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Certification of algorithm 56: Complete elliptic integral of the ...
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由 GM Larssen 著作1966 — Certification of algorithm 56: Complete elliptic integral of the second kind. Author: Gerhard Meidell Larssen. Gerhard Meidell Larssen.
Complete elliptic integral of the second kind
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由 GM Larssen 著作1966 — Several wdues of the complete elliptic integral of the second kind were computed for 1 > f > 0. The maximum error was fou~d. 1o be about 7t,-7, compared with A.
Untitled - Algol 60
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COLLECTED ALGORITHMS FROM CACM. ALGORITHM 56. COMPLETE ELLIPTIC INTEGRAL OF THE. SECOND KIND ... CERTIFICATION OF ALGORITHM 56 [S21]. COMPLETE ELLIPTIC INTEGRAL ...
Gerhard Meidell Larssen
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Gerhard Meidell Larssen: Certification of algorithm 56: Complete elliptic integral of the second kind. Commun. ACM 9(1): 12 (1966). manage site settings.
The complete elliptic integrals and Hersch-Pfluger ...
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Certification of algorithm 56: Complete elliptic integral of the second kind. January 1966 · Communications of the ACM. Gerhard Meidell Larssen · Read more.
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Algorithm numbers 171 and 172 are not included because no algorithm with those numbers was published. The entry for each algorithm consists of either four ...
An upper bound estimate for a complete elliptic integral
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Some inequalities involving tan x were researched by the second author and others in [2]. ... ... Certification of algorithm 56: Complete elliptic integral ...
algol Buy New Zealand Buy algol World acousts Pharmacy. Visit ...
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Algorithm 56: Complete elliptic integral of the second kind. Comm. ACM 4 (4), pp. 180–181. i. Notes: Includes Algol program, maximum accuracy 8D. For ...
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Precise and fast computation of a general incomplete ...
ScienceDirect.com
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由 T Fukushima 著作2011被引用 30 次 — We developed a method to compute simultaneously two associate incomplete elliptic integrals of the second kind, B ( φ | m ) and D ( φ | m ) , by the half ...
Fast computation of a general complete elliptic integral ...
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由 T Fukushima 著作2013被引用 20 次 — We developed a novel method to calculate an associate complete elliptic integral of the third kind, . The key idea is the double argument formula.
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