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Integro-differential equation : ウィキペディア英語版
Integro-differential equation

In mathematics, an integro-differential equation is an equation that involves both integrals and derivatives of a function.
==General first order linear equations==

The general first-order, linear (only with respect to the term involving derivative) integro-differential equation is of the form
:
\fracu(x) + \int_^x f(t,u(t))\,dt = g(x,u(x)), \qquad u(x_0) = u_0, \qquad x_0 \ge 0.

As is typical with differential equations, obtaining a closed-form solution can often be difficult. In the relatively few cases where a solution can be found, it is often by some kind of integral transform, where the problem is first transformed into an algebraic setting. In such situations, the solution of the problem may be derived by applying the inverse transform to the solution of this algebraic equation.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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