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Ring List -- make a local polynomial ring
Operator:
SPACE
Description
R{...}
-- produces the monoid ring from a ring
R
and the ordered monoid specified by
...
, together with the option
Local => true
.
Optional arguments (placed inside the list):
DegreeGroup
-- an optional argument
Variables
-- an optional argument
DegreeLift
-- an optional argument
VariableBaseName
-- an optional argument
DegreeRank
-- an optional argument
Weights
-- assigning weights to the variables
Inverses
-- an optional argument
Global
-- monomial ordering
MonomialOrder
-- monomial ordering
WeylAlgebra
-- specify differential operators in the ring
Degrees
-- an optional argument
Join
-- an optional argument
MonomialSize
-- an optional argument
Local
-- an optional argument
Heft
-- an optional argument
Constants
-- an optional argument
SkewCommutative
-- an optional argument
DegreeMap
-- an optional argument
See also
polynomial rings
Ways to use this method:
InexactFieldFamily List
Ring List
-- make a local polynomial ring
The source of this document is in
Macaulay2Doc/doc_rings.m2:250:0
.