A technique for developing complete orthonormal basis sets using general solutions of Bessel's differential equation (Q2365622)
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| Language | Label | Description | Also known as |
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| English | A technique for developing complete orthonormal basis sets using general solutions of Bessel's differential equation |
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A technique for developing complete orthonormal basis sets using general solutions of Bessel's differential equation (English)
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29 June 1993
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A technique is given for the evaluation of Bessel functions \(y_ \nu(x)\) satisfying the conditions \(y_ \nu(a)=y_ \nu(b)=0\). These functions may be used as a complete orthonormal basis set for the solution of boundary value problems with Dirichlet conditions.
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Bessel's differential equation
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eigenvalues
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eigenfunctions
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boundary value problem
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Bessel functions
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orthonormal basis
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