Browsing Department of Mathematics (MU) by Thesis Advisor "Srinivasan, Hema, 1959"
Now showing items 14 of 4

A class of Gorenstein Artin algebras of embedding dimension four
(University of MissouriColumbia, 2007)Let R be a polynomial ring in n variables and I be a homogeneous ideal in R. Such an ideal I is called Gorenstein if the quotient R/I has a free resolution over R which is both self dual. In 2005 Iarrobino and Srinivasan ... 
Minimal homogeneous resolutions, almost complete intersections and Gorenstein Artin algebras
(University of MissouriColumbia, 2011)This work is devoted to the study of the structures of the graded resolutions of codimension three almost complete intersections and the unimodality and SIsequence of Hilbert functions of Gorenstein Artin algebras in ... 
Minimal resolutions for a class of Gorenstein determinantal ideals
(University of MissouriColumbia, 2010)Let X = {x[subscript ij]} [subscript mxn] be a matrix with entries in a noetherian commutative ring R. I[subscript t](X) denotes the determinantal ideal generated by the t x t minors of X. The ideals are called generic if ... 
On the periodicity of the first Betti number of the semigroup ring under translations
(University of MissouriColumbia, 2010)Any curve C in any dimension can be described by a parameterization. In particular in the plane, that is dimension 2, the coordinates x and y are both given as a function of a third variable t, called parameter: x=x(t), ...