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排序方式: 共有680条查询结果,搜索用时 562 毫秒
71.
在L,R为一般三角模时,给出在模糊预一度量空间中三角不等式成立的一个必要条件,并用其给出模糊度量空间的一个不动点定理。 相似文献
72.
Jorge García-Melián 《Journal of Differential Equations》2006,223(1):208-227
In this paper, we use for the first time linearization techniques to deal with boundary blow-up elliptic problems. After introducing a convenient functional setting, we show that the problem Δu=λa(x)up+g(x,u) in Ω, with u=+∞ on ∂Ω, has a unique positive solution for large enough λ, and determine its asymptotic behavior as λ→+∞. Here p>1, a(x) is a continuous function which can be singular near ∂Ω and g(x,u) is a perturbation term with potential growth near zero and infinity. We also consider more general problems, obtained by replacing up by eu or a “logistic type” function f(u). 相似文献
73.
Paul Godin 《Journal of Differential Equations》2002,183(1):224-238
We give a complete discussion of the C∞ or analytic regularity of blow-up curves for Cauchy problems or some mixed problems for the Liouville equation in one space dimension. In the case of mixed problems, the regularity results depend on the boundary condition: actually, we show the existence of a sequence of boundary conditions for which the regularity of the blow-up curve is better than in the general case. 相似文献
74.
基于灰色系统的模糊综合评判在产险公司偿付能力评价中的应用 总被引:1,自引:0,他引:1
本文将灰色系统中的灰关联分析理论和模糊数学中模糊综合评判法引入保险公司偿付能力的综合评价排序中。通过案例分析,对2005年我国八家主要财产保险公司(以下简称产险公司)的偿付能力作了判断比较,给出了综合排序。 相似文献
75.
关于四元数矩阵迹的一些不等式 总被引:1,自引:0,他引:1
曹重光 《新疆大学学报(理工版)》1988,(4)
本文证明了四元数矩阵迹的几个不等式,它们是文[1]、[2]、[3]、[4]的某些推广和改进。 相似文献
76.
Uniform blow-up profiles and boundary layer for a parabolic system with localized nonlinear reaction terms 总被引:3,自引:0,他引:3
LI Huiling & WANG Mingxin Department of Mathematics Southeast University Nanjing China Department of Mathematics Xuzhou Normal University Xuzhou China 《中国科学A辑(英文版)》2005,48(2):185-197
This paper deals with the blow-up properties of the solution to a semilin-ear parabolic system with localized nonlinear reaction terms, subject to the null Dirichlet boundary condition. We first give sufficient conditions for that the classical solution blows up in the finite time, secondly give necessary conditions and a sufficient condition for that two components blow up simultaneously, and then obtain the uniform blow-up profiles in the interior. Finally we describe the asymptotic behavior of the blow-up solution in the boundary layer. 相似文献
77.
We consider the critical nonlinear Schrödinger equation with initial condition in the energy space and study the dynamics of finite time blow-up solutions. In an earlier sequence of papers, the authors established for a certain class of initial data on the basis of dispersive properties in a sharp and stable upper bound on the blow-up rate: .
by exhibiting the dispersive structure in the scaling invariant space for this log-log regime. In addition, we will extend to the pure energy space a dynamical characterization of the solitons among the zero energy solutions.
In an earlier paper, the authors then addressed the question of a lower bound on the blow-up rate and proved for this class of initial data the nonexistence of self-similar solutions, that is,
In this paper, we prove the sharp lower bound
by exhibiting the dispersive structure in the scaling invariant space for this log-log regime. In addition, we will extend to the pure energy space a dynamical characterization of the solitons among the zero energy solutions.
78.
In this paper, we consider the nonlocal problem of the form ut-Δu = (λe-u)/(∫Ωe-udx)2,x ∈Ω, t0 and the associated nonlocal stationary problem -Δv = (λe-v)/(∫Ωe-vdx)2, x ∈Ω,where λ is a positive parameter. For Ω to be an annulus, we prove that the nonlocal stationary problemhas a unique solution if and only if λ 2| Ω| 2 , and for λ = 2|Ω|2, the solution of the nonlocal parabolic problem grows up globally to infinity as t →∞. 相似文献
79.
Maxim O. Korpusov Dmitry V. Lukyanenko Alexander A. Panin 《Mathematical Methods in the Applied Sciences》2020,43(11):6771-6800
This work develops the theory of the blow-up phenomena for Joseph–Egri equation. The existence of the nonextendable solution of two initial-boundary value problems (on a segment and a half-line) is demonstrated. Sufficient conditions of the finite-time blow-up of these solutions, as well as the analytical estimates of the blow-up time, are obtained. A numerical method that allows to precise the blow-up moment for specified initial data is proposed. 相似文献
80.