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partial fractions

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partial fractions [′pär·shəl ′frak·shənz]
(mathematics)
A collection of fractions which when added are a given fraction whose numerator and denominator are usually polynomials; the partial fractions are usually constants or linear polynomials divided by factors of the denominator of the given fraction.


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Integration by parts, integration by the methods of substitution and partial fractions, application of definite integrals to the determination of areas involving simple curves.
2) (v) The functional equation for Jacobi's theta function: [MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII] (3) (C) The expansion in partial fractions for the contangent function: cot [pi] z = 1/[pi]z + 2z/[pi] [[infinity].
This edition has been expanded to include chapters on: integral equations, calculus of variations, tensor analysis, time series, and partial fractions.
 
 
 
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