Search results for "14b"

showing 3 items of 13 documents

CCDC 1899383: Experimental Crystal Structure Determination

2019

Related Article: Fernando Rabasa-Alcañiz, Daniel Hammerl, Anabel Sánchez-Merino, Tomás Tejero, Pedro Merino, Santos Fustero, Carlos del Pozo|2019|Org.Chem.Front.|6|2916|doi:10.1039/C9QO00525K

Space GroupCrystallographyCrystal SystemCrystal StructureCell Parameters7-(trifluoromethyl)-6a77a1014b15a-hexahydro-6H8H9aH-[1]benzopyrano[3'4':45]pyrrolo[12-d]indeno[21-b][14]oxazin-8-oneExperimental 3D Coordinates
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Torsion of a finite base locus

2018

We interpret geometrically the torsion of the symmetric algebra of the ideal sheaf of a zero-dimensional scheme Z defined by $n+1$ equations in an $n$-dimensional variety. This leads us to generalise a formula of A.Dimca and S.Papadima in positive characteristic for a rational transformation with finite base locus. Among other applications, we construct an explicit example of a homaloidal curve of degree $5$ in characteristic $3$, answering negatively a question of A.V.D\'oria, S.H.Hassanzadeh and A.Simis.

[ MATH ] Mathematics [math][MATH.MATH-AC] Mathematics [math]/Commutative Algebra [math.AC]Mathematics - Algebraic Geometry13D02 14E05 14B05 14H20[MATH.MATH-AC]Mathematics [math]/Commutative Algebra [math.AC][MATH.MATH-AG] Mathematics [math]/Algebraic Geometry [math.AG][MATH] Mathematics [math][MATH.MATH-AG]Mathematics [math]/Algebraic Geometry [math.AG][MATH]Mathematics [math]Mathematics - Commutative Algebra[ MATH.MATH-AG ] Mathematics [math]/Algebraic Geometry [math.AG][ MATH.MATH-AC ] Mathematics [math]/Commutative Algebra [math.AC]
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Algebraic singularities have maximal reductive automorphism groups

1989

LetX = On/ibe an analytic singularity where ṫ is an ideal of theC-algebraOnof germs of analytic functions on (Cn, 0). Letdenote the maximal ideal ofXandA= AutXits group of automorphisms. An abstract subgroupequipped with the structure of an algebraic group is calledalgebraic subgroupofAif the natural representations ofGon all “higher cotangent spaces”are rational. Letπbe the representation ofAon the first cotangent spaceandA1=π(A).

p-groupPure mathematics32B30010308 nuclear & particles physicsGeneral Mathematics010102 general mathematicsOuter automorphism groupCotangent spaceReductive groupAutomorphism01 natural sciences14B12Inner automorphismAlgebraic group0103 physical sciencesComputingMethodologies_DOCUMENTANDTEXTPROCESSINGMaximal ideal13J1520G200101 mathematics32M05MathematicsNagoya Mathematical Journal
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