[PDF] Top 20 Blow-up of solution for an integro-differential equation with arbitrary positive initial energy
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Blow-up of solution for an integro-differential equation with arbitrary positive initial energy
... a blow-up result for solutions with negative initial energy if p > m ≥ and a global result for ≤ p ≤ ...with positive initial ...a blow-up result for ... See full document
10
A blow up result for viscoelastic equations with arbitrary positive initial energy
... wave equation subject to nonlinear boundary damp- ing has been investigated by the authors Cavalcanti et ...to blow up of the solutions of equations with nonlinear damping and source terms acting in ... See full document
10
Blow-up of solutions for a nonlinear Petrovsky type equation with initial data at arbitrary high energy level
... nonpositive, positive bounded, or arbitrary high initial energy that blow up in finite time and also derived the life span estimates of these solu- ...an equation similar ... See full document
18
Blow-up and global existence for solution of quasilinear viscoelastic wave equation with strong damping and source term
... the initial data and the relaxation function g , we obtain a blow-up result for the solution with negative initial energy and some positive initial energy if ... See full document
12
A note on blow-up of solutions for the nonlocal quasilinear parabolic equation with positive initial energy
... years, blow-up theory for solutions of the initial boundary value problem of parabolic equations with local or nonlocal term has been rapidly developed, and there have been many delicate ...between ... See full document
8
Periodic solution for a delay integro-differential equation in biomathematics
... this equation are given in the case of a periodic contact rate: f (t + ω, x) = f (t, x) , ∀t ∈ R ...the solution in ...a positive, continuous solution of the following initial value ... See full document
7
Sharp threshold for blow-up and global existence in a semilinear parabolic equation with variable source
... the solution of (.) blows up in finite time provided that p – > and the initial data is large ...some positive initial energy, Wu et al. [] gave a blow-up ... See full document
12
Energy decay and blow-up of solution for a Kirchhoff equation with dynamic boundary condition
... The energy decay and blow-up of a solution for a Kirchhoff equation with dynamic boundary condition are ...the energy decay of the solution is ...of blow-up ... See full document
12
Qualitative properties for a pseudo-parabolic equation with nonlocal reaction term
... existence, blow-up, and asymptotic behavior of solutions to the Dirichlet initial boundary value problem with arbitrary initial energy by using the potential well ...negative ... See full document
17
Blow-up of solutions to a viscoelastic parabolic equation with positive initial energy
... mechanical energy [–]. The main feature of the equation in () is that it contains an integro-differential operator, usually called memory term or viscoelastic term, which can be used to represent ... See full document
9
Blow-up of solution for quasilinear viscoelastic wave equation with boundary nonlinear damping and source terms
... the blow-up of solutions for the quasilinear viscoelastic wave equa- tion with strong damping and boundary nonlinear ...wave equation with nonlinear boundary damp- ...no blow-up result ... See full document
11
Blow-up results for a quasilinear von Karman equation of memory type
... the blow-up result of solution for a quasilinear von Karman equation of memory type with nonpositive initial energy as well as positive initial ...time ... See full document
14
Uniqueness and existence of positive solutions for the fractional integro-differential equation
... of positive solutions for the fractional integro-differential equation with the integral boundary value ...of positive solutions are ... See full document
17
Numerical solution of a singularly perturbed Volterra integro differential equation
... The outline of the paper is as follows: In Section , the properties of the problem (.), (.) are given. In Section , the difference scheme constructed on the non-uniform mesh for the numerical solution (.), ... See full document
15
On global solution, energy decay and blow-up for 2-D Kirchhoff equation with exponential terms
... which implies w = by Gronwall’s inequality. Thus, we complete the proof of Theorem .. Remark . As is well known, the difficult for Kirchhoff equations is proving the approxi- mate solutions converge to the desired ... See full document
18
Existence, Uniqueness And Stability Solution Of Non-Linear System Of Integro-Differential Equation Of Volterra Type
... integral equation is a functional equation in which the unknown function appears under one or several integral signs; if, in addition, the equation contains a derivative of this function, we call the ... See full document
19
The global solution and blow-up phenomena to a modified Novikov equation
... 1. Novikov, V: Generalizations of the Camassa-Holm equation. J. Phys. A, Math. Theor. 42, 342002 (2009) 2. Tiglay, F: The periodic Cauchy problem for Novikov’s equation. Int. Math. Res. Not. 20, 4633-4648 ... See full document
9
Blow up problems for a degenerate parabolic equation with nonlocal source and nonlocal nonlinear boundary condition
... Local in time existence of positive classical solutions of (1.1) can be obtained by using fixed point theorem [21], the representation formula and the contraction map- ping principle as in [13]. By the above ... See full document
14
Online Full Text
... by differentiation [Dickson and Hipp (1998), Jun Cai (2004) in the classical risk model without perturbation] and [Dufresne and Gerber (1991), Furrer and Schmidli (1994), Gerber and Landry (1998), Wang and Wu (2000), Li ... See full document
10
Limiting behavior of blow-up solutions for the cubic nonlinear beam equation
... beam equation is a class of fourth-order partial differential equations ap- pearing in different physical settings (see [26, 27] for a review), and it models the weak interactions of dispersive waves in [1] and the ... See full document
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