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In this book three crucial problems are addressed: CI-liaison class and G-liaison class of standard determinantal ideals; the multiplicity conjecture for standard determinantal ideals; and unobstructedness and dimension of families of ...
2
A Generalization of the Clifford Index and
Determinantal ...
This paper gives a geometric characterization of the Clifford index of a curve C, in terms of the existence of determinantal equations for C and its secant varieties in the bicanonical embedding.
3
Zeros of Gaussian Analytic Functions and
Determinantal Point ...
In chapter 4 we saw the general theory of determinantal point processes and in
chapter 5 we saw one prime example of a determinantal process that was also
the zero set of a Gaussian analytic function. In this chapter we delve more deeply
...
John Ben Hough, Manjunath Krishnapur , Yuval Peres, 2009
4
Algebra, Geometry and Their Interactions: International ...
In Proposition 2.5, Example 2.6, and Proposition 2.11 we produce examples of
schemes which are not standard determinantal, and whose general hyperplane
section (or whose Artinian reduction) is good determinantal. We also show that a
...
Alberto Corso, Juan Carlos Migliore, Claudia Polini, 2007
5
Operator Theory and Complex Analysis
The main tools in the construction of triangular models are Livsic theory of
commutative operator colligations [11] and our description of determinantal
representations of real smooth plane curves [18]. The proof that every pair of
commuting ...
Tsuyoshi Ando, Israel Gohberg, 1992
6
Random Matrices: High Dimensional Phenomena
Gaudin and Mehta developed a theory of correlation functions for the generalized
unitary ensemble which is known as the orthogonal polynomial technique, and
we show that it fits neatly into the theory of determinantal random point fields.
7
Determinantal Point Processes for MacHine Learning
This monograph provides a comprehensible introduction to DPPs, focusing on the intuitions, algorithms, and extensions that are most relevant to the machine learning community.
Alexander Kulesza, Ben Taskar, 2012
8
Noncommutative Rings, Group Rings, Diagram Algebras, and ...
This paper is devoted to the study of determinantal and Pfaffian ideals of
symmetric/skew-symmetric and alternating matrices over general commutative
rings. We show that, over such rings, alternating matrices A have always an even
McCoy ...
Surender Kumar Jain, S. Parvathi, Dinesh Khurana, 2008
9
Determinantal Inequalities and Factorizations of Totally ...
An n x n matrix A is called totally nonnegative (respectively totally positive) if the determinant of every square submatrix (i.e., minor of A) is nonnegative (respectively positive).
10
Gorenstein Liaison, Complete Intersection Liaison ...
That is. such a scheme is standard determinantal (see below). The purpose of
this chapter is to extend Gaeta's Theorem, viewed as a statement on standard
determinantal schemes of codimension two, to arbitrary codimension.
DEFINITION ...
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State backs off on plan to end cash toll at Hatem Bridge, Harford …
"This is very determinantal for tourism between our two counties [Harford and Cecil] and businesses going back and forth between the two ... «Baltimore Sun, 三月 14»
Battler turns to court for redress
"Unfavourable rulings are very determinantal to the insurance industry both in the financial and public image perspective." While litigation ... «The Press, 十月 13»
Gröbner Bases in Commutative Algebra
... used in commutative algebra and to arouse their interest in exploring further topics such as toric rings, Koszul and Rees algebras, determinantal ideal theory, ... «American Mathematical Society, 九月 11»
