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

THE ALGORITHM OF PIECEWISE CONSTANT TELEMETRIC PARAMETERS SEGMENTATION

This paper is devoted to the modification of optimal segmentation algorithm and using it to telemetric signals processing.

THE LINEAR INVERSE PROBLEM FOR THE EQUATION OF TRIKOMI IN THREE DIMENSIONAL SPACE

In the present work the problems of correctness of a linear inverse problem for the Trikomi equation in three-dimensional space are considered. For this problem, the theorems on existence and uniqueness of the solution a...

ON THE NUMERICAL SOLUTION OF EQUATIONS FRACTAL OSCILLATOR WITH VARIABLE ORDER FRACTIONAL OF TIME

We propose a model of a fractal oscillator with variable fractional order. Received and investigated by numerical solution of the model. The phase trajectory.

VARIATIONS OF NATURAL ELECTRIC POTENTIALS AT YAKUTSK

A comparative analysis of parameters of the geomagnetic field components and electrical potentials at station of the SHICRA SB RAS near the city of Yakutsk far from industrial noises from autumn 2016 to winter 2018 is ex...

ON NEUMANN PROBLEM FOR EQUATION WITH FRACTIONAL DERIVATIVES WITH DIFFERENT STARTING POINTS

In the paper, we investigate solvability of the Neumann problem for an equation with fractional derivatives with different starting points. An estimate for the first nonzero eigenvalue is found.

Download PDF file
  • EP ID EP487775
  • DOI 10.18454/2079-6641-2016-16-4-1-56-65
  • Views 114
  • 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