometer RTM...

Download PDF file
  • EP ID EP487775
  • DOI 10.18454/2079-6641-2016-16-4-1-56-65
  • Views 108
  • Downloads 0

How To Cite

Kazbek Khubiev (2016). ON MATHEMATICAL MODELS OF THE ALLER EQUATION. Вестник КРАУНЦ. Физико-математические науки, 4(), 56-65. https://europub.co.uk./articles/-A-487775