Struve Function
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High Quality Content by WIKIPEDIA articles! In mathematics, Struve functions mathbf{H}_alpha(x), are solutions y(x) of the non-homogenous Bessel's differential equation: x^2 frac{d^2 y}{dx^2} + x frac{dy}{dx} + (x^2 - alpha^2)y = frac{4{(x/2)}^{alpha+1}}{sqrt{pi}Gamma(alpha+frac{1}{2})} introduced by Hermann Struve (1882). The complex number is the order of the Struve function, and is often an integer. The modified Struve functions L (x) are equal to ie i /2H (ix).
