amn | matrix a on page 637 |
as.primitive | Converts basic periods to a primitive pair |
ck | Coefficients of Laurent expansion of Weierstrass P function |
congruence | Solves mx+by=1 for x and y |
coqueraux | Fast, conceptually simple, iterative scheme for Weierstrass P... |
divisor | Number theoretic functions |
e16.28.1 | Numerical verification of equations 16.28.1 to 16.28.5 |
e18.10.9 | Numerical checks of equations 18.10.9-11, page 650 |
e1e2e3 | Calculate e1, e2, e3 from the invariants |
elliptic-package | Weierstrass and Jacobi Elliptic Functions |
equianharmonic | Special cases of the Weierstrass elliptic function |
eta | Dedekind's eta function |
farey | Farey sequences |
fpp | Fundamental period parallelogram |
g.fun | Calculates the invariants g2 and g3 |
half.periods | Calculates half periods in terms of e |
J | Various modular functions |
K.fun | quarter period K |
latplot | Plots a lattice of periods on the complex plane |
lattice | Lattice of complex numbers |
limit | Limit the magnitude of elements of a vector |
massage | Massages numbers near the real line to be real |
misc | Manipulate real or imaginary components of an object |
mob | Moebius transformations |
myintegrate | Complex integration |
near.match | Are two vectors close to one another? |
newton_raphson | Newton Raphson iteration to find roots of equations |
nome | Nome in terms of m or k |
p1.tau | Does the right thing when calling g2.fun() and g3.fun() |
parameters | Parameters for Weierstrass's P function |
pari | Wrappers for PARI functions |
P.laurent | Laurent series for elliptic and related functions |
sn | Jacobi form of the elliptic functions |
sqrti | Generalized square root |
theta | Jacobi theta functions 1-4 |
theta1dash | Derivatives of theta functions |
theta1.dash.zero | Derivative of theta1 |
theta.neville | Neville's form for the theta functions |
unimodular | Unimodular matrices |
view | Visualization of complex functions |
WeierstrassP | Weierstrass P and related functions |
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