Solution of the Nonlinear Equations
The Solution of Nonlinear Equations via the Method of Hurwitz Radon Matrices
... cise solution x = log 3 2 is approximated by ...of nonlinear equations are used in many branches of computer ...the solution of nonlinear ...
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Associated transforms for solution of nonlinear equations
... In systems engineering, nonlinear differential or integrodifferential equations are solved using multiple dimensional Laplace transform.. A commonly used method for obtaining the inverse[r] ...
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On the Existence of Solution to Multidimensional Third Order Nonlinear Equations
... Samed J.Aliyev 1,∗ , Arzu Q.Aliyeva 2 , Goncha Z. Abdullayeva 1 1 Department of Mathematics and Methodology of its Teaching, Baku State University, Z.Khalilov str.23, AZ1148, Baku, Azerbaijan 2 Department of Differential ...
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Modifications of the continuation method for the solution of systems of nonlinear equations
... problem g(x,8*) 0 a new initial approximation to the inverse Jacobian used by Broyden quasi Newton method is computed. In other words the computed value of 8" is only used if the sol[r] ...
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Newton Homotopy Solution for Nonlinear Equations Using Maple14
... Many numerical approaches have been suggested to solve nonlinear problems. Some of the methods utilize successive approximation procedure to ensure every step of computing will converge to the desired root and one ...
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Analytic solution of nonlinear batch reaction kinetics equations
... analytic solution of these nonlinear batch reac- tion kinetics equations by using the homotopy analysis method ...of nonlinear equations in other areas of science and engineering ...
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Approximate analytical solution for the Zakharov–Kuznetsov equations with fully nonlinear dispersion
... solved nonlinear dispersive ZK equations using the Adomian decomposition method ...strongly nonlinear equations using ...KdV equations. The VIM has recently been applied for solving ...
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POSITIVE DEFINITE SOLUTION OF NONLINEAR MATRIX EQUATIONS
... Qingdao, Shandong, China * Author for Correspondence ABSTRACT In this paper, we study the nonlinear matrix equations(1).First, we obtain the condition for the existence of positive definite solution ...
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The Solution of Binary Nonlinear Operator Equations with Applications
... of solution systems for some binary nonlinear operator equations are dis- cussed by using cone and partial order theory and monotone iteration theory, and the iterative sequences which con- verge to ...
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On the numerical solution of nonlinear Black–Scholes equations
... of nonlinear Black–Scholes equations for European and American options with a volatility depending on different factors, such as the stock price, the time, the option price and its derivatives due to ...
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Entire positive solution to the system of nonlinear elliptic equations
... such equations arise from the boundary layer theory of viscous fluids, see [3, ...reaction-diffusion equations have been investigated in con- nection with models of population dynamics [2, 5, 9, ...
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On iterative solution of nonlinear functional equations in a metric space
... metric space R, we offer here a constructive proof of the existence of the unique solu- tion of the operator equation Au Pu, where u E R, by considering the iteratlve se-.. quence AUn+.[r] ...
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Common fixed point and solution of nonlinear functional equations
... The Banach contraction principle asserts that a contraction on a complete metric space has a unique fixed point and its proof hinges on ‘Picard iterations’. This principle is appli- cable to a variety of subjects such as ...
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On the nonexistence of positive solution of some singular nonlinear integral equations
... Ruy, On a nonexistence of positive solution of Laplace equation in upper half-space with Cauchy data, Demonstratio Mathematica 28 (1995), no. Binh, On a nonexistence of positive solution[r] ...
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The existence and uniqueness of the solution for nonlinear elliptic equations in Hilbert spaces
... mild solution of nonlinear Kolmogorov equations and found that the mild solution coincides with the value function of the control ...mild solution for semilinear elliptic differential ...
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Existence and uniqueness of solution for a class of nonlinear fractional differential equations
... Corollary A unique solution of a general linear second order irregular boundary value problem can be obtained by fixing q = in Lemma ., which is a meaningful result. More- over, the condition M = is ...
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On the approximate solution of nonlinear singular integral equations with positive index
... There is a large literature on nonlinear singular integral equations with Hiibert and Cauchy kernel and on related nonlinear Riemann-Hilbert problems for analytic functions, cf.. the mon[r] ...
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Uniqueness of weak solution for nonlinear elliptic equations in divergence form
... weak solution, quasilinear elliptic equation, diver- gence form, comparison ...weak solution of the Dirichlet problem for divergence structure elliptic equations of the ...
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Blow Up and Attractor of Solution for Problems of Nonlinear Schrodinger Equations
... of solution for a class of nonlinear Schrodinger equation for some initial boundary ...the nonlinear parameter for light rule power by using of parameter method to get ground state and excite state ...
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The existence and uniqueness of the solution for nonlinear Fredholm and Volterra integral equations together with nonlinear fractional differential equations via w distances
... the solution for nonlinear Fredholm integral equations and Volterra integral equations together with nonlinear fractional differential equations of Caputo ...
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