Florence Newberger
Graduate Advisor
Department of Mathematics and Statistics, California State University, Long Beach

Visit me!
Office: FO3, Room 218 

Write to me!
Mathematics Department
Cal State University, Long Beach
Long Beach, CA 90840-1001 

Call me!
Home: (562) 421-9966
Office: (562) 985-5675

Email me!
fnewberg @ csulb.edu


Education/Employment:


  • Latex Symbols (pdf)
Research Interests: Smooth Ergodic Theory/Differential Geometry
My research lies in differential geometry and dynamical systems. More specifically, I study systems such as geodesic flows and isometric group actions, in which the geometry and the dynamics closely intertwine.
 
A Multiplier Theorem for Fourier Series in Several Variables, with Nakhle Akbar and Saleem Watson, Colloq. Math. 106 (2006), 221-230

Recounting the Odds of an Even Derangement, with Arthur T. Benjamin, and Curtis D. Bennett, Mathematics Magazine, December 2005, 387-390.

Counter examples to minimal entropy rigidity in the Finsler category normalized by symplectic volume, joint with B. Colbois and P. Verovic, submitted December 2006.
    ps,pdf, Patterson-Sullivan measure for geometrically finite groups with parabolic elements acting on real rank 1 symmetric spaces, Geometria Dedicata 97, (2003) 215--249.
ps, pdf. Minimal entropy rigidity for Finsler manifolds of negative flag curvature, joint with J. Boland, Ergodic Theory and Dynamical Systems, 21 no.1, (2001) 13--23 .
    Ergodic theory of Bowen-Margulis measure on exotic hyperbolic spaces, In  revision.

Master's Thesis Students:
Current:
Blake Rector
Title: Characterizations of Solenoidal Groups

Graduated:
2006 Jeremy Jankans
Thesis title: Invariant Quaternion Algebras and Kleinian Groups
Currently: Ph.D. student, University of California, Irvine

2005 Merrick Sterling
Thesis title: Geometric Coding of Geodesics on Surfaces of Constant Negative Curvature
Currently: Lecturer, Cerritos Community College and CSULB

2004 Alison Williams
Thesis title: Equivalent statements of property (T)
Currently: Full time Professor, Santiago Canyon Community College

2004 Jason Karcher
Thesis title: Algebraic actions and the Borel Density Theorem
CSULB College of Natural Science Outstanding Thesis Award Winner Currently: Student, Ph.D. student, University of Illinois, Chicago


CPR

 
 

Teaching

Current Courses: Fall 2007
Math 109: Modeling with Algebra
Math 561B: Real Analysis II

Past Courses
Spring 2007
Math 119B: Calculus for Life Sciences II
Math 561A: Real Analysis I

Past Courses
Fall 2006
Math 119A: Survey of Calculus I
Math 444: Abstract Algebra

Fall 2005
Math 122: Calculus I
Math 550B: Topology II


Spring 2005
Math 112: College Algebra for the Sciences
Math 112:  College Algebra
Math 550A: Topology I

Fall 2004
Math 112: College Algebra for the Sciences
Math 561B: Real Analysis II

Spring 2004
Math 233:  Fundamentals Concepts for Advanced Math
Math 561A:  Real Analysis I

Fall 2003
Math 122: Calculus I
Math 361A:  Introduction to Mathematical Analysis I


Spring 2003
Math 247:  Introduction to Linear Algebra
Math 562B:  Complex Analysis II

Fall 2002
Math 444:  Introduction to Abstract Algebra
Math 562A:  Complex Analysis I

Spring 2002
Math 247:  Introduction to Linear Algebra
Math 461:  Introduction to Complex Analysis

Fall 2001
Math 444:  Introduction to Abstract Algebra
Math 495:  Hyperbolic Geometry
Extracurricular Teaching Related Activities
2001 Dolciani Project NExT Fellow

Preparing our Math Majors for the Future: Advice on Advising