John Ross

Notable Achievements

Thirteen students and four faculty traveled to Dallas, Texas, April 5 7 to attend and give talks at the 98th Annual Meeting of the Texas Section Mathematical Association of America held at El Centro College.

  • Associate Professor of Mathematics Alison Marr co-presented “Starting Inquiry-Based Learning Consortia”
  • Associate Professor of Mathematics Gary Richter presented “Revisiting a Limit as X approaches 0, the limit of sin(x)/x = 1”
  • D’Andre Adams, class of 2020, and Daniela Beckelhymer, class of 2018, presented their SCOPE 2017 research with Dr. Marr titled “Choosing Your Own Adventure: An Analysis of Interactive Gamebooks Using Graph Theory”
  • Morgan Engle, class of 2018, presented her SCOPE 2017 and capstone research supervised by Associate Professor of Mathematics Therese Shelton and Visiting Assistant Professor of Environmental Studies Becca Edwards titled “Influence of ENSO on United States Gulf Coast Ozone Using a Surface Ozone Climatology”
  • Sam Vardy, class 2018, presented a pedagogical talk supervised by Visiting Assistant Professor of Mathematics John Ross titled “Taking on Statistics with R(Our) Power”
  • Taylor Axtel, class of 2019, Alan Carr and Charlie Ellison, both class of 2020, presented research supervised by Associate Professor of Mathematics Fumiko Futamura, “3-D Matrices: How Do They Work?”
  • Music major Jacob Wilson, class of 2020, presented a musical composition from Dr. Futamura’s Explorations in Mathematics course “Frieze Patterns in Music”
  • Aiden Steinle,  class of 2020, presented research supervised by Dr. Futamura, “Staying in Shape with Real World Mappings.” Aiden won an award for Best Presentation in Geometry.
  • The other four student attendees were Keyshaan Castle, class of  2020, Katie Dyo and Elyssa Sliheet, both class of 2019, and Bonnie Henderson, class of 2018. Dr. Futamura and Dr. Ross also attended the meeting, with Dr. Ross participating in the Texas Section Project NeXT meeting.


Differential Geometry, Riemannian Geometry, Geometric Analysis. Minimal surfaces, Mean Curvature Flow. The mathematics of bubbles and similar surfaces.

John Ross received his PhD in Mathematics from Johns Hopkins University in 2015 and his BA in Mathematics from St. Mary’s College of Maryland in 2009.

  • John Ross received his PhD in Mathematics from Johns Hopkins University in 2015 and his BA in Mathematics from St. Mary’s College of Maryland in 2009.

  • Dr. Ross’ research focuses on theory and applications of minimal surfaces and mean curvature flow. Taken together, these subjects describe how surfaces (or higher-dimensional manifolds) can evolve in time to achieve stable structures under certain constraints. The most accessible example is the creating of bubbles via soap film - a two-dimensional elastic surface that aims to minimize surface area subject to some additional structural constraint (eg. constant volume enclosure in the case of a free-floating bubble, or fixed boundary in the case of a bubble wand). The geometry of the surface with minimal surface area - or the evolution a soap film undergoes as it evolves to shrink surface area - is of broad interest to mathematicians, materials scientists, and physicists. Dr. Ross studies the differential equations that govern this process, and the connection between these equations and the underlying geometry of the surfaces.