Results 61 to 70 of about 6,367 (167)

Ingham's Summability Method and Riemann's Hypothesis† [PDF]

Proceedings of the London Mathematical Society, 1975
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A method for verifying the generalized Riemann hypothesis

Mathematics of Computation
Riemann numerically approximated at least three zeta zeros. According to Edwards, Riemann even took steps to verify that the lowest zero he computed was indeed the first zeta zero. This approach to verification is developed, improved, and generalized to a large class of $L$-functions.
Hiary, Ghaith, Ireland, Summer, Kyi, Megan   +2 more
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Alternating method on arbitrary Riemann surfaces [PDF]

Pacific Journal of Mathematics, 1953
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Fractional-order Chelyshkov collocation method for solving variable-order fractional differential equations

Journal of Inequalities and Applications
This paper presents an efficient numerical method for solving variable-order fractional differential equations (VO-FDEs) by using the fractional-order Chelyshkov functions (FCHFs).
M. S. Al-Sharif, A. I. Ahmed, M. S. Salim   +2 more
doaj   +1 more source

On the conditions of validity of Riemann’s method of integration [PDF]

Quarterly of Applied Mathematics, 1957
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Riemann’s method in the theory of special functions [PDF]

Bulletin of the American Mathematical Society, 1956
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Riemann's method of integration. Its extensions with an application

Collectanea Mathematica, 1953
The classical method of integration of hypcrbolic differential equations, due to Riemann, is developed and extended. The cases in which the Cauchy data is discontinuous and the initial curve is cut by a characteristic in more than one point, are considered. An application of the extensions to onedimensional gas dynamics is made.
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Riemann-Cesàro methods of summability, IV

Tohoku Mathematical Journal, 1957
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The Finite Element Method on a Riemann Surface

, 1989
Contents / p2 Introduction / p1 Chapter 1. Triangulation / p6 　§1.1. Collection Φ of local parameters / p6 　§1.2. Triangulation K associated to Φ / p7 　§1.3. Normal subdivision of triangulation K / p10 　§1.4. Naturalized triangulation / p11 　§1.5. Parametrization of lunar domains / p13 　§1.6. Area of lune / p14 Chapter 2. Spaces of differentials / p16 　
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A numerical framework for fractional and fractal-fractional analysis of the Pehlivan chaotic system using Caputo derivative. [PDF]

Sci Rep
Vinoth R, Jayalakshmi M.
europepmc   +1 more source