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system of differential equations

A. System of linear ordinary differential equations of first

A. System of linear ordinary differential equations of first

... a system of linear ordinary differential equations with boundary ...unique system of differential ...these equations permits to relate both ends in the domain where boundary ...

6

II. Differential Equations for modeling the Cartpole System

II. Differential Equations for modeling the Cartpole System

... of differential equations as a mathematical technique has refined the fields of control theory and constrained optimization due to the newfound ability to accurately model chaotic, unbalanced ...using ...

7

Differential inequalities for a finite system of hybrid Caputo fractional differential equations

Differential inequalities for a finite system of hybrid Caputo fractional differential equations

... fractional differential inequalities for a finite system of an initial value problem of hybrid fractional differential equations involving derivatives are proved with a linear perturbation of ...

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Mathematical thinking in differential equations through a computer algebra system

Mathematical thinking in differential equations through a computer algebra system

... algebra system on the development of mathematical knowledge in differential equations are highlighted through the use of mathematical thinking powers that are not commonly used in the pen and paper ...

66

Random semilinear system of differential equations with impulses

Random semilinear system of differential equations with impulses

... dynamic system are inaccurate, imprecise, or ...dynamical system is not without uncertainties. Differential equations with random coefficients are used as models in many different ...

29

Periodicity in a System of Differential Equations with Finite Delay

Periodicity in a System of Differential Equations with Finite Delay

... Floquet theory offers a lot of results on the periodicity of the system (1.1) when τ = 0. In [16], the author extended Floquet theory to non- autonomous linear systems of the form z 0 = A(x)z, where A : C → C is ...

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A coupled system of fractional differential equations on the half-line

A coupled system of fractional differential equations on the half-line

... Fractional calculus has recently evolved as an excellent tool for mathematical modeling owing to its widespread applications in the fields of engineering, physics, electrodynam- ics of complex medium, photoelasticity, ...

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On Efficient Method for System of Fractional Differential Equations

On Efficient Method for System of Fractional Differential Equations

... integro-differential equations by using homotopy perturbation method,” Computers & Mathematics with Applications, ...Km,n,1 equations with fractional time derivatives,” International Journal of Numerical ...

15

Unique solution for a new system of fractional differential equations

Unique solution for a new system of fractional differential equations

... Recently, fractional differential systems have been increasingly used to describe problems in optical and thermal systems, rheology and materials and mechanics systems, signal processing and system identification, ...

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An Algorithm for the Numerical Solution of System of Fractional Differential Equations

An Algorithm for the Numerical Solution of System of Fractional Differential Equations

... derivatives, respectively. In section 5, we derive the fractional s method for the numerical solution of ordinary differential equations. The algorithm itself is presented in details in section 6. In ...

5

Variational iterative method: an appropriate numerical scheme for solving system of linear Volterra fuzzy integro differential equations

Variational iterative method: an appropriate numerical scheme for solving system of linear Volterra fuzzy integro differential equations

... the system of lin- ear Volterra fuzzy integro-differential equations, our solutions of the variational iteration method and the demonstration are given in ...integro-differential system is ...

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Attractivity for a k dimensional system of fractional functional differential equations and global attractivity for a k dimensional system of nonlinear fractional differential equations

Attractivity for a k dimensional system of fractional functional differential equations and global attractivity for a k dimensional system of nonlinear fractional differential equations

... k-dimensional system of fractional functional differential equations involving the Caputo fractional derivative by using the classical Schauder’s fixed-point ...k-dimensional system of fractional ...

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EFFECTS OF THERMAL AND SOLUTAL STRATIFICATION ON MIXED CONVECTION FLOW ALONG A VERTICAL PLATE SATURATED WITH COUPLE STRESS FLUID

EFFECTS OF THERMAL AND SOLUTAL STRATIFICATION ON MIXED CONVECTION FLOW ALONG A VERTICAL PLATE SATURATED WITH COUPLE STRESS FLUID

... the system of differential equations is nonlinear and non-homogenous, the closed form solutions are not obtained and hence the system is solved using the implicit Keller-box method (Cebeci and ...

6

On Stable Reconstruction of the Impact in the System of Ordinary Differential Equations

On Stable Reconstruction of the Impact in the System of Ordinary Differential Equations

... The Upper Estimation, the Asymptotic Order of Accuracy It is known that there exist constant K20 > 0 such that the lower estimation of accuracy Dh in C[a,b] is of the form v1 h.. In view[r] ...

6

Partially integrable nonlinear equations with one higher symmetry

Partially integrable nonlinear equations with one higher symmetry

... partial differential equation or a system of differential equations has one nontrivial symmetry, then it has infinitely many” ...evolutionary equations, which right hand side is a ...

5

Generalized Whittaker's equations for holonomic mechanical
systems

Generalized Whittaker's equations for holonomic mechanical systems

... It is known [4] that canonical equations for a conservative holonomic system whose Hamiltonian is H are obtained by forming the first Pfaff’s system of differential equations of the diff[r] ...

9

The eigenvalue problem for a coupled system of singular p Laplacian differential equations involving fractional differential integral conditions

The eigenvalue problem for a coupled system of singular p Laplacian differential equations involving fractional differential integral conditions

... In this paper, we deal with a coupled system of singular p-Laplacian differential equations involving fractional differential-integral conditions. By employing Schauder’s fixed point theorem and the upper and ...

19

Stochastic Differential Equations: Models and Numerics - Free Computer, Programming, Mathematics, Technical Books, Lecture Notes and Tutorials

Stochastic Differential Equations: Models and Numerics - Free Computer, Programming, Mathematics, Technical Books, Lecture Notes and Tutorials

... We can state our problem in optimal control terms as the maximization of an objective function, the expected profit from selling electricity power during a given period, with respect to control functions, like the hourly ...

193

Continuous Genetic Algorithm : A Robust Method to Solve Higher Order Non-Linear Boundary Value Problem

Continuous Genetic Algorithm : A Robust Method to Solve Higher Order Non-Linear Boundary Value Problem

... ordinary differential equations [3], solution to system of nonlinear equations [5], application of genetic algorithm and CFD for flow control optimization [11], collision-free Cartesian path ...

8

Three-dimensional Magneto-thermo-elastic Analysis of Functionally Graded Truncated Conical Shells

Three-dimensional Magneto-thermo-elastic Analysis of Functionally Graded Truncated Conical Shells

... governing equations and Ritz method was applied to solve ...compatibility equations were transformed into a pair of time- dependent differential equations via Galerkin's ...non-linear ...

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