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

CONTROL WORK ON THE DISCIPLINE «THEORY AND TECHNOLOGY OF DEVELOPMENT OF MATHEMATICAL REPRESENTATIONS IN CHILDREN»: VARIANTS, METHODICAL RECOMMENDATIONS

In the article the control work on the discipline «Theory and technology of development of mathematical representations in children»is presented. It covers: 25 options; methodical recommendations on writing, execution an...

THE REFINED MODEL OF THE MACROSEISMIC FIELD FOR THE KURILE-KAMCHATKA REGION EARTHQUAKES EQUATION DEFINITION. INTERPOLATION AND REGRESSION APPROACHES

In this work the interpolation and regression models of the macroseismic field classical type dependence are offered for the Kurile-Kamchatka region earthquakes. The given models essentially expand the region of the depe...

ON THE ASYMPTOTICS FOR THE FUNDAMENTAL SOLUTION OF THE ORDINARY FRACTIONAL ORDER DIFFERENTIAL EQUATION WITH CONSTANT COEFFICIENTS

The asymptotics of the fundamental solution of the linear ordinary differential equation of fractional order with constant coefficients, for large values of spectral parameter λ is found.

VISUAL APPLICATION DESIGN ENVIRONMENT OF OPERATING MODELS FOR ACOUSTIC AND ELECTROMAGNETIC EMISSION SIGNAL PROCESSING AND ANALYSIS

We present a technology of creation of visual application design environment for hardwaresoftware complexes (VDE HSC) aimed at acoustic and electromagnetic emission signal processing and analysis. The technology includes...

Computation of differential equation with fractional matrix

Fractional power computation of matrix is represented. Numerical calculations for ordinary differential equation and its fraction analog is done. Results are compared with Grunvald –Letnikov operator.

Download PDF file
  • EP ID EP494527
  • DOI 10.18454/2079-6641-2017-18-2-59-64
  • Views 111
  • 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