Hilbert series and degree bounds for matrix (semi-)invariants

M. Hochster and J. L. Roberts. Rings of invariants of reductive groups acting on regular rings are Cohen-Macaulay

1974

Earlier work this paper cites.

D. Happel. Relative invariants and subgeneric orbits of quivers of finite and tame type

1982

Earlier work this paper cites.

V. G. Kac. Infinite root systems, representations of graphs and invariant theory. II

1982

Earlier work this paper cites.

D. Happel. Relative invariants of quivers of finite and tame type

1984

Earlier work this paper cites.

F. Knop. Uber die Glattheit von Quotientenabbildungen

1986

Earlier work this paper cites.

Y. Teranishi. The ring of invariants of matrices

1986

Earlier work this paper cites.

F. Knop. Der Kanonische Modul eines Invariantenringes

1989

Earlier work this paper cites.

A. Schofield. Semi-invariants of quivers

1991

Earlier work this paper cites.

J. Stembridge. A Maple package for symmetric functions

1993

Earlier work this paper cites.

K. Koike. Relative invariants of the polynomial rings over the A r A_{r} and A r ~ \tilde{A_{r}} quivers

1994

Cited alongside, same era.

I. G. Macdonald. Symmetric functions and Hall polynomials

1995

Cited alongside, same era.

W. Fulton. Young Tableaux

1997

Cited alongside, same era.

R. P. Stanley. Enumerative Combinatorics Vol. 2

1999

Cited alongside, same era.

H. Derksen and J. Weyman. Semi-invariants of quivers and saturation of Littlewood-Richardson co-efficients

2000

Cited alongside, same era.

M. Domokos. Poincaré series of semi-invariants of 2 × 2 \times 2 matrices

2000

Cited alongside, same era.

A. Schofield and M. van der Bergh. Semi-invariants of quivers for arbitrary dimension vectors

2001

Later among the works it cites.

H. Derksen and G. Kemper. Computational invariant theory

2002

Later among the works it cites.

H. Derksen and J. Weyman. On Littlewood-Richardson polynomials

2002

Later among the works it cites.

H. Derksen. Universal denominators of Hilbert series

2005

Later among the works it cites.

B. Adsul, S. Nayak, and K. V. Subrahmanyam. A geometric approach to the Kronecker problem II: rectangular shapes, invariants of matrices and the Artin-Procesi theorem

2007

Later among the works it cites.

B. Adsul and K. V. Subrahmanyam. A geometric approach to the Kronecker problem I: the two row case

2008