ON ONE MODEL INTEGRAL-DIFFERENTIAL BERNULL EQUATION

Abstract

The model integro-differential Bernlulli equation is considered in the paper. This equation was reduced to a differential equation with derivatives of fractional orders and solved numerically with the help of Newton’s iteration method. Depending on the values of the control parameters, calculated curves were constructed.

Authors and Affiliations

Sergey Myshkin

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.

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...

THE PROBLEM WITH SHIFT FOR AN EQUATION OF MIXED TYPE OF THE SECOND KIND IN AN UNBOUNDED DOMAIN

In this paper, in the mixed area, which is part of the elliptical vertical half-strip, non-local task, in which the nonlocal conditions associated pointwise values of the fractional derivative of the unknown function at...

GROUPS WITH REPRESENTATION < a,b;a n = 1,ab = b³a³>

Established that for n = 4 and n ≥ 7 group G(n) = < a,b;a^n = 1,ab = b³a³> are infinite, and for the remaining n evaluated the procedure and investigate the structure of the group G(n).

GENERATION OF GROUND ATMOSPHERE α-, β- AND γ-FIELDS BY NATURAL ATMOSPHERIC RADIONUCLIDES

The results of numerical investigation of influence of atmospheric turbulence, wind speed and direction as well as radon and thoron flux density from the soil on characteristics of atmospheric α-, β- and γ-radiation fiel...

Download PDF file
  • EP ID EP494527
  • DOI 10.18454/2079-6641-2017-18-2-59-64
  • Views 107
  • Downloads 0

How To Cite

Sergey Myshkin (2017). ON ONE MODEL INTEGRAL-DIFFERENTIAL BERNULL EQUATION. Вестник КРАУНЦ. Физико-математические науки, 2(), 59-64. https://europub.co.uk/articles/-A-494527