The integral 1/2 _{a}∫^{b} J_{n}^{2} (x) [1-2x k_{m-1}(x) l_{m} (x)] dx defined for large positive values of n, m and B (A ≥ 0) has been calculated by an autocode program, written for the Ferranti-Mercury computer. A convergent continued fraction was used to calculate the Bessel functions J_{n} (x) and the modified ones I_{m} (x). The modified function K_{m-1} (x) was obtained from its recurrence relation.

Original language | English |
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Publisher | SCK CEN |
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Number of pages | 8 |
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State | Published - Jan 1967 |
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Name | SCK CEN Reports |
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Publisher | SCK CEN |
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No. | BLG-420 |
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