Integral and differential equations can be thought of the a linear system of equations, but with infinite dimensions in the continuous limit. The usual Newtonian differential operator is localized and act on a neighborhood of a point, while an integral operator is non-localized and act on the broader domain.
Integral and differential equations can be thought of the a linear system of equations, but with infinite dimensions in the continuous limit. The usual Newtonian differential operator is localized and act on a neighborhood of a point, while an integral operator is non-localized and act on the broader domain.
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