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Periodic boundary value problem of functional differential equations with perturbation
      
Furthermore, a similar result to the periodic boundary value problem of functional differential equations with infinite delay is established.
      
The long-time uniform stability of solutions to the initial value problems for 2-dimen sional Magnetohydrodynamics equations is studied.
      
On a two-point boundary value problem of duffing type equation with dirichlet conditions
      
An existence and uniqueness results concerned with the Dirichlet boundary value problem u"+cu'+g(t,u)=e(t),u(0)=u(π)=0 is offered.
      
The thermistor problem is an initial-boundary value problem of coupled nonlinear differential equations.
      
The value function of the original fast problem converges locally uniformly to the value function of the averaged problem under both cases.
      
Extermal solutions of terminal value problems for nonlinear impulsive integro-differential equations in Banach spaces
      
Multiple positive solutions of a singular (n-1, 1) conjugate boundary value problem with delay
      
This paper discusses the singular (n-1, 1) conjugate boundary value problem as follows by using a fixed point index theorem in cones .
      
A kind of singularly perturbed boundary value problem for nonlinear Volterra functional differential equations
      
In this paper, a kind of boundary value problems for Volterra functional differential equation is studied.
      
The regularity of the solution for the first boundary value problem of parabolic equation in divergence form is proved.
      
The singularly perturbed nonlinear boundary value problems
      
The singularly perturbed nonlinear boundary value problems are considered.
      
It is proved that the semilinear elliptic problem with zero boundary value -Δu=λu-|u|q-1u has a changing sign solution, as q∈(0,1) and λ>amp;gt;λ2, where λ2 is the second eigenvalue of the operator -Δ in the space H01(Ω).
      
The existence and uniqueness of classical global solutions and the nonexistence of global solutions to the first boundary value problem and the second boundary value problem for the equation utt-a1uxx-a2uxxt=?(ux)x are proved.
      
The smooth solutions of the Dirichlet problems for the complex Monge-Ampère equations on general smooth domains are found, provided that there exists a C3 strictly plurisub harmonic subsolution with prescribed boundary value.
      
Periodic boundary value problem of quasilinear system
      
The dual random model of the present value of the benefits of the increasing annuity has been set, and their moments have been calculated under certain conditions.
      
 

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