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21: 19.25 Relations to Other Functions
§19.25(ii) Bulirsch’s Integrals as Symmetric Integrals
§19.25(vi) Weierstrass Elliptic Functions
Let 𝕃 be a lattice for the Weierstrass elliptic function ( z ) . …The sign on the right-hand side of (19.25.35) will change whenever one crosses a curve on which ( z ) e j < 0 , for some j . … for some 2 ω j 𝕃 and ( ω j ) = e j . …
22: Bibliography E
  • U. Eckhardt (1980) Algorithm 549: Weierstrass’ elliptic functions. ACM Trans. Math. Software 6 (1), pp. 112–120.
  • H. M. Edwards (1974) Riemann’s Zeta Function. Academic Press, New York-London.
  • M. Eichler and D. Zagier (1982) On the zeros of the Weierstrass -function. Math. Ann. 258 (4), pp. 399–407.
  • Á. Elbert and A. Laforgia (2000) Further results on McMahon’s asymptotic approximations. J. Phys. A 33 (36), pp. 6333–6341.
  • W. J. Ellison (1971) Waring’s problem. Amer. Math. Monthly 78 (1), pp. 10–36.
  • 23: 1.10 Functions of a Complex Variable
    Picard’s Theorem
    Rouché’s Theorem
    Schwarz’s Lemma
    M -test
    Weierstrass Product