Results 31 to 40 of about 615,027 (289)
The Matrix Nonlinear Schrödinger Equation in Dimension 2
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Zuhan, L, Pedersen, Michael
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Background. The purpose of the work is to solve the nonlinear integral equation describing the propagation of electromagnetic waves inside a body located in free space. Materials and methods.
Andrey O. Lapich, Mikhail Yu. Medvedik
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In this paper, two meshless methods have been introduced to solve some nonlinear problems arising in engineering and applied sciences. These two methods include the operational matrix Bernstein polynomials and the operational matrix with Chebyshev ...
Al-Jawary Majeed A., Ibraheem Ghada H.
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An analytic iteration sequence based on the extension of the BLUES (Beyond Linear Use of Equation Superposition) function method to partial differential equations (PDEs) with second-order time derivatives is studied. The original formulation of the BLUES
Jonas Berx, Joseph O. Indekeu
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Quasiperiodic solutions for matrix nonlinear Schrödinger equations [PDF]
The Adler–Kostant–Symes theorem yields isospectral Hamiltonian flows on the dual ■erm>$$̃g+* of a Lie subalgebra ■erm>$$̃g+ of a loop algebra ■erm>$$̃g. A general approach relating the method of integration of Krichever, Novikov, and Dubrovin to such flows is used to obtain finite-gap solutions of matrix nonlinear Schrödinger ...
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New Solvable Nonlinear Matrix Evolution Equations
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On finite time delay dependent stability of linear discrete delay systems: Numerical solution approach [PDF]
In this paper, a possible solution of the basic nonlinear quadratic matrix equation was proposed. The solution is crucial in the formulation of the particular criteria for the delay-dependent finite time stability of discrete time delay systems ...
Debeljković Dragutin +4 more
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Existence and Uniqueness of the Positive Definite Solution for the Matrix Equation X=Q+A∗(X^−C)−1A
We consider the nonlinear matrix equation X=Q+A∗(X^−C)−1A, where Q is positive definite, C is positive semidefinite, and X^ is the block diagonal matrix defined by X^=diag(X,X,…,X).
Dongjie Gao
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Condition Numbers of the Nonlinear Matrix Equation Xp-A⁎eXA=I
We explore the condition numbers of the nonlinear matrix equation Xp-A⁎eXA=I. Explicit expressions for the normwise, mixed, and componentwise condition numbers are derived.
Chacha Stephen Chacha +1 more
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Nonlinear Schrödinger type tetrahedron maps
This paper is concerned with the construction of new solutions in terms of birational maps to the functional tetrahedron equation and parametric tetrahedron equation.
S. Konstantinou-Rizos
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