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Totally Nonnegative Matrices
Totally Nonnegative Matrices
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A01=Charles R. Johnson
A01=Shaun M. Fallat
Addition
Age Group_Uncategorized
Age Group_Uncategorized
Algorithm
Analysis
Author_Charles R. Johnson
Author_Shaun M. Fallat
automatic-update
Bidiagonal matrix
Cardinality
Category1=Non-Fiction
Category=PBW
Cauchy-Binet formula
Chordal graph
Coefficient matrix
Collocation
Combinatorics
Convex set
COP=United States
Corollary
Critical exponent
Cumulative distribution function
Delivery_Pre-order
Determinant
Diagonal matrix
Diagram
Diagram (category theory)
Direct sum
Directed graph
Eigenvalues and eigenvectors
eq_isMigrated=2
eq_nobargain
Existential quantification
Exponential distribution
Factorization
Failure rate
Geometric design
Glossary
Graph (discrete mathematics)
Hankel matrix
Hermitian matrix
Humility
Inequality (mathematics)
Integer
Language_English
LU decomposition
Main diagonal
Mathematical and theoretical biology
Mathematical induction
Mathematics
Matrix theory (physics)
Minor (linear algebra)
Normal distribution
Numerical analysis
PA=Temporarily unavailable
Parameter
Partially ordered set
Piecewise
Polynomial
Polynomial matrix
Price_€50 to €100
PS=Active
Rank (linear algebra)
Result
Schur complement
Semialgebraic set
Semigroup
Sign (mathematics)
Singular value decomposition
softlaunch
Spline (mathematics)
Stable polynomial
Statistic
Subset
Summation
Support (mathematics)
Terminology
Theorem
Theory
Total order
Transpose
Triangular matrix
Tridiagonal matrix
Unordered pair
Without loss of generality
Zero of a function
Product details
- ISBN 9780691121574
- Weight: 482g
- Dimensions: 152 x 235mm
- Publication Date: 01 May 2011
- Publisher: Princeton University Press
- Publication City/Country: US
- Product Form: Hardback
- Language: English
Totally nonnegative matrices arise in a remarkable variety of mathematical applications. This book is a comprehensive and self-contained study of the essential theory of totally nonnegative matrices, defined by the nonnegativity of all subdeterminants. It explores methodological background, historical highlights of key ideas, and specialized topics. The book uses classical and ad hoc tools, but a unifying theme is the elementary bidiagonal factorization, which has emerged as the single most important tool for this particular class of matrices. Recent work has shown that bidiagonal factorizations may be viewed in a succinct combinatorial way, leading to many deep insights. Despite slow development, bidiagonal factorizations, along with determinants, now provide the dominant methodology for understanding total nonnegativity. The remainder of the book treats important topics, such as recognition of totally nonnegative or totally positive matrices, variation diminution, spectral properties, determinantal inequalities, Hadamard products, and completion problems associated with totally nonnegative or totally positive matrices.
The book also contains sample applications, an up-to-date bibliography, a glossary of all symbols used, an index, and related references.
Shaun M. Fallat is professor of mathematics and statistics at the University of Regina. Charles R. Johnson is the Class of 1961 Professor of Mathematics at the College of William & Mary.
Totally Nonnegative Matrices
€74.99
