Shapiro, Joel H. - Department of Mathematics and Statistics, Portland State University

• HARDY SPACES THAT SUPPORT NO COMPACT COMPOSITION OPERATORS
• WHICH LINEAR-FRACTIONAL COMPOSITION OPERATORS ARE ESSENTIALLY NORMAL?
• WHEN IS ZERO IN THE NUMERICAL RANGE OF A COMPOSITION OPERATOR?
• DECOMPOSABILITY AND THE CYCLIC BEHAVIOR OF PARABOLIC COMPOSITION OPERATORS
• Riesz Composition Operators Paul S. Bourdon and Joel H. Shapiro
• CYCLIC PHENOMENA FOR COMPOSITION OPERATORS
• JOURNAL OF THE AMERICAN MATHEMATICAL SOCIETY
• RANDOM DIRICHLET FUNCTIONS: MULTIPLIERS AND SMOOTHNESS1
• The Cyclic Behavior of Translation Operators on Hilbert Spaces of Entire Functions
• Math 829 The Arzela-Ascoli Theorem Spring 1999 1 Introduction
• Math 829 Notes on Connectivity Spring 1999 Introduction
• Notes on Differentiation 1 The Chain Rule
• Math 414 Fall 1997 The Cyclic Decomposition of a Nilpotent Operator
• Notes on Quadratic Extension Fields 1 Standing notation
• Math 828 Fall 1998 Nonmeasurable sets
• GEOMETRIC MODELS AND COMPACTNESS OF COMPOSITION OPERATORS
• Contemporary Mathematics 213 (1998), 213228 Composition Operators and Schroder's Functional Equation
• The Numerical Ranges of Automorphic Composition Operators* Paul S. Bourdon
• JOURNAL OF THE AMERICAN MATHEMATICAL SOCIETY
• Math 829 Notes on Connectivity Spring 1999 Introduction
• NOTES ON THE NUMERICAL RANGE JOEL H. SHAPIRO
• LECTURES ON COMPOSITION OPERATORS AND
• NOTES ON THE DYNAMICS OF LINEAR OPERATORS JOEL H. SHAPIRO
• Simple Connectivity and Linear Chaos Joel H. Shapiro
• Illinois Journal of Mathematics Volume 49, Number 2, Summer 2005, Pages 405430
• WHAT DO COMPOSITION OPERATORS KNOW ABOUT INNER FUNCTIONS?
• COMPACT COMPOSITION OPERATORS ON THE SMIRNOV CLASS
• Math 828 Fall 1998 Non-measurable sets
• WHICH LINEAR-FRACTIONAL TRANSFORMATIONS INDUCE ROTATIONS OF THE SPHERE?
• Notes on Differentiation 1 The Chain Rule
• Notes on Quadratic Extension Fields 1 Standing notation
• HYPERCYCLIC OPERATORS THAT COMMUTE WITH THE BERGMAN BACKWARD SHIFT
• SOME PROPERTIES OF N-SUPERCYCLIC OPERATORS P S. BOURDON, N. S. FELDMAN, AND J. H. SHAPIRO
• _Math_829_______________Notes_on_Connectivity_____________Spring_1999________ Introduction
• _Math_414____________________________________________________________Fall_1997_ The Cyclic Decomposition of a Nilpotent Operator
• WHICH LINEAR-FRACTIONAL COMPOSITION OPERATORS ARE ESSENTIALLY NORMAL?
• Notes on Differentiation 1 The Chain Rule
• CYCLIC PHENOMENA FOR COMPOSITION OPERATORS
• LECTURES ON COMPOSITION OPERATORS AND
• JOURNAL OF THE AMERICAN MATHEMATICAL SOCIETY
• DECOMPOSABILITY AND THE CYCLIC BEHAVIOR OF PARABOLIC COMPOSITION OPERATORS
• Math 414 Fall 1997 The Cyclic Decomposition of a Nilpotent Operator
• December 1, 2005 8:45 Complex Variables toeplitzness5 Complex Variables
• WHAT DO COMPOSITION OPERATORS KNOW ABOUT INNER FUNCTIONS?
• WHEN IS ZERO IN THE NUMERICAL RANGE OF A COMPOSITION OPERATOR?
• _Math_828____________________________________________________________Fall_1998_ Non-measurable sets
• RANDOM DIRICHLET FUNCTIONS: MULTIPLIERS AND SMOOTHNESS1
• The Numerical Ranges of Automorphic Composition Operators* Paul S. Bourdon
• Riesz Composition Operators Paul S. Bourdon and Joel H. Shapiro
• COMPACT COMPOSITION OPERATORS ON THE SMIRNOV CLASS
• GEOMETRIC MODELS AND COMPACTNESS OF COMPOSITION OPERATORS
• Math_829________The_Arzela-Ascoli_Theorem______Spring_1999_______________ 1 Introduction
• HARDY SPACES THAT SUPPORT NO COMPACT COMPOSITION OPERATORS
• Simple Connectivity and Linear Chaos Joel H. Shapiro
• NOTES ON THE DYNAMICS OF LINEAR OPERATORS JOEL H. SHAPIRO
• NOTES ON THE NUMERICAL RANGE JOEL H. SHAPIRO
• THE CYCLIC BEHAVIOR OF TRANSLATION OPERATORS ON HILBERT SPACES OF ENTIRE FUNCTIONS
• Contemporary Mathematics 213 (1998), 213-228 Composition Operators and Schr"oder's Functional Equation
• Notes on Quadratic Extension Fields 1 Standing notation
• HYPERCYCLIC OPERATORS THAT COMMUTE WITH THE BERGMAN BACKWARD SHIFT