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31: 1.9 Calculus of a Complex Variable
Jordan Curve Theorem
32: 19.17 Graphics
See accompanying text
Figure 19.17.7: Cauchy principal value of R J ( 0.5 , y , 1 , p ) for y = 0 ,  0.01 ,  0.05 ,  0.2 ,  1 , 1 p < 0 . …As p 0 the curve for y = 0 has the finite limit 8.10386 ; see (19.20.10). Magnify
33: 19.25 Relations to Other Functions
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 . … The sign on the right-hand side of (19.25.40) will change whenever one crosses a curve on which σ j 2 ( z ) < 0 , for some j . …
34: 23.22 Methods of Computation
Suppose that the invariants g 2 = c , g 3 = d , are given, for example in the differential equation (23.3.10) or via coefficients of an elliptic curve23.20(ii)). …
35: Bibliography E
  • ECMNET Project (website)
  • 36: 22.3 Graphics
    See accompanying text
    Figure 22.3.2: k = 0.7 , 3 K x 3 K , K = 1.8456 . For cn ( x , k ) the curve for k = 1 / 2 = 0.70710 is a boundary between the curves that have an inflection point in the interval 0 x 2 K ( k ) , and its translates, and those that do not; see Walker (1996, p. 146). Magnify
    37: Bibliography
  • A. G. Adams (1969) Algorithm 39: Areas under the normal curve. The Computer Journal 12 (2), pp. 197–198.
  • 38: Bibliography D
  • B. Deconinck and M. van Hoeij (2001) Computing Riemann matrices of algebraic curves. Phys. D 152/153, pp. 28–46.
  • 39: Bibliography G
  • P. Gianni, M. Seppälä, R. Silhol, and B. Trager (1998) Riemann surfaces, plane algebraic curves and their period matrices. J. Symbolic Comput. 26 (6), pp. 789–803.
  • 40: Bibliography K
  • N. Koblitz (1993) Introduction to Elliptic Curves and Modular Forms. 2nd edition, Graduate Texts in Mathematics, Vol. 97, Springer-Verlag, New York.