SelectedWorks - Scott Kaschner

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Selected Works of Scott Kaschner

Assistant Professor of Mathematics

Scott Kaschner is an Assistant Professor of advanced mathematics at Butler University.

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About Scott Kaschner

Scott Kaschner is an Assistant Professor of advanced mathematics at Butler University.

Present	Assistant Professor of Mathematics, Butler University ‐ Department of Mathematics & Actuarial Sciences
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Mathematics and Dynamical Systems

Math 196L: Supplemental Instruction for Precalculus, Fall 2013, University of Arizona
Math 122B: First Semester Calculus, Fall 2013, University of Arizona
Math 120R: Calculus Preparation, Fall 2013, University of Arizona
Math 215: Introduction to Linear Algebra, Summer 2014, 2 sect., Spring 2014, University of Arizona
Math 355: Analysis of Ordinary Differential Equations, Spring 2014, University of Arizona
Math 254: Introduction to Ordinary Differential Equations, Summer 2014, University of Arizona
Math 263: Introduction Statistics and Biostatistics, Fall 2014, University of Arizona
Math 425/525: Real Analysis of One Variable, Fall 2014, University of Arizona
Math 129: Calculus II, 2 sect., Spring 2015, University of Arizona
Math 425b/525b: Real Analysis of Several Variables, Spring 2015, University of Arizona
Math 425/525 Online: Real Analysis of One Variable, Summer 2015, University of Arizona
MA215 Linear Algebra, Butler University
MA208 Analytic Geometry and Calculus III, Butler University
MA125 Business Calculus, Butler University
AR215 Win, Lose, or Draw, Butler University
MA200 Introduction to Mathematical Writing and Reasoning, Butler University

http://orcid.org/0000-0003-0328-8081

Articles (3)

Geometric Limits of Julia Sets of Maps z^n + exp ...

International Journal of Bifurcation and Chaos (2015)

Scott R. Kaschner, Reaper Romero and David Simmons

We show that the geometric limit as n → ∞ of the Julia sets J(Pn,c) for the maps Pn,c(z) = ...

Rational Maps of CP^2 with No Invariant Foliation

Bulletin de la Soceiete Mathematique de France (2015)

Scott R. Kaschner, Rodrigo A. Perez and Roland K.W. Roeder

We present simple examples of rational maps of the complex projective plane with equal first and second dynamical degrees and ...

Superstable manifolds of invariant circles and codimension-one Böttcher functions

Ergodic Theory and Dynamical Systems (2015)

Scott R. Kaschner and Roland K.W. Roeder

Let f:X ⇢ X be a dominant meromorphic self-map, where X is a compact, connected complex manifold of dimension n>1. ...

Conference Posters (2)

Rational Map of CP^2 with No Invariant Foliation

Midwest Dynamical Systems Conference (2013)

Scott R. Kaschner, Rodrigo A. Perez and Roland K.W. Roeder

Conference Poster presented at: Midwest Dynamical Systems Conference, Champaign/Urbana, IL November 1-3, 2013.

Superstable Manifolds of Invariant Circles

Midwest Dynamical Systems Conference (2012)

Scott R. Kaschner

Poster presented at: Midwest Dynamical Systems Conference, South Bend, IN October 26-28, 2012.

Superstable Manifolds of Invariant Circles

Scholarship and Professional Work - LAS (2013)

Scott R. Kaschner

Let f : X → X be a dominant meromorphic self-map, where X is a compact, connected complex manifold of ...

Results and Examples Regarding Bifurcation with a Two-Dimensional Kernal

Scholarship and Professional Work - LAS (2008)

Scott R. Kaschner

Many problems in pure and applied mathematics entail studying the structure of solutions to F(x; y) = 0, where F ...