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Harris, Larry - Department of Mathematics, University of Kentucky
INEQUALITIES FOR THE CARATHEODORY AND POINCARE METRICS IN OPEN UNIT BALLS
MA 213 Calendar for 001-002 Spring 2011 Date Section Topic
EVOLUTION EQUATIONS AND GEOMETRIC FUNCTION THEORY IN
Factorizations of Operator Matrices Lawrence A. Harris
Computation of Functions of Certain Operator Lawrence A. Harris
Coefficients of Polynomials of Restricted Growth on the Real Line
OPTIMAL OSCILLATION POINTS FOR POLYNOMIALS OF RESTRICTED GROWTH
Fixed Point Theorems for Infinite Dimensional Holomorphic Functions
Fixed Points of Holomorphic Mappings for Domains in Banach Spaces
A Bernstein-Markov Theorem for Normed Spaces Lawrence A. Harris
Bernstein's Polynomial Inequalities and Functional Analysis
PROCEEDINGS OF THE AMERICAN MATHEMATICAL SOCIETY
A Proof of Markov's Theorem for Polynomials on Banach spaces
Multivariate Markov Polynomial Inequalities and Chebyshev Nodes
New Series Vol. 16, 2002, Fasc. 1-4 Markov's Inequality for Polynomials
Dissipative Holomorphic Functions, Bloch Radii, and the Schwarz Lemma
Holomorphic Mappings of Domains in Operator Spaces LAWRENCE A. HARRIS
SCHURIAN ALGEBRAS AND SPECTRAL ADDITIVITY Lawrence A. Harris
AFFINE MAPPINGS OF INVERTIBLE OPERATORS Lawrence A. Harris and Richard V. Kadison
Unbounded Symmetric Homogeneous Domains in Spaces of Operators
Linear Fractional Transformations of Circular Domains in Operator Spaces
SLR(1) and LALR(1) Parsing for Unrestricted Grammars Lawrence A. Harris
Course Syllabus for MA 213, 001-002 -Spring 2011 Calculus III 4 hrs. credit Prerequisite: MA 114 or equivalent
Course Syllabus for MA433G 001 -Spring 2011 Title: Introduction to Complex Variables
ISRAEL MATHEMATICAL CONFERENCE PROCEEDINGS Vol. 15, 2001 INVERTIBILITY PRESERVING LINEAR MAPS
Banach Algebras where the Singular Elements are Removable Singularities
SCHWARZ'S LEMMA AND THE KOBAYASHI AND CARATHEODORY METRICS ON COMPLEX BANACH
A bivariate Markov inequality for Chebyshev polynomials of the second kind
Course Syllabus for MA(STA) 320-003 Fall 2011 Title: Introductory Probability