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Subindex: singular .. sl-poly
Singular Places (DIFFERENTIAL RINGS)
Singular Places (DIFFERENTIAL RINGS)
SingularCones(F) : TorFan -> SeqEnum,SeqEnum
Lat_SingularElements (Example H30E14)
HasOnlyOrdinarySingularities(C) : CrvPln -> BoolElt, RngIntElt, RngMPol
HasOnlyOrdinarySingularitiesMonteCarlo(C) : CrvPln -> BoolElt, RngIntElt
HasOnlySimpleSingularities(S) : Srfc -> BoolElt, List
Singular Places and Indicial Polynomials (DIFFERENTIAL RINGS)
HypersurfaceSingularityExpandFunction(dat,f,prec,R): Rec, FldFunRatMElt, RngIntElt, RngMPol -> RngMPolElt, RngMPolElt
HypersurfaceSingularityExpandFurther(dat,prec,R): Rec, RngIntElt, RngMPol -> RngMPolElt
IsHypersurfaceSingularity(p,prec) : Pt, RngIntElt -> BoolElt, RngMPolElt, SeqEnum, Rec
IsOrdinarySingularity(p) : Sch,Pt -> BoolElt
IsOrdinarySingularity(p) : Sch,Pt -> BoolElt
IsSimpleSurfaceSingularity(p) : Pt -> BoolElt, MonStr, RngIntElt
GrphRes_singularity (Example H115E1)
SingularPoints(C) : Sch -> SetIndx
SingularRadical(V) : ModTupFld -> ModTupFld
SingularRank(X) : GRK3 -> RngIntElt
SingularSubscheme(X) : Sch -> Sch
Sinh(s) : FldComElt -> FldComElt
Sinh(f) : RngSerElt -> RngSerElt
Sinh(f) : RngSerElt -> RngSerElt
IsSIntegral(P, S) : PtEll, SeqEnum -> BoolElt
SIntegralDesbovesPoints(Q, S) : [ RngIntElt ], [ RngIntElt ] -> [ SeqEnum ]
SIntegralLjunggrenPoints(Q, S) : [ RngIntElt ], [ RngIntElt ] -> [ SeqEnum ]
SIntegralPoints(E, S) : CrvEll, SeqEnum -> [ PtEll ], [ Tup ]
SIntegralQuarticPoints(Q, S) : [ RngIntElt ], [ RngIntElt ] -> [ SeqEnum ]
SIntegralDesbovesPoints(Q, S) : [ RngIntElt ], [ RngIntElt ] -> [ SeqEnum ]
SIntegralLjunggrenPoints(Q, S) : [ RngIntElt ], [ RngIntElt ] -> [ SeqEnum ]
SIntegralPoints(E, S) : CrvEll, SeqEnum -> [ PtEll ], [ Tup ]
CrvEllQNF_SIntegralPoints (Example H122E30)
SIntegralQuarticPoints(Q, S) : [ RngIntElt ], [ RngIntElt ] -> [ SeqEnum ]
SixDescent(C2, C3) : CrvHyp, Crv -> Crv, MapSch
Six and Twelve Descent (ELLIPTIC CURVES OVER Q AND NUMBER FIELDS)
Six and Twelve Descent (ELLIPTIC CURVES OVER Q AND NUMBER FIELDS)
SixDescent(C2, C3) : CrvHyp, Crv -> Crv, MapSch
BlockSize(D) : Dsgn -> RngIntElt
BlockDegree(D) : Dsgn -> RngIntElt
BlockDegree(D, B) : Inc, IncBlk -> RngIntElt
CellSize(P, h, i) : StkPtnOrd, RngIntElt, RngIntElt -> RngIntElt
GetPreviousSize() : -> RngIntElt
GraphSizeInBytes(n, m : parameters): RngIntElt, RngIntElt -> RngIntElt
IsolMinBlockSize(n, p, i) : RngIntElt, RngIntElt, RngIntElt -> RngIntElt
SetBufferSize(D, n) : DB, RngIntElt ->
SetHistorySize(n) : RngIntElt ->
SetPreviousSize(n) : RngIntElt ->
Size(G) : Grph -> RngIntElt
Size(G) : GrphMult -> RngIntElt
Size(g) : GrphRes -> RngIntElt
Size(s) : GrphRes -> RngIntElt
VarietySizeOverAlgebraicClosure(I) : RngMPol -> RngIntElt
WordAcceptorSize(G) : GrpAtc -> RngIntElt, RngIntElt
WordDifferenceSize(G) : GrpAtc -> RngIntElt, RngIntElt
Bounds on the Graph Order (GRAPHS)
BlockSizes(D) : Inc -> [ RngIntElt ]
BlockDegrees(D) : Inc -> [ RngIntElt ]
MatRepFieldSizes(A) : GrpAtlas -> SetEnum[RngIntElt]
Skeleton(X, q) : SmpCpx, RngIntElt -> SmpCpx
Skeleton(F,n) : TorFan,RngIntElt -> TorFan
ColumnSkewLength(t, j) : Tbl,RngIntElt -> RngIntElt
IsSkew(t) : Tbl -> BoolElt
NumberOfSkewRows(t) : Tbl -> RngIntElt
RowSkewLength(t, i) : Tbl,RngIntElt -> RngIntElt
SkewHadamardDatabase() : -> DB
SkewInvariant100(f) : RngMPolElt -> RngElt
SkewShape(t) : Tbl -> SeqEnum[RngIntElt]
SkewWeight(t) : Tbl -> RngIntElt
SkewHadamardDatabase() : -> DB
SkewInvariant100(f) : RngMPolElt -> RngElt
OptimalSkewness(F) : RngMPolElt -> FldReElt, FldReElt
InnerShape(t) : Tbl -> SeqEnum[RngIntElt]
SkewShape(t) : Tbl -> SeqEnum[RngIntElt]
SkewWeight(t) : Tbl -> RngIntElt
Constructive Recognition of SL(d, q) in Low Degree (ALMOST SIMPLE GROUPS)
RecogniseSL(G, d, q) : Grp, RngIntElt, RngIntElt -> BoolElt, Map, Map
SpecialLinearGroup(n, q) : RngIntElt, RngIntElt -> GrpMat
Straight-line Polynomials (GALOIS THEORY OF NUMBER FIELDS)
Straight-line Polynomials (GALOIS THEORY OF NUMBER FIELDS)
[____] [____] [_____] [____] [__] [Index] [Root]
Version: V2.19 of
Wed Apr 24 15:09:57 EST 2013