Papers

• J. W. Cannon, W. J. Floyd, and W. R. Parry, Lattès maps and finite subdivision rules, Conform. Geom. Dyn. 14 (2010), 113-140 (electronic).
  • article
• J. W. Cannon, W. J. Floyd, W. R. Parry, and K. M. Pilgrim, Nearly Euclidean Thurston maps, Conform. Geom. Dyn. 14 (2012), 209-255 (electronic).
  • article
  NET maps were introduced in this paper, and the half-space theorem is proved here.
• Edgar Arturo Saenz Maldonado, On Nearly Euclidean Thurston Maps
  • electronic dissertation at Virginia Tech library, 2012
• Walter Parry, Enumeration of Lattès maps
  • notes (2013)
• W. Floyd, G. Kelsey, S. Koch, R. Lodge, W. Parry, K. M. Pilgrim, E. Saenz, Origami, affine maps, and complex dynamics, Arnold Math J. 3 (2017),365-395.
  • article
  • arXiv preprint (2016)
• W. J. Floyd, W. R. Parry and K. M. Pilgrim, Presentations of NET maps, Fundamenta Math. 244 (2019), 49-72.
  • arXiv preprint (2017)
• W. J. Floyd, W. R. Parry and K. M. Pilgrim, Modular groups, Hurwitz classes and dynamic portraits of NET maps, Groups, Geometry, and Dynamics 13 (2019), 47-88.
  • arXiv preprint (2017)
• Walter Parry, NET map slope functions
  • arXiv preprint (2018)
• Gregory Kelsey and Russell Lodge, Quadratic Thurston maps with few postcritical points, Geom. Dedicata 201 (2019), 33-55.
  • arXiv preprint (2017)
• Edgar A. Saenz, On NET maps: Examples and nonexisitence results, Conform. Geom. Dyn. 23 (2019), 147-163.
  • article