complex numbers
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21: 2.6 Distributional Methods
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►Furthermore, contains the distributions , , and , , for any real (or complex) number
, where is the distribution associated with the Heaviside function (§1.16(iv)), and is the distribution defined by (2.6.12)–(2.6.14), depending on the value of .
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22: 31.14 General Fuchsian Equation
23: Bibliography
24: 1.10 Functions of a Complex Variable
25: Peter L. Walker
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►Walker’s published work has been mainly in real and complex analysis, with excursions into analytic number theory and geometry, the latter in collaboration with Professor Mowaffaq Hajja of the University of Jordan.
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26: 31.15 Stieltjes Polynomials
27: Bibliography M
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28: 1.18 Linear Second Order Differential Operators and Eigenfunction Expansions
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►Conversely, if complex numbers
satisfy (1.18.5) then there is a unique such that (1.18.3) holds and can be given by
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