histogram construction
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11—20 of 66 matching pages
11: Mourad E. H. Ismail
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►Ismail serves on several editorial boards including the Cambridge University Press book series Encyclopedia of Mathematics and its Applications, and on the editorial boards of 9 journals including Proceedings of the American Mathematical Society (Integrable Systems and Special Functions Editor); Constructive
Approximation; Journal of Approximation Theory; and Integral Transforms
and Special Functions.
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12: Daniel W. Lozier
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►His research interests have centered on numerical analysis, special functions, computer arithmetic, and mathematical software construction and testing.
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13: 31.8 Solutions via Quadratures
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►the Hermite–Darboux method (see Whittaker and Watson (1927, pp. 570–572)) can be applied to construct solutions of (31.2.1) expressed in quadratures, as follows.
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►The solutions in this section are finite-term Liouvillean solutions which can be constructed via Kovacic’s algorithm; see §31.14(ii).
14: 7.20 Mathematical Applications
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►The complementary error function also plays a ubiquitous role in constructing exponentially-improved asymptotic expansions and providing a smooth interpretation of the Stokes phenomenon; see §§2.11(iii) and 2.11(iv).
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15: 25.3 Graphics
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16: Philip J. Davis
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►After receiving an overview of the project and watching a short demo that included a few preliminary colorful, but static, 3D graphs constructed for the first Chapter, “Airy and Related Functions”, written by Olver, Davis expressed the hope that designing a web-based resource would allow the team to incorporate interesting computer graphics, such as function surfaces that could be rotated and examined.
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17: 22.8 Addition Theorems
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►Greenhill (1959, pp. 121–130) reviews these results in terms of the geometric poristic polygon constructions of Poncelet.
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18: 20.11 Generalizations and Analogs
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►Similar identities can be constructed for , , and .
…For applications to rapidly convergent expansions for see Chudnovsky and Chudnovsky (1988), and for applications in the construction of elliptic-hypergeometric series see Rosengren (2004).
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19: Bibliography G
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Construction of Gauss-Christoffel quadrature formulas.
Math. Comp. 22, pp. 251–270.
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New method for constructing wavefunctions for bound states and scattering.
J. Chem. Phys. 51, pp. 14–25.
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Constructing wavefunctions for nonlocal potentials.
J. Chem. Phys. 52, pp. 6211–6217.
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20: Preface
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►The DLMF has been constructed specifically for effective Web usage and contains features unique to Web presentation.
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