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Nonlinear systems of equations

A New Line Search Method to Solve the Nonlinear Systems of
Monotone Equations

A New Line Search Method to Solve the Nonlinear Systems of Monotone Equations

... solving nonlinear systems of equations such that we combine a monotone technique into a modified line search ...solving nonlinear systems of equations monotone ...

7

Solving nonlinear systems of equations and nonlinear systems of differential equations by the Monte Carlo method using queueing networks and games theory

Solving nonlinear systems of equations and nonlinear systems of differential equations by the Monte Carlo method using queueing networks and games theory

... solving nonlinear equations and linear systems of ...a nonlinear equation a service system with one sever and exponential service ( G / M / 1 service system as it is denoted by Kleinrock [15]) ...

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Construction Of A Broyden-Like Method For Nonlinear Systems Of Equations

Construction Of A Broyden-Like Method For Nonlinear Systems Of Equations

... Among the successful modifications proposed by researchers to reduce the computational cost of the classical Newton, is the quasi-Newton method. The most successful and simplest quasi-Newton method for solving ...

8

Numerical methods for nonlinear systems of equations

Numerical methods for nonlinear systems of equations

... Nonlinear systems of equations appear in numerical applications ...The nonlinear systems of equations are usually difficult to solve, either exactly or numerically (Scheffel and ...

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Sequences of contractions on cone metric spaces over Banach algebras and applications to nonlinear systems of equations and systems of differential equations

Sequences of contractions on cone metric spaces over Banach algebras and applications to nonlinear systems of equations and systems of differential equations

... Now, our second crucial result from the present section concerns an application to systems of differential equations. In fact, using the results from the second section and the idea of a Banach algebra, we ...

28

Existence and uniqueness of solutions of nonlinear systems of conductive-radiative heat transfer equations

Existence and uniqueness of solutions of nonlinear systems of conductive-radiative heat transfer equations

... 1. Introduction. In [9] and [5] models for coupled radiative-conductive heat transport are discussed. These models can be expressed as nonlinear systems of transport and diusion equations. The ...

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Short  Solutions  to  Nonlinear  Systems  of  Equations

Short Solutions to Nonlinear Systems of Equations

... Design Principle 4: The output space must be large enough: mlog 2 q ≥ κ. Lattice-reduction has been used in the past to find small solutions to uni- variate and multivariate polynomial equations, for instance in ...

21

On the solutions of some nonlinear systems of difference equations

On the solutions of some nonlinear systems of difference equations

... difference equations have attracted the attention of many researchers for various ...of nonlinear equations which are, in some cases, treatable but their dynamics present some new features with ...

14

Multiple Positive Solutions of a Singular Emden-Fowler Type Problem for Second-Order Impulsive Differential Systems

Multiple Positive Solutions of a Singular Emden-Fowler Type Problem for Second-Order Impulsive Differential Systems

... erential systems,” Nonlinear Analysis: Theory, Methods & Applications, ...of nonlinear systems of differential equations with impulse effect,” Journal of Mathematical Analysis and ...

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TWO DIMENSIONAL FRACTIONAL SYSTEM OF NONLINEAR DIFFERENCE EQUATIONS IN THE MODELING COMPETITIVE POPULATIONS

TWO DIMENSIONAL FRACTIONAL SYSTEM OF NONLINEAR DIFFERENCE EQUATIONS IN THE MODELING COMPETITIVE POPULATIONS

... difference equations are sometimes very simple in their forms ,they are extremely difficult to understand thoroughly the behavior of their solutions ...of nonlinear difference equations of higher ...

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Gauss Legendre Iterative Methods and Their Applications on Nonlinear Systems and BVP ODEs

Gauss Legendre Iterative Methods and Their Applications on Nonlinear Systems and BVP ODEs

... iterative methods have been used to solve nonlinear equations and systems of nonlinear equations. In order to improve the order of convergence, a few two-step variants of Newton’s ...

9

The analysis of nonlinear systems in the frequency domain using Nonlinear Output Frequency Response Functions

The analysis of nonlinear systems in the frequency domain using Nonlinear Output Frequency Response Functions

... The Nonlinear Output Frequency Response Functions (NOFRFs) are a concept which provides a new extension of the well-known concept of the Frequency Response Function (FRF) of linear systems to the ...

7

The existence of almost periodic solution: via coincidence degree theory

The existence of almost periodic solution: via coincidence degree theory

... periodic nonlinear systems including the ordinary differential equations and functional differential ...periodic systems cannot be applied to an almost pe- riodic system ...

11

Analytical Solutions of Undamped and Autonomous Cubic-Quintic Duffing Equation

Analytical Solutions of Undamped and Autonomous Cubic-Quintic Duffing Equation

... optical systems, biological systems, solid state physics, superconducting Josephson arrays, hydrodynamics, and many other ...are nonlinear in nature. This has made the study of nonlinear ...

7

Periodic solutions of nonlinear finite difference systems with time delays

Periodic solutions of nonlinear finite difference systems with time delays

... of equations with specific reaction functions ...parabolic equations with nonlinear boundary conditions with and without time ...coupled nonlinear systems with time ...difference ...

8

Identification problems for systems of nonlinear evolution equations and functional equations

Identification problems for systems of nonlinear evolution equations and functional equations

... for systems of nonlinear differential and differential-difference evolution ...some systems of functional equations by using the given data and then we obtained the solutions by the tools in ...

8

Systems of differential equations with implicit impulses and fully nonlinear boundary conditions

Systems of differential equations with implicit impulses and fully nonlinear boundary conditions

... In this section, we present the main result of this paper. We prove the existence of at least one solution to nonlinear problem (), (), and () lying in an admissible bound- ing set. To achieve this, we turn our ...

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Non-simultaneous blow-up for a parabolic system with nonlinear boundary flux which obey different laws

Non-simultaneous blow-up for a parabolic system with nonlinear boundary flux which obey different laws

... The nonlinear Neumann boundary conditions can be physically interpreted as the cross-boundary fluxes, which obey different laws; some may obey power laws [, , , ], some may follow exponential laws ...

11

A Quasi-Newton Population Migration Algorithm for Solving Systems of Nonlinear Equations

A Quasi-Newton Population Migration Algorithm for Solving Systems of Nonlinear Equations

... obtained four peaks of function, but this paper you can quickly find of a solution via iteration 50 times, success rate is 100%, although PMA algorithm have ability to search equations approximate solutions, ...

7

Eigenvalue Problem and Unbounded Connected Branch of Positive Solutions to a Class of Singular Elastic Beam Equations

Eigenvalue Problem and Unbounded Connected Branch of Positive Solutions to a Class of Singular Elastic Beam Equations

... of nonlinear boundary value problems has also been investigated see 26–28 and references ...the nonlinear eigenvalue problems and obtained the existence of an unbounded connected branch of positive solution ...

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