Search Results - "Borwein, D."

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    Moments of Ramanujanʼs generalized elliptic integrals and extensions of Catalanʼs constant by Borwein, D., Borwein, J.M., Glasser, M.L., Wan, J.G.

    “…We undertake a thorough investigation of the moments of Ramanujanʼs alternative elliptic integrals and of related hypergeometric functions. Along the way we…”
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    Hypergeometric Forms for Ising-Class Integrals by Bailey, D. H., Borwein, D., Borwein, J. M., Crandall, R. E.

    Published in Experimental mathematics (01-01-2007)
    “…We apply experimental-mathematical principles to analyze the integrals . These are generalizations of a previous integral C n := C n,1 relevant to the Ising…”
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    Surprise Maximization by Borwein, D., Borwein, J. M., Marechal, P.

    Published in The American mathematical monthly (01-06-2000)
    “…An examination and solution of the optimization problems arising from an information theoretic avoidance of the "surprise examination" paradox is provided. The…”
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    Giuga's Conjecture on Primality by Borwein, D., Borwein, J. M., Borwein, P. B., Girgensohn, R.

    Published in The American mathematical monthly (01-01-1996)
    “…There are infinitely many Giuga sequences that mathematicians can formulate. It is demonstrated that it is possible to generate longer Giuga sequences out of…”
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    Parametric Euler sum identities by Borwein, David, Borwein, Jonathan M., Bradley, David M.

    “…We consider some parametrized classes of multiple sums first studied by Euler. Identities between meromorphic functions of one or more variables in many cases…”
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    L^sub p^ Norms and the Sinc Function by Borwein, D, Borwein, J M, Leonard, I E

    Published in The American mathematical monthly (01-06-2010)
    “…In this note we give elementary proofs of some of the striking asymptotic properties of the p-norm of the ubiquitous sinc function. Based on experimental…”
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    A one-sided Tauberian theorem for the Borel summability method by Borwein, David, Kratz, Werner

    “…We establish a quantitative version of Vijayaraghavan's classical result and use it to give a short proof of the known theorem that a real sequence ( s n )…”
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