eigenvalues
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11: 28.15 Expansions for Small
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§28.15(i) Eigenvalues
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28.15.1
►Higher coefficients can be found by equating powers of in the following continued-fraction equation, with :
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28.15.2
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12: 29.22 Software
13: 29.16 Asymptotic Expansions
§29.16 Asymptotic Expansions
►Hargrave and Sleeman (1977) give asymptotic approximations for Lamé polynomials and their eigenvalues, including error bounds. …14: 31.13 Asymptotic Approximations
§31.13 Asymptotic Approximations
►For asymptotic approximations for the accessory parameter eigenvalues , see Fedoryuk (1991) and Slavyanov (1996). …15: 28.16 Asymptotic Expansions for Large
16: 28.2 Definitions and Basic Properties
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§28.2(v) Eigenvalues ,
►For given and , equation (28.2.16) determines an infinite discrete set of values of , the eigenvalues or characteristic values, of Mathieu’s equation. … ►Distribution
… ►Change of Sign of
… ►Table 28.2.2 gives the notation for the eigenfunctions corresponding to the eigenvalues in Table 28.2.1. …17: 28.12 Definitions and Basic Properties
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