Jacobi fraction
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1: 3.10 Continued Fractions
Jacobi Fractions
… ►is called a Jacobi fraction (-fraction). …For the same function , the convergent of the Jacobi fraction (3.10.11) equals the convergent of the Stieltjes fraction (3.10.6). …2: 18.17 Integrals
Jacobi
…3: Bibliography M
4: Errata
A number of changes were made with regard to fractional integrals and derivatives. In §1.15(vi) a reference to Miller and Ross (1993) was added, the fractional integral operator of order was more precisely identified as the Riemann-Liouville fractional integral operator of order , and a paragraph was added below (1.15.50) to generalize (1.15.47). In §1.15(vii) the sentence defining the fractional derivative was clarified. In §2.6(iii) the identification of the Riemann-Liouville fractional integral operator was made consistent with §1.15(vi).
A new Subsection Continued Fractions, has been added to cover computation of confluent hypergeometric functions by continued fractions.
A new Subsection Continued Fractions, has been added to cover computation of the Gauss hypergeometric functions by continued fractions.