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Consider the 6th-order boundary value problem for difference equation.
This work is discussing RT approximation for two dimensions initial boundary value problem for parabolic PDE.
In 1956 Beurling and Alhfors solved the boundary value problem for quasiconformal mappings [1].
In [6], they considered the initial boundary value problem for system (1.11).
The paper is concerned with the first boundary value problem for the heat equation (1).
This note considers a periodic boundary value problem for a second-order functional differential equation.
Now the boundary value problem for fractional differential equations attracts lots of attention.
Consider the linear boundary value problem for the delay differential equation (4.46).
Consider the following nonlinear boundary value problem for a nonlinear differential equation with 'maxima': (26) (26).
We consider the boundary value problem for the nonlinear Poisson equation with a nonlocal term,.
In this paper, we discuss a boundary value problem for an impulsive fractional differential equation.
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