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[PDF] Top 20 On the connection problem for nonlinear differential equation

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On the connection problem for nonlinear differential equation

On the connection problem for nonlinear differential equation

... the connection problem of equation (2) can be studied by studying the correspond- ing connection problem of equation PV (9) using the isomonodromic deformation tech- nique ...to ... See full document

17

Positive Solution of Singular Boundary Value Problem for a Nonlinear Fractional Differential Equation

Positive Solution of Singular Boundary Value Problem for a Nonlinear Fractional Differential Equation

... the nonlinear term has to satisfy the monotone or other control ...the nonlinear fractional differential equation with non- monotone term can respond better to impersonal law, so it is very important ... See full document

12

CAPUTO FRACTIONAL INTEGRO-DIFFERENTIAL EQUATION WITH NONLOCAL CONDITIONS IN BANACH SPACE

CAPUTO FRACTIONAL INTEGRO-DIFFERENTIAL EQUATION WITH NONLOCAL CONDITIONS IN BANACH SPACE

... value problem for a nonlinear integro-differential equation of frac- tional order α ∈ (0, 1) with nonlocal conditions in Banach ...fractional differential operator is taken in the ... See full document

10

Existence of Concave Positive Solutions for Boundary Value Problem of Nonlinear Fractional Differential Equation with p Laplacian Operator

Existence of Concave Positive Solutions for Boundary Value Problem of Nonlinear Fractional Differential Equation with p Laplacian Operator

... To the best of our knowledge, the existence of concave positive solutions of fractional order equation is seldom considered and investigated. Motivated by the above arguments, the main objective of this paper is ... See full document

17

GLOBAL EXISTENCE IN REACTION DIFFUSION NONLINEAR PARABOLIC PARTAIL DIFFERENTIAL EQUATION IN IMAGE PROCESSING.

GLOBAL EXISTENCE IN REACTION DIFFUSION NONLINEAR PARABOLIC PARTAIL DIFFERENTIAL EQUATION IN IMAGE PROCESSING.

... We give the proof of global existence of our nonlinear reaction diffusion of problem (P). In the first we define an approximating scheme and by using Schauder fixed point theorem in ordered Banach spaces, ... See full document

14

An Easy Computable Approximate Solution for a Squeezing Flow between Two Infinite Plates by using of Perturbation Method

An Easy Computable Approximate Solution for a Squeezing Flow between Two Infinite Plates by using of Perturbation Method

... the problem of finding approximate solutions for nonlinear differential equation with mixed boundary conditions that describes an axisymmetric Newtonian fluid squeezed between two large ... See full document

5

Approximate Strongly Nonlinear Equation By Spline Method

Approximate Strongly Nonlinear Equation By Spline Method

... fractional differential equation by (Al faour et ...to nonlinear differential ...governing nonlinear differential equation of the present problem using spline ... See full document

7

Boundary Value Problem of Fractional Differential Equation

Boundary Value Problem of Fractional Differential Equation

... Fractional differential equations are the generalization of ordinary equation to arbitrary non-integer order, and have received more and more interest due to their wide applications in various branch of ... See full document

6

The zero crossing problem

The zero crossing problem

... We analyze a second order nonlinear differential equation that is useful in the zero crossing problem.. Intro du ctj on.[r] ... See full document

14

A Equation and Its Connections to Nonlinear Integrable System

A Equation and Its Connections to Nonlinear Integrable System

... inverse problem to determine q from m , becomes a problem to solve the integro-differential Equation ...integro-differential equation, one needs to study sets of exact analytic ... See full document

16

On the Existence of Positive Solutions of a Nonlinear Differential Equation

On the Existence of Positive Solutions of a Nonlinear Differential Equation

... a nonlinear term f (x,u) = − ϕ(x, u), where ϕ is a nonnegative continuous function on (0, 1) × (0, ∞ ), nonincreasing with respect to the second variable and the function A satisfies 0 1 (1/A(t))dt < ∞ ... See full document

12

The Lump Solutions of the (1 + 1) Dimensional Ito Equation

The Lump Solutions of the (1 + 1) Dimensional Ito Equation

... u + u + u u + uu + u ∫ −∞ u x ′ = (1.1) which is an extension of the K-dV(mK-dV) type to higher orders. Ito-equation is usually used to predict the rolling behavior of ships in regular sea. It also can be used to ... See full document

5

Numerical Treatment of Initial Value Problems of Nonlinear Ordinary Differential Equations by Duan Rach Wazwaz Modified Adomian Decomposition Method

Numerical Treatment of Initial Value Problems of Nonlinear Ordinary Differential Equations by Duan Rach Wazwaz Modified Adomian Decomposition Method

... We employ the Duan-Rach-Wazwaz modified Adomian decomposition me- thod for solving initial value problems for the systems of nonlinear ordinary differential equations numerically. In order to confirm ... See full document

23

Dynamics of active systems with nonlinear excitation of the phase

Dynamics of active systems with nonlinear excitation of the phase

... As a separate task, we derive a forced variant of the phase equation and present selected exact solutions – stationary and oscillatory. They are also used to verify the numerical code. In the numerical ... See full document

24

Constant pressure laminar mixing of a shear layer with a quiescent fluid

Constant pressure laminar mixing of a shear layer with a quiescent fluid

... APPENDIX B Numerical Integration of a Third Order Nonlinear Ordinary Differential Equation with Boundary Condition a t Positive and Negative Infinity The differential equation for f.. co[r] ... See full document

72

Numerical Solution of a Nonlinear Integro-Differential Equation

Numerical Solution of a Nonlinear Integro-Differential Equation

... a nonlinear integro- differential equation modeling the temporal variation of the mean number density a(t) in the single-species annihilation reaction A + A → ∅ is ...the equation is divergent) uses ... See full document

6

Oscillation for a Class of Fractional Differential Equation

Oscillation for a Class of Fractional Differential Equation

... fractional differential equations are used to describe mathematical models of numerous real processes and phenomena studied in many areas of science and engineering such as population dynamics, neural networks, ... See full document

11

Comparison between the Laplace Decomposition Method and Adomian Decomposition in Time Space Fractional Nonlinear Fractional Differential Equations

Comparison between the Laplace Decomposition Method and Adomian Decomposition in Time Space Fractional Nonlinear Fractional Differential Equations

... The aim of this paper is to discuss application of Laplace Decomposition Me- thod with Adomian Decomposition in time-space Fractional Nonlinear Frac- tional Differential Equations. The approximate solutions ... See full document

11

New Oscillation Conditions for Second Order Non-Linear Neutral Difference Equations with Damping Term

New Oscillation Conditions for Second Order Non-Linear Neutral Difference Equations with Damping Term

... Recently, neutral delay difference equations, that is, difference equations in which the highest order difference of the unknown sequence appears both with and without delays, have considerable attention in the study of ... See full document

12

Adomian decomposition method and application on solving nonlinear partial differential equations and nonlinear system partial equation

Adomian decomposition method and application on solving nonlinear partial differential equations and nonlinear system partial equation

... a nonlinear partial differential equation and how to apply on nonlinear system partial Equation and also it’s one suitable type to solve this kind of equations because it needs less ... See full document

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