elementary symmetric functions
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21—24 of 24 matching pages
21: Bibliography G
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Some elementary inequalities relating to the gamma and incomplete gamma function.
J. Math. Phys. 38 (1), pp. 77–81.
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The non-symmetric Wilson polynomials are the Bannai-Ito polynomials.
Proc. Amer. Math. Soc. 144 (12), pp. 5217–5226.
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Integrals of three Bessel functions and Legendre functions. I.
J. Math. Phys. 26 (4), pp. 633–644.
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Mathieu functions.
Trans. Camb. Philos. Soc. 23, pp. 303–336.
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GNU Scientific Library
The GNU Project.
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22: 1.18 Linear Second Order Differential Operators and Eigenfunction Expansions
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Self-Adjoint and Symmetric Operators
… ►An essential feature of such symmetric operators is that their eigenvalues are real, and eigenfunctions … ►See Friedman (1990, pp. 233–252) for elementary discussions of both equations and the normalization process; and also the references in §1.18(ix). … ►A linear operator with dense domain is called symmetric if … ►Self-adjoint extensions of a symmetric Operator
…23: Bibliography N
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Numerical Algorithms Group, Ltd..
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Toda equation and its solutions in special functions.
J. Phys. Soc. Japan 65 (6), pp. 1589–1597.
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Bounds for symmetric elliptic integrals.
J. Approx. Theory 122 (2), pp. 249–259.
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Inequalities and bounds for the incomplete gamma function.
Results Math. 63 (3-4), pp. 1209–1214.
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Hypergeometric functions.
Acta Math. 94, pp. 289–349.
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24: Bibliography S
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The Symmetric Group: Representations, Combinatorial Algorithms, and Symmetric Functions.
2nd edition, Graduate Texts in Mathematics, Vol. 203, Springer-Verlag, New York.
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Parabolic Cylinder Functions and their Application in Symmetric Two-centre Shell Model.
In Proceedings of the Conference on Mathematical Analysis and its
Applications (Inst. Engrs., Mysore, 1977),
Matscience Rep., Vol. 91, Aarhus, pp. P81–P89.
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Efficient multiple-precision evaluation of elementary functions.
Math. Comp. 52 (185), pp. 131–134.
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Some combinatorial properties of Jack symmetric functions.
Adv. Math. 77 (1), pp. 76–115.
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A Maple package for symmetric functions.
J. Symbolic Comput. 20 (5-6), pp. 755–768.
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