Results 61 to 70 of about 9,461,902 (204)
Electronic Journal of Differential Equations, 2007 This paper considers a hyperbolic system with discontinuous coefficients in a bounded, open, connected set with smooth boundary and controlled through the Robin boundary condition. Uniform stabilization of the solutions are established.
Boris V. Kapitonov +1 more
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Some Hyperbolic Iterative Methods for Linear Systems
Journal of Applied Mathematics, 2020 The indefinite inner product defined by J=diagj1,…,jn, jk∈−1,+1, arises frequently in some applications, such as the theory of relativity and the research of the polarized light.
K. Niazi Asil, M. Ghasemi Kamalvand
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WAVE SOLUTIONS FOR HYPERBOLIC SYSTEMS
Annals of the Academy of Romanian Scientists Series on Mathematics and Its ApplicationIn this paper we propose a reduction procedure for determining generalized traveling waves for first order quasilinear hyperbolic non-homogeneous systems. The basic idea is to look for solutions of the governing model that satisfy a further set of differential constraints. Some applications are given for a barotropic fluid with a source term.
Manganaro, Natale, Rizzo, Alessandra
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Ruijsenaars-Schneider three-body models with N = 2 supersymmetry
Journal of High Energy Physics, 2018 The Ruijsenaars-Schneider models are conventionally regarded as relativistic generalizations of the Calogero integrable systems. Surprisingly enough, their supersymmetric generalizations escaped attention. In this work, N = 2 supersymmetric extensions of
Anton Galajinsky
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Asset Prices and Hyperbolic Discounting [PDF]
This paper explores the implications of hyperbolic discounting for asset prices and rates of return. Hyperbolic discounting has no effect on the equity premium.
Heng-fu Zou, William Smith, Liutang Gong
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Numerical methods for partial differential equations of hyperbolic type [PDF]
, 2019 The manual describe and examines modern numerical methods for the numerical solution of partial differential equa¬tions of hyperbolic systems. Hyperbolic equations can be found in many areas of physics and mechanics, such as acoustics, fluid dynamics ...
Eshkuvatov, Zainidin K. +2 more
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On a Stochastic Hyperbolic System in Linear Elasticity [PDF]
SIAM Journal on Mathematical Analysis, 2000 A Cauchy problem for a linear stochastic hyperbolic system \[ u_{tt}(t,x) = A(t,x,D_{x})u(t,x) + F(t,x)\xi(t,x), \quad (t,x)\in (0,\infty)\times\mathbb R^{n}, \tag{1} \] with zero initial conditions \(u(0,\cdot) = u_{t}(0,\cdot) =0\), is considered. In the equation (1), \(u = (u_1,\ldots,u_{n})\), \(F\) is a matrix-valued locally bounded measurable ...
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Hyperbolic Dynamical Systems [PDF]
, 2009 The theory of uniformly hyperbolic dynamical systems was initiated in the 1960's (though its roots stretch far back into the 19th century) by S. Smale, his students and collaborators, in the west, and D. Anosov, Ya. Sinai, V. Arnold, in the former Soviet Union.
Araujo, Vitor, Viana, Marcelo
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Julia and Mandelbrot Sets for Dynamics over the Hyperbolic Numbers
Fractal and Fractional, 2019 Julia and Mandelbrot sets, which characterize bounded orbits in dynamical systems over the complex numbers, are classic examples of fractal sets. We investigate the analogs of these sets for dynamical systems over the hyperbolic numbers.
Vance Blankers +3 more
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STRONGLY HYPERBOLIC SYSTEMS IN GENERAL RELATIVITY [PDF]
Journal of Hyperbolic Differential Equations, 2004 We discuss several topics related to the notion of strong hyperbolicity which are of interest in general relativity. After introducing the concept and showing its relevance we provide some covariant definitions of strong hyperbolicity. We then prove that if a system is strongly hyperbolic with respect to a given hypersurface, then it is also strongly ...
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