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Struve functions

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21: 10.43 Integrals
10.43.2 z ν 𝒵 ν ( z ) d z = π 1 2 2 ν 1 Γ ( ν + 1 2 ) z ( 𝒵 ν ( z ) 𝐋 ν 1 ( z ) 𝒵 ν 1 ( z ) 𝐋 ν ( z ) ) , ν 1 2 .
For the modified Struve function 𝐋 ν ( z ) see §11.2(i). …
22: 10.22 Integrals
10.22.2 z ν 𝒞 ν ( z ) d z = π 1 2 2 ν 1 Γ ( ν + 1 2 ) z ( 𝒞 ν ( z ) 𝐇 ν 1 ( z ) 𝒞 ν 1 ( z ) 𝐇 ν ( z ) ) , ν 1 2 .
For the Struve function 𝐇 ν ( z ) see §11.2(i). …
23: Software Index
24: Bibliography S
  • J. Steinig (1970) The real zeros of Struve’s function. SIAM J. Math. Anal. 1 (3), pp. 365–375.
  • 25: Bibliography M
  • A. J. MacLeod (1993) Chebyshev expansions for modified Struve and related functions. Math. Comp. 60 (202), pp. 735–747.