3-Calculus-Analysis-Kernel

kernel

Integral from e = a to e = x of K(x,e) * u(e) * de, where K(x,e) are differential equations {kernel, equation} and u(e) equals integral from x = a to x = b of K(x,e) * f(x) * dx, is limiting form of n linear algebraic-equations with n unknowns, as n goes to infinity.

Fredholm equations

Integrals can be from e = a to e = b for K(x,e) * u(e) * de {Fredholm's equations} {Fredholm equations}.

Volterra equations

Integrals can be equal to zero to make homogeneous equations {Volterra's equations} {Volterra equations}.

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3-Calculus-Analysis

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Date Modified: 2022.0225