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11—20 of 92 matching pages
11: 29.19 Physical Applications
12: Foreword
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►The online version, the NIST Digital
Library of Mathematical Functions (DLMF), presents the same technical information along with extensions and innovative interactive features consistent with the new medium.
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13: 35.9 Applications
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►See James (1964), Muirhead (1982), Takemura (1984), Farrell (1985), and Chikuse (2003) for extensive treatments.
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14: Bibliography Y
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-matrix method: Extensions to arbitrary angular momentum and to Coulomb scattering.
J. Math. Phys. 16, pp. 410–420.
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15: 1.18 Linear Second Order Differential Operators and Eigenfunction Expansions
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►One then needs a self-adjoint extension of a symmetric operator to carry out its spectral theory in a mathematically rigorous manner.
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Formally Self-Adjoint and Self-Adjoint Differential Operators: Self-Adjoint Extensions
… ►Self-adjoint extensions of a symmetric Operator
… ►Integral transforms (10.22.78) and (10.22.79) are examples of the utility of these extensions. ►Spectral expansions and self-adjoint extensions
…16: 16.24 Physical Applications
17: 20.12 Mathematical Applications
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►For applications of to problems involving sums of squares of integers see §27.13(iv), and for extensions see Estermann (1959), Serre (1973, pp. 106–109), Koblitz (1993, pp. 176–177), and McKean and Moll (1999, pp. 142–143).
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18: 31.6 Path-Multiplicative Solutions
19: 8.11 Asymptotic Approximations and Expansions
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►Sharp error bounds and an exponentially-improved extension for (8.11.7) can be found in Nemes (2016).
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►For error bounds and an exponentially-improved extension for this later expansion, see Nemes (2015c).
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►See Tricomi (1950b) for these approximations, together with higher terms and extensions to complex variables.
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►For sharp error bounds and an exponentially-improved extension, see Nemes (2016).
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►For (8.11.18) and extensions to complex values of see Buckholtz (1963).
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