My research interests include spatial graphs and geometric group theory.
Research Publications

• E. D. Lawrence, R. Wilson, The structure of the Heawood graph. Geombinatorics.  30 (2021), no. 4, 169-176.
• E. D. Lawrence, What is a Tangle?, in C. Adams, E. Flapan, A. Henrich, L. Kauffman, L. Ludwig, and S. Nelson, eds., Encyclopedia of Knot Theory, CRC Press, (2021).
  
• E. D. Lawrence, Rational and Nonrational Tangles., in C. Adams, E. Flapan, A. Henrich, L. Kauffman, L. Ludwig, and S. Nelson, eds., Encyclopedia of Knot Theory, CRC Press, (2021).
  
• E. Flapan, E. D. Lawrence, R. T. Wilson, Topological symmetry groups of the Heawood graph. Symmetry Vol. 12, (2020) 546, 9 pages.
  
• E. D. Lawrence, A new distinguished form for 3-braids., Osaka J. Math. 51 (2014), 537-543.

• E. Flapan, E. D. Lawrence, Topological symmetry groups of Möbius ladders, J. Knot Theory Ramifications Vol. 23, No. 14 (2014), 1450077.

Research Papers Accepted

• D. Chambers, E. Flapan, D. Heath, E. Lawrence, C. Thatcher, and R. Vanderpool. Topological symmetry groups of the Petersen graph. J. Knot Theory Ramifications.

Books Published

• A. Henrich, E. D. Lawrence, M. Pons, D. Taylor, Editors, Living Proof: Stories of Resilience Along the Mathematical Journey. AMS-MAA Press, 2019. Print.

• E. Flapan, E. D. Lawrence, et. al., Knots, Molecules, and the Universe: An Introduction to Topology. American Mathematical Society, 2016. Print.