Presentations made at the
2018 San Diego Joint Meetings of the AMS and MAA
from the contributed papers sessions on
Innovative and Effective Ways to Teach Linear Algebra
Talks from previous Joint Meetings
Thursday morning, January 11, 2018
Meaning and context in teaching linear algebra
   
David Strong, Pepperdine University
Investigating drawing as a cognitive strategy in undergraduate linear algebra course
   
Mile Krajcevski, University of South Florida
Moving between the Three Worlds of Mathematical Thinking in Linear Algebra
   
Sepideh Stewart, University of Oklahoma
Development and Validation of an Assessment for Introductory Linear Algebra Courses
   
Muhammad Qadeer Haider, Florida State University
Teaching Matrix Algebra Using Technology -- Do the Students' Attitudes Change with Time?
   
Karsten Schmidt, Schmalkalden University of Applied Sciences, Germany
Teaching introductory linear algebra with open software and textbooks
   
Robert A Beezer, University of Puget Sound
Linear Algebra using Curated Courses Open Educational Resources
   
Sarah E. Eichhorn, University of Texas at Austin
Visualization of each Step and the Solution of Gauss-Jordan Elimination using GeoGebra
   
James D. Factor, Alverno College, Milwaukee WI
Exploring Linear Algebra through SageMath Labs
   
William Jamieson, Southern New Hampshire University
Determining the Determinant: learning in the footsteps of Cramer and Cauchy
   
Daniel E. Otero, Xavier Univeristy (Ohio)
Linear Algebra in Digital World
   
Naima Naheed, Benedict College, Columbia, SC
Thursday afternoon, January 11, 2018
Powers of Matrices and Exponential Matrices
   
Jeffrey Yeh, California State Polytechnic University, Pomona
Exploring Subspaces and Bases through Magic Squares
   
Michelle L Ghrist, Gonzaga University
Solving a system of linear equations using ancient Chinese methods
   
Mary Flagg, University of St. Thomas
From Linear Algebra to Cech Cohomology in one Undergraduate Semester
   
Cheyne J Miller, St. Joseph's College New York
A thematic linear algebra course focused on four problems of the form
T(x)=b
   
David M. McClendon, Ferris State University
Di-Eigenals
   
Jennifer R. Galovich, College of St. Benedict/St. John's University
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