New version with improved creation of affinoid domains.
There is a new module piecewise_affine_functions, realizing the classes
Domain, DirectedPath, AffineFunction and PiecewiseAffineFunction. One can create
the valuative function corresponding to a rational power of a rational function, and then create
the rational subdomain defined by this function. This replace the class RationalDomainOnBerkovichLine.
To compute the union of a finite list of affinoid domains, one can now use UnionOfAffinoidDomains.
All in all, this makes the computation of the etale locus of a superelliptic curve of degree p must faster.
Also, the documentation has been improved in many places, and some obsolete functions have been removed.
The test for Sage-8.2 and 8.3 fail, but this is only because in newer versions of Sage find slightly different (and simpler) key polynomials, which then gives different but still correct output in doctest.
New version with improved creation of affinoid domains.
There is a new module
piecewise_affine_functions
, realizing the classesDomain
,DirectedPath
,AffineFunction
andPiecewiseAffineFunction
. One can create the valuative function corresponding to a rational power of a rational function, and then create the rational subdomain defined by this function. This replace the classRationalDomainOnBerkovichLine
.To compute the union of a finite list of affinoid domains, one can now use
UnionOfAffinoidDomains
.All in all, this makes the computation of the etale locus of a superelliptic curve of degree
p
must faster.Also, the documentation has been improved in many places, and some obsolete functions have been removed.