Numerical Methods for Solving Differential Problems-II

Dear Colleagues,

It is well known that differential equations are present in numerous fields of science, engineering, economics, and many more. Many physical phenomena are modeled through differential equations, which have the appealing aspect of describing the world around us. There are many different types of such equations beyond the simple classifications between ordinary/partial or linear/nonlinear. Among other types, one can find singular, singularly perturbed, delay, integral or algebraic differential equations. If we add to the differential equation certain conditions that the solution must meet at one or more points, we will have initial value problems or boundary value problems. The combination of the different possibilities above gives rise to a wide catalog of differential problems, for which, in most cases, we cannot find an analytical solution.

The aim of this Special Issue is to update the numerical techniques for solving differential problems in a broad sense, with an emphasis on real-world applications. Contributions that involve a review of the state of the art for the numerical resolution of different types of differential problems will be welcome. As there are other Special Issues in this series devoted to fractional problems and numerical solution of partial differential equations, we have not included this kind of problems here.

Prof. Dr. Higinio Ramos
Guest Editor

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