nodal polynomials
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11: 18.6 Symmetry, Special Values, and Limits to Monomials
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►For Jacobi, ultraspherical, Chebyshev, Legendre, and Hermite polynomials, see Table 18.6.1.
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Laguerre
… ► ►§18.6(ii) Limits to Monomials
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18.6.4
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12: 18.1 Notation
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Classical OP’s
… ►Hahn Class OP’s
… ►Wilson Class OP’s
… ►Nor do we consider the shifted Jacobi polynomials: …or the dilated Chebyshev polynomials of the first and second kinds: …13: 29.19 Physical Applications
14: 18.21 Hahn Class: Interrelations
§18.21 Hahn Class: Interrelations
►§18.21(i) Dualities
… ►§18.21(ii) Limit Relations and Special Cases
… ►Hahn Jacobi
… ►Meixner Laguerre
…15: 18.9 Recurrence Relations and Derivatives
16: 18.14 Inequalities
17: 18.8 Differential Equations
18: 18.36 Miscellaneous Polynomials
§18.36 Miscellaneous Polynomials
►§18.36(i) Jacobi-Type Polynomials
… ►§18.36(ii) Sobolev Orthogonal Polynomials
… ►§18.36(iv) Orthogonal Matrix Polynomials
… ►§18.36(vi) Exceptional Orthogonal Polynomials
…19: 18.37 Classical OP’s in Two or More Variables
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