MR: Author Citations for Junping Shi
نویسندگان
چکیده
multiplicity of positive solutions for a class of semilinear problem. II. Junping Multi-spike stationary solutions of the Cahn-Hilliard equation in higher-dimension and instability. multiplicity of positive solutions for a class of semilinear problems. Existence and instability of spike layer solutions to singular perturbation problems. J.
منابع مشابه
Existence, Uniqueness and Stability of Positive Solution to Sublinear Elliptic Systems
∗Partially supported by National Science Council of Taiwan. †Partially supported by National Natural Science Foundation of China (10671049), Longjiang Professorship, National Science Foundation of US, and Summer Research Grant of College of William and Mary; part of this work was done when J. Shi visited National Central University in May 2009, and he would like to thank NCU for warm hospitalit...
متن کاملSemilinear Elliptic Equations with Generalized Cubic Nonlinearities
A semilinear elliptic equation with generalized cubic nonlinearity is studied. Global bifurcation diagrams and the existence of multiple solutions are obtained and in certain cases, exact multiplicity is proved.
متن کاملOn Lane-emden Type Systems
We consider a class of singular systems of Lane-Emden type ∆u + λu p 1 v q 1 = 0, x ∈ D, a smooth domain in R n. In case the system is sublinear we prove existence of a positive solution. If D is a ball in R n , we prove both existence and uniqueness of positive radially symmetric solution.
متن کاملRelaxation Oscillation Profile of Limit Cycle in Predator-prey System
It is known that some predator-prey system can possess a unique limit cycle which is globally asymptotically stable. For a prototypical predatorprey system, we show that the solution curve of the limit cycle exhibits temporal patterns of a relaxation oscillator, or a Heaviside function, when certain parameter is small.
متن کاملDynamics of a Host-pathogen System on a Bounded Spatial Domain
We study a host-pathogen system in a bounded spatial habitat where the environment is closed. Extinction and persistence of the disease are investigated by appealing to theories of monotone dynamical systems and uniform persistence. We also carry out a bifurcation analysis for steady state solutions, and the results suggest that a backward bifurcation may occur when the parameters in the system...
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تاریخ انتشار 2013