Gröbner Bases for the Rings of Special Orthogonal and 2×2 Matrix Invariants

Author:

Domokos M,Drensky V

Publisher

Elsevier BV

Subject

Algebra and Number Theory

Reference16 articles.

1. Gröbner bases of ideals of minors of a symmetric matrix;Conca;J. Algebra,1994

2. Sagbi bases with applications to blow up algebras;Conca;J. Reine Angew. Math.,1996

3. A characteristic free approach to invariant theory;De Concini;Adv. Math.,1976

4. Poincaré series of semi-invariants of 2×2 matrices;Domokos;Lin. Algebra Appl.,2000

5. V. Drensky, Defining relations for the algebra of invariants of 2×2 matrices, Algebra Represent. Theory, to appear.

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1. Cocharacters for the weak polynomial identities of the Lie algebra of 3 × 3 skew-symmetric matrices;Advances in Mathematics;2020-11

2. Characteristic free description of semi-invariants of 2 × 2 matrices;Journal of Pure and Applied Algebra;2020-05

3. Defining relation for semi-invariants of three by three matrix triples;Journal of Pure and Applied Algebra;2012-10

4. Matrix invariants and the failure of Weyl's Theorem;Polynomial Identities And Combinatorial Methods;2003-05-20

5. Rings of matrix invariants in positive characteristic;Journal of Pure and Applied Algebra;2002-12

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