Scott Kaschner

Contact Information

Documents

• CV
  
• Teachint Statement
  
• Research Statement
  

Teaching

Current Courses:

• 425/525 Real Analysis
• 263 Introduction to Statistics and Biostatistics

• 425b/525b Real Analysis in Several Variables
• 129 Calculus II

• Coordinator, Mathematics Majors' UTA Program

• Scott R. Kaschner and Roland K.W. Roeder. Superstable manifolds of invariant circles and co-dimension 1 Bottcher functions.
  Ergodic Theory and Dynamical Systems, September 2013.

Preprints Submitted for Publication:

• Scott R. Kaschner, Rodrigo A. Perez, and Roland K.W. Roeder. Rational map of CP2 with Equal Dynamical Degree and No Invariant Foliation.
  
• Scott R. Kaschner, Reaper Romero, and David Simmons. Geometric Limits of Julia Sets with Parameters on the Circle.
  

Theses:

• Scott R. Kaschner. Superstable Manifolds of Invariant Circles.
  
• Scott R. Kaschner. Results and Examples Regarding Bifurcation With a Two-Dimensional Kernel.
  

Posters:

• Scott R. Kaschner and Roland K.W. Roeder. Superstable Manifolds of Invariant Circles.
  
• Scott R. Kaschner, Rodrigo Perez and Roland K.W. Roeder. Rational Map of CP^2 with Equal Dynamical Degrees and No Invariant Folation.
  

Education & Employment

• Teaching Postdoc - Department of Mathematics, The University of Arizona http://www.math.arizona.edu/.
• Ph.D. Math - Department of Mathematical Sciences, IUPUI http://www.math.iupui.edu/, 2013.
• M.S. Math - University of Akron, Akron OH http://www.uakron.edu/math/, 2008.
• B.S. Math - University of Akron, Akron OH http://www.uakron.edu/math/, 2003.