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- W2479765230 abstract "This chapter focuses on the technique of integration. The definite integral might be regarded as the limit of a sum. This chapter presents an account of the case in which the integrand is continuous. It lists simple rules and techniques that follow directly from the definition of integration. The result of any integration might be rapidly checked by differentiation. In applications to differential equations and physical problems, an arbitrary constant must be added at each integration. The chapter also presents an account of resolution of a rational function into partial fractions. It further discusses Heaviside's rule and presents some examples to show that the rule always gives the coefficients corresponding to the unrepeated linear factors." @default.
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- W2479765230 date "1961-01-01" @default.
- W2479765230 modified "2023-09-25" @default.
- W2479765230 title "THE TECHNIQUE OF INTEGRATION" @default.
- W2479765230 doi "https://doi.org/10.1016/b978-0-08-006388-1.50006-8" @default.
- W2479765230 hasPublicationYear "1961" @default.
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