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Mathematical Sciences

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Includes special topics courses.

Fall 2008 Professor
Calculus I
Sections 1-4, 17-20
Schmidt
Calculus I
Sections 5-8, 21-24
Kapila
Calculus I
Sections 9-12
Aminian
Calculus I
Sections 13-16
Piper
Calculus II
Sections 1-4
Blue
Calculus II
Sections 5-8
Silver
Calculus II
Sections 9-12
Schmidt
Calculus II
Sections 13-16
Ecker
Calculus I for Management Ecker
Calculus I for Architecture, H&SS Kiehl
Art and Science of Math Ecker/Holmes
Multivariable Calculus and Matrix Algebra
Sections 1-4
Shkarayev
Multivariable Calculus and Matrix Algebra
Sections 5-8
H. McLaughlin
Introduction to Differential Equations
Sections 1-8
Boudjelkha
Introduction to Differential Equations
Sections 9-12, 17-20
Turiel
Introduction to Differential Equations
Sections 13-16
Schwendeman
Introduction to Discrete Structures Mitchell
Introduction to Topology Piper
Foundations of Analysis Kiehl
Linear Algebra
Section 1
Kurland
Linear Algebra
Section 2
Zuker
Mathematical Analysis I Kovacic
Ordinary Differential Equations and Dynamical Systems Kovacic
Advanced Calculus Boudjelkha
Foundations of Applied Math Holmes
Introduction to Financial Mathematics and Engineering Lim
Numerical Computing
Section 1
Foster
Numerical Computing
Section 2
Lvov
Senior Research H. McLaughlin
Math Education for Grades Rubenfeld
Introduction to Functional Analysis J. McLaughlin
Partial Differential Equations Isaacson
Methods of Applied Mathematics Herron
Introduction to Stochastic Processes Kramer
Computational Linear Algebra Li
Math Foundation of Fluid Mechanics Lvov
Teaching Seminars for Math TAs Drew
Probability Theory and Applications Bennett
Math Models of Operations Research Mitchell
Nonlinear Programming Bennett

Course Websites from Previous Semesters:

Spring 2008
Fall 2007
Spring 2007
Fall 2006
Spring 2006
Fall 2005

Spring 2005
Fall 2004
Spring 2004
Fall 2003
Spring 2003
Fall 2002

Spring 2002
Fall 2001
Spring 2001
Spring 2000
Fall 1999
Spring 1999

Fall 1998
Spring 1998
Fall 1997
Spring 1997
Fall 1996
Spring 1996

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