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1: 11.14 Tables
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§11.14(ii) Struve Functions
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  • Agrest et al. (1982) tabulates 𝐇 n ⁑ ( x ) and e x ⁒ 𝐋 n ⁑ ( x ) for n = 0 , 1 and x = 0 ⁒ ( .001 ) ⁒ 5 ⁒ ( .005 ) ⁒ 15 ⁒ ( .01 ) ⁒ 100 to 11D.

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  • Zhang and Jin (1996) tabulates 𝐇 n ⁑ ( x ) and 𝐋 n ⁑ ( x ) for n = 4 ⁒ ( 1 ) ⁒ 3 and x = 0 ⁒ ( 1 ) ⁒ 20 to 8D or 7S.

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    §11.14(iii) Integrals
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    §11.14(v) Incomplete Functions
    2: 11.6 Asymptotic Expansions
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    §11.6(i) Large | z | , Fixed Ξ½
    β–ΊFor the corresponding expansions for 𝐇 Ξ½ ⁑ ( z ) and 𝐋 Ξ½ ⁑ ( z ) combine (11.6.1), (11.6.2) with (11.2.5), (11.2.6), (10.17.4), and (10.40.1). … β–Ί
    §11.6(ii) Large | Ξ½ | , Fixed z
    β–Ίβ–ΊFor the corresponding result for 𝐇 Ξ½ ⁑ ( Ξ» ⁒ Ξ½ ) use (11.2.5) and (10.19.6). …
    3: Bibliography M
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  • A. J. MacLeod (1993) Chebyshev expansions for modified Struve and related functions. Math. Comp. 60 (202), pp. 735–747.
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  • A. J. MacLeod (1996b) Rational approximations, software and test methods for sine and cosine integrals. Numer. Algorithms 12 (3-4), pp. 259–272.
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  • Fr. Mechel (1966) Calculation of the modified Bessel functions of the second kind with complex argument. Math. Comp. 20 (95), pp. 407–412.
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  • R. Metzler, J. Klafter, and J. Jortner (1999) Hierarchies and logarithmic oscillations in the temporal relaxation patterns of proteins and other complex systems. Proc. Nat. Acad. Sci. U .S. A. 96 (20), pp. 11085–11089.
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  • D. S. Moak (1981) The q -analogue of the Laguerre polynomials. J. Math. Anal. Appl. 81 (1), pp. 20–47.
  • 4: Bibliography B
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  • A. Bañuelos and R. A. Depine (1980) A program for computing the Riemann zeta function for complex argument. Comput. Phys. Comm. 20 (3), pp. 441–445.
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  • Á. Baricz and T. K. Pogány (2013) Integral representations and summations of the modified Struve function. Acta Math. Hungar. 141 (3), pp. 254–281.
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  • R. F. Barrett (1964) Tables of modified Struve functions of orders zero and unity.
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  • K. L. Bell and N. S. Scott (1980) Coulomb functions (negative energies). Comput. Phys. Comm. 20 (3), pp. 447–458.
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  • Yu. A. Brychkov and K. O. Geddes (2005) On the derivatives of the Bessel and Struve functions with respect to the order. Integral Transforms Spec. Funct. 16 (3), pp. 187–198.