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11—20 of 31 matching pages
11: 19.33 Triaxial Ellipsoids
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§19.33(i) Surface Area
►The surface area of an ellipsoid with semiaxes , and volume is given by ►
19.33.1
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19.33.2
,
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12: Richard A. Askey
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►Over his career his primary research areas were in Special Functions and Orthogonal Polynomials, but also included other topics from Classical Analysis and related areas.
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13: 32.16 Physical Applications
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►Statistical physics, especially classical and quantum spin models, has proved to be a major area for research problems in the modern theory of Painlevé transcendents.
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14: Ingram Olkin
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►Olkin’s research covered a broad range of areas, including multivariate analysis, reliability theory, matrix theory, statistical models in the social and behavioral sciences, life distributions, and meta-analysis.
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15: 35.9 Applications
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►In the nascent area of applications of zonal polynomials to the limiting probability distributions of symmetric random matrices, one of the most comprehensive accounts is Rains (1998).
16: William P. Reinhardt
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►This is closely connected with his interests in classical dynamical “chaos,” an area where he coauthored a book, Chaos in atomic physics with Reinhold Blümel.
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17: Barry I. Schneider
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►Schneider’s current research interests span a broad number of areas of theoretical chemistry, atomic and molecular physics, numerical methods and high performance computing.
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18: 1.6 Vectors and Vector-Valued Functions
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►Area of parallelogram with vectors and as sides .
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►The area of can be found from (1.6.44) by taking , , or .
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►The area
of a parametrized smooth surface is given by
…The area is independent of the parametrizations.
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19: 5.19 Mathematical Applications
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►The volume and surface area
of the -dimensional sphere of radius are given by
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20: 18.13 Continued Fractions
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►The following formulae are explicit cases of (18.2.34)–(18.2.36); this area is fully explored in §§18.30(vi) and 18.30(vii).
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