Browse Subject Headings
Dilations, Linear Matrix Inequalities, the Matrix Cube Problem and Beta Distributions
Dilations, Linear Matrix Inequalities, the Matrix Cube Problem and Beta Distributions
Click to enlarge
Author(s): Helton, J. William
Klep, Igor
McCullough, Scott
ISBN No.: 9781470434557
Pages: 104
Year: 201903
Format: Trade Paper
Price: $ 124.67
Dispatch delay: Dispatched between 7 to 15 days
Status: Available

Introduction Dilations and Free Spectrahedral Inclusions Lifting and Averaging A Simplified Form for $\vartheta $ $\vartheta$ is the Optimal Bound The Optimality Condition $\alpha =\beta $ in Terms of Beta Functions Rank versus Size for the Matrix Cube Free Spectrahedral Inclusion Generalities Reformulation of the Optimization Problem Simmons' Theorem for Half Integers Bounds on the Median and the Equipoint of the Beta Distribution Proof of Theorem 2.1 Estimating $\vartheta (d)$ for Odd $d$. Dilations and Inclusions of Balls Probabilistic Theorems and Interpretations continued Bibliography Index.


To be able to view the table of contents for this publication then please subscribe by clicking the button below...
To be able to view the full description for this publication then please subscribe by clicking the button below...
Browse Subject Headings