Constructions in
Sage
: A
Sage
cookbook
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Constructions in Sage: A
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Index
a
|
b
|
c
|
d
|
e
|
f
|
g
|
h
|
i
|
k
|
l
|
m
|
n
|
o
|
p
|
q
|
r
|
s
|
t
|
v
A
attach into SAGE
B
background, SAGE running in
C
calculus
critical points
differentiation
integration
character of a representation
Brauer
modular
ordinary
codes
algebraic-geometric
check matrix
codes (continued)
dual
generator matrix
Golay
Hamming
linear
connection polynomial
convolution
curve
point counting
D
differential equations
plot
solve
discrete logs
E
eigenvalues
eigenvectors
elliptic curves
,
[Link]
,
[Link]
F
Frobenius normal form
G
gnuplot
GRAPE
graph
adjacency matrix of
Cayley
group
center of
conjugacy classes of
group (continued)
normal subgroups of
permutation
Rubik's cube
group_id
GUAVA
H
Hecke operators
help in SAGE
Hermite normal form
I
import into SAGE
installation
of packages
installation (continued)
of SAGE
integration
K
kernel
L
Laplace transforms
latex output
linear equations, solving
linear feedback shift register
load into SAGE
logging SAGE
M
matrix
characteristic polynomial
kernel of
powers
matrix (continued)
ring
modular forms
modular symbols
N
nullspace
number field
class number
cyclotomic
number field (continued)
data base
discriminant
integral basis
O
Octave
P
p-adics
plot
a function
a parametric curve
a parametric surface
curve using surf
points
solution to ODE
surface using surf
polynomial
evaluation
factorization
polynomial (continued)
gcd
Gröbner basis of ideal
powers
quotient ring
ring
roots
symbolic manipulation
power series
pseudo-random
Python and SAGE
Q
quadratic residues
R
rational canonical form
referencing
GAP
PARI
SAGE
referencing (continued)
Singular
Riemann zeta function
Riemann-Roch space
,
[Link]
S
SAGE
history
what is it?
Smith normal form
solving linear equations
special functions in SAGE
T
Taylor series
V
vector space
basis
vector space (continued)
subspace
Constructions in
Sage
: A
Sage
cookbook
Previous:
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Up:
Constructions in Sage: A
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About this document ...
Release 2008.07.11, documentation updated on July 11, 2008.
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