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This matrix approach has also been successfully applied in [17, 24] for the construction of a boundary values theory of -monogenic functions.
Similar(59)
We consider a boundary value problem (3.9).
In this paper, a boundary value problem is studied as an example.
The obtained simultaneous differential equations are numerically solved by transforming them into a boundary value problem.
This requires treatment by a boundary value formulation, which raises problems connected with entropy considerations.
A boundary value problem is called resonance if the corresponding homogeneous boundary value problem has a nontrivial solution.
For the case of, boundary value problem (1.5) is related to a boundary value problems of integer-order differential equation.
We will find optimal values of β by numerically solving a boundary value problem.
In this paper, we discuss a boundary value problem for an impulsive fractional differential equation.
This paper studies a boundary value problem that includes a nonlinear difference equation.
Su [25] discussed a boundary value problem for a coupled differential system of fractional order.
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