On Hilbert polynomial of certain determinantal ideals
Let X=(Xij) be an m(1) by m(2) matrix whose entries Xij, 1≤i≤m(1), 1≤j≤m(2); are indeterminates over a field K. Let K[X] be the polynomial ring in these m(1)m(2) variables over K. A part of the second fundamental theorem of Invariant Theory says that the ideal I[p+1] in K[X], generated by (p+1) by (...
Saved in:
Main Author: | Shrinivas G. Udpikar |
---|---|
Format: | Article |
Language: | English |
Published: |
Wiley
1991-01-01
|
Series: | International Journal of Mathematics and Mathematical Sciences |
Subjects: | |
Online Access: | http://dx.doi.org/10.1155/S0161171291000157 |
Tags: |
Add Tag
No Tags, Be the first to tag this record!
|
Similar Items
-
On permutation polynomials over finite fields
by: R. A. Mollin, et al.
Published: (1987-01-01) -
Characterizing absolutely irreducible integer-valued polynomials over discrete valuation domains
by: Hiebler, Moritz, et al.
Published: (2024) -
Vieta's triangular array and a related family of polynomials
by: Neville Robbins
Published: (1991-01-01) -
On monomiality property of q-Gould-Hopper-Appell polynomials
by: Nusrat Raza, et al.
Published: (2025-12-01) -
Hilbert coefficients of ideals under perturbation of an ideal
by: Cao Huy Linh, et al.
Published: (2024-06-01)