activity
20092022
most citedHelicoidal surfaces with constant anisotropic mean curvature

11 citations · 28 across the 10 of their papers we have counts for

collaborators

11 papers

math.DG2022

Symmetry Breaking Bifurcation of Membranes with Boundary

Bennett Palmer, Alvaro Pampano

We use a bifurcation theory due to Crandall and Rabinowitz to show the existence of a symmetry breaking bifurcation of a specific one parameter family of axially symmetric disc typ…

math.DG2021

The Euler-Helfrich Functional

Bennett Palmer, Alvaro Pampano

We investigate equilibrium configurations for surface energies which contain the squared norm of the difference of the mean curvature H and the spontaneous curvature co…

math.DG2020★ 8 cited

Minimizing Configurations for Elastic Surface Energies with Elastic Boundaries

Bennett Palmer, Alvaro Pampano

We study critical surfaces for a surface energy which contains the squared norm of the difference of the mean curvature and the spontaneous curvature , coupled to th…

math.DG2014

Equilibrium Shapes of Cylindrical Rotating Liquid Drops

Bennett Palmer, Oscar Perdomo

See http://www.youtube.com/watch?v=izbGXdjvK_I for a YouTube video showing part of the results in this paper.We will consider surfaces whose mean curvature at a point is a linear f…

math.DG2014★ 3 cited

Anisotropic Wavefronts and Laguerre Geometry

Bennett Palmer

Motivated by the study of wave fronts in anisotropic media, we propose an incidence geometry of anisotropic spheres in a Finsler-Minkowski space. An anisotropic version of the Lagu…

math.DG2014★ 6 cited

Rotating Drops with Helicoidal Symmetry

Bennett Palmer, Oscar Perdomo

See http://youtu.be/Mf4IE8gWcJs for a YouTube video showing part of the results in this paper. We consider helicoidal immersions in the Euclidean space whose axis of symmetry is th…