Read online Solution of a Non-Linear Integral Equation Appearing in the Theory of an Aerosol - E Isaacson file in PDF
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Solution of a Non-Linear Integral Equation Appearing in the Theory of an Aerosol
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Abstract: a numerical method for solving nonlinear fredholm integral equations of second kind is proposed.
In this paper, we have used chebyshev polynomials to solve linear and non- linear volterra-fredholm integral equations, numerically.
) have applied a combination of taylor and block-pulse functions to solve linear fredholm integral equation.
Banaś and olszowy [8] used the class of measures of noncompactness to obtain the existence of solutions of nonlinear integral equations in banach algebra.
The text brings together newly developed methods to reinforce and complement the existing procedures for solving linear integral equations.
As a result, a linear (or, nonlinear) system of algebraic equations are obtained. By solving these systems of equations, the desired solution for the integral equation.
5 dec 2020 also, each of fredholm or volterra integral term is linear while the other term is nonlinear.
14 nov 2016 the weighted mean-value theorem are used and applied to the different kinds of fredholm integral equations.
30 jul 2020 in this paper, a numerical method to solve non-linear integral equations based on a successive approximation technique is considered.
Moore [19] has introduced an iterative algorithm for nonlinear integral equations based on the definition of interval integration.
Thereafter, we propose a simple and efficient solution for non-linear integral equations using the fixed point technique in the setting of a b e -metric space.
Keywords and phrases: linear hypersingular integral equations, nonlinear integral equations.
The method is based on the solution of the auxiliary linear equation obtained by discarding the nonlinear terms.
Wazwaz, linear and nonlinear integral equations: methods and applications, higher education, springer, 2011.
7 aug 2018 a procedure is described for transforming the nonlinear integral equation by using chebyshev polynomials to nonlinear system of algebraic.
In this paper, a different approach for finding an approximate solution of the nonlinear volterra integral equations (nvie) of the second kind is presented.
The newton–kantorovich method is a well-known method for solving nonlinear integral equations. This method attempts to solve a sequence of linear integral.
Let me show how to roll your own numerical solution to a non-linear integral equation using a collocation method.
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