Results 21 to 30 of about 139,083 (290)
Numerical Solution of Conformable Fractional Periodic Boundary Value Problems by Shifted Jacobi Method [PDF]
This paper presents the so-called shifted Jacobi method, an efficient numerical technique to solve second-order periodic boundary value problems with finitely many singularities involving nonlinear systems of two points.
Abeer Al-nana +4 more
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Fractional order differentiation by integration with Jacobi polynomials [PDF]
The differentiation by integration method with Jacobi polynomials was originally introduced by Mboup, Join and Fliess. This paper generalizes this method from the integer order to the fractional order for estimating the fractional order derivatives of ...
Gibaru, Olivier +3 more
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Jacobi Elliptic Solutions for Nonlinear Differential Difference Equations in Mathematical Physics
We put a direct new method to construct the rational Jacobi elliptic solutions for nonlinear differential difference equations which may be called the rational Jacobi elliptic functions method.
Khaled A. Gepreel, A. R. Shehata
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An extended Hamilton — Jacobi method [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Commutation Methods for Jacobi Operators
The authors observe that a complete spectral characterization of both the single and double commutation methods in the difference operator context is lacking in the literature and there seem to be no treatment of general backgrounds. In the present paper, the authors attempt to fill these gaps and provide a complete spectral characterization of the ...
Gesztesy, F, Teschl, G
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Recurrence Relations of the Multi-Indexed Orthogonal Polynomials : III [PDF]
In a previous paper, we presented conjectures of the recurrence relations with constant coefficients for the multi-indexed orthogonal polynomials of Laguerre, Jacobi, Wilson and Askey-Wilson types.
Odake, Satoru
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Analytical Approximation Methods for the Stabilizing Solution of the Hamilton–Jacobi Equation [PDF]
In this paper, two methods for approximating the stabilizing solution of the Hamilton–Jacobi equation are proposed using symplectic geometry and a Hamiltonian perturbation technique as well as stable manifold theory.
21858 +3 more
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Junction Conditions for Hamilton–Jacobi Equations for Solving Real-Time Traffic Flow Problems
In this paper, we propose junction conditions for discontinuities due to local perturbation, diverging, merging, and multi-in-multi-out junctions. Traffic flows on junctions can be described by a system of coupled Hamilton-Jacobi equations.
Linfeng Zhang +3 more
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Random matrices and quantum Hamilton-Jacobi method [PDF]
In this paper, we start with the quantum Hamilton-Jacobi approach and show that the underlying complex pole evolution of the Schr dinger equation is described by the quantum action in terms of a random matrix. The wave function is given by the random matrix probability distribution function.
K. Haritha, K. V. S. Shiv Chaitanya
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The graded Jacobi algebras and (co)homology
Jacobi algebroids (i.e. `Jacobi versions' of Lie algebroids) are studied in the context of graded Jacobi brackets on graded commutative algebras. This unifies varios concepts of graded Lie structures in geometry and physics.
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