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Exact(20)
The recommendations for differential, integral experiments and recommendations on the evaluated data preparation are presented.
Examples include the solution of differential, integral, integro-differential and functional equations.
The final model comprises a set of partial differential, integral and algebraic equations.
It is easy to see that differential integral equations and equations with deviated variables are particular cases of (28).
Moreover, the theory of fractional calculus is used in solving differential, integral, and integro-differential equations and also in various other problems involving special functions.
In recent years various operational matrices for the polynomials have been developed to cover the numerical solution of differential, integral and integro-differential equations.
Similar(40)
Furthermore, we apply our result to differential-integral equations for estimation.
This estimation can be used as a tool in the study of differential-integral equations with the initial conditions.
The derived results can be applied in the study of differential-integral equations and some practical problems in engineering.
In this paper, we deal with a coupled system of singular p-Laplacian differential equations involving fractional differential-integral conditions.
These estimations can be used as tools in the study of differential-integral equations with the initial conditions.
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