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Line 21: :<math>z^2y^{\prime\prime} + zy^\prime +(z^2-\nu^2)y = (z-\nu)\sin(\pi z)/\pi</math> and the Weber functions satisfy the equation :<math>z^2y^{\prime\prime} + zy^\prime +(z^2-\nu^2)y = -((z+\nu) + (z-\nu)\cos(\pi z))/\pi.</math> ==References== *{{AS ref\|12\|498}}

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