Results 141 to 150 of about 1,923 (167)
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A D’Alembert Formula for Flat Surfaces in the 3-Sphere

Journal of Geometric Analysis, 2009
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Aledo, Juan A.   +2 more
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D'ALEMBERT FORMULA AND THE DIRECT OR INVERSE PROBLEMS FOR WAVE EQUATION

Acta Mathematica Scientia, 1990
Summary: A new proof of the D'Alembert formula for Cauchy problems for the wave equation is proposed. Some D'Alembert-type formulas for a Cauchy problem with discontinuous coefficients or a semi-infinite initial boundary value problem are proposed. The characteristic methods for the direct and inverse problems of the stress wave equation for a uniform ...
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On the Solution Theory of Factored Cauchy Problems and the Abstract d'Alembert's Formula

SemiGroup Forum, 2000
The paper deals with the mild solutions of \(n-\)th order factored (or iterated) abstract Cauchy problems in the following sense. Considering on the Banach space \((X,\|\cdot\|)\) a sequence \(A_1,\dots,A_n\) of infinitesimal generator of the semigroups \((T_1(t))_{t\geq 0},\dots, (T_n(t))_{t\geq 0}\) respectively.
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d’Alembert-type formula for transverse oscillations of an infinite rod consisting of two segments with different densities

Doklady Mathematics, 2009
The author continues earlier studies of longitudinal oscillations and now examines transverse oscillations. He seeks solution to the Cauchy problem for discontinuous wave equation. This solution belongs to \(W^2_{2, loc} \) class in each of quadrants \({x \leq 0, t \geq 0}, {x \geq 0, t \geq 0}\) and satisfies the conjugation conditions and initial ...
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A d’Alembert-type formula for longitudinal oscillations of an infinite rod consisting of two segments with different densities and elasticities

Doklady Mathematics, 2009
The author seeks solution to the Cauchy problem for discontinuous wave equation. This solution belongs to \(W^2_{2, loc} \) class in each of quadrants \({x \leq 0, t \geq 0}, {x \geq 0, t \geq 0}\) and satisfies the conjugation conditions and initial conditions at any moment \(t\geq 0\) and for any \(x\).
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Singularities and Spectral Rigidity of Hyperbolic Operators: Beyond d'Alembert's Formula

This paper explores the intricate relationships between singularities, spectral properties, and the rigidity of hyperbolic operators, moving beyond the classical d'Alembert's formula. We delve into the propagation of singularities in solutions to hyperbolic partial differential equations, analyzing how these singularities are influenced by the geometry
Revista, Zen, MATH, 10
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Generalized d'Alembert formula for the telegraph equation

Итоги науки и техники Серия «Современная математика и ее приложения Тематические обзоры», 2021
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Marketing of commercial milk formula: a system to capture parents, communities, science, and policy

Lancet, The, 2023
Nigel C Rollins   +2 more
exaly  

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