Results 31 to 40 of about 74 (70)
On the Blowup Problem for Nonlinear Kirchhoff Equations with Nonlinear Dissipative Terms [PDF]
We study the blowup problem for the integro-differential equation of hyperbolic type with a nonlinear dissipative term. When the initial energy is smaller than the depth of an associated potential well and the initial displacement is in the exterior of ...
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On radial sine-Gordon breathers
The problem of the existence of radial sine-Gordon breathers (i.e. radial solutions which are periodic in time and decay at infinity with respect to the spatial variable) in the (d + 1)-dimensional case (where d > 1) is considered.
Alfimov, G.L., Vazquez, L., Evans, Andy
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A coupled system of mKdV-KdV equations with damping
In this paper, we study the influence of a damping term on the dynamics of a coupled Korteweg–de Vries type system, namely the mKdV–KdV system, posed on the real line.
Aissa Boukarou +3 more
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In previous work, Fayssal considered a thermoelastic laminated beam with structural damping, where the heat conduction is given by the classical Fourier’s law and acting on both the rotation angle and the transverse displacements established an ...
Derguine Mustafa +2 more
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On a Preliminary Group Classification of a Quasilinear Hyperbolic Equation
unavailable at this time... Mathematics Subject Classification (2000): 35L70, 70G65. Key words: Quasilinear hyperbolic equation, symmetries, partial differential equations.
Edelstein, R. M., Govinder, K.S.
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The goal of this paper is to give a Ulam-Hyers stability result for Black-Scholes equation, in which the unknown function is the price of a derivative financial product. Our approach is based on Green function.
LUNGU, Nicolaie, CIPLEA, Sorina Anamaria
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In a bounded domain, we consider a viscoelastic equation with a nonlinear feedback localized on a part of the boundary and certain initial data. We establish an explicit and general decay rate result, using some properties of the convex functions.
BENABDERRAHMANE, Benyattou +2 more
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In this paper, we consider a viscoelastic wave equation with dynamical boundary conditions. Under certain assumptions, we give the upper and lower bounds for the blow-up time according to the exponent numbers m and p of the nonlinear boundary damping ...
Liu, Wenjun, Li, Gang, Zhu, Biqing
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We study the solvability of a class of quasilinear elliptic equations with (p(x),k(x))(p(x),k(x))-growth structure and with nonlinear boundary conditions in the context of Kelvin-Voigt damping with arbitrary data.
RAHMOUNE, Abita +2 more
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Well posedness and control of semilinear wave equations with iterated logarithms
. Motivated by a classical work of Erd}os we give rather precise necessary and sucient growth conditions on the nonlinearity in a semilinear wave equation in order to have global existence for all initial data.
Cannarsa, Piermarco +5 more
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