Problemas variacionales en Geometría

Variational problems in Geometry

Grupo de investigación de la Junta de Andalucía (FQM 325).
Dpto de Geometría y Topología. Universidad de Granada

Research group of Junta de Andalucía (FQM 325).
Deparment of Geometry and Topology. Granada University

Artículos

Papers

Publicaciones de Antonio Ros [rss]

2010
[23]	Frank Morgan, Antonio Ros. Stable constant-mean-curvature hypersurfaces are area minimizing in small $L^1$ neighborhoods Interfaces Free Bound. 12 (2010) no. 2 , 151–155. MathScinet [bib] [pdf] [doi]
[22]	III William H. Meeks, Joaquín Pérez, Antonio Ros. Limit leaves of an $H$ lamination are stable J. Differential Geom. 84 (2010) no. 1 , 179–189. MathScinet [bib] [pdf]
2009
[21]	Sebastián Montiel, Antonio Ros. Curves and surfaces American Mathematical Society 69 (2009) , xvi+376. (Translated from the 1998 Spanish original by Montiel and edited by Donald Babbitt) MathScinet [bib]
2008
[20]	Antonio Ros. Stability of minimal and constant mean curvature surfaces with free boundary Mat. Contemp. 35 (2008) , 221–240. MathScinet [bib]
[19]	III William H. Meeks, Joaquín Pérez, Antonio Ros. Stable constant mean curvature surfaces Chapter in Handbook of geometric analysis. No. 1 Int. Press, Somerville, MA 7 (2008) , 301–380. MathScinet [bib]
2007
[18]	Antonio Ros. Stable periodic constant mean curvature surfaces and mesoscopic phase separation Interfaces Free Bound. 9 (2007) no. 3 , 355–365. MathScinet [bib] [pdf] [doi]
2006
[17]	Antonio Ros. Properly embedded minimal surfaces with finite topology Chapter in International Congress of Mathematicians. Vol. II Eur. Math. Soc., Zürich (2006) , 907–926. MathScinet [bib]
[16]	III William H. Meeks, Joaquín Pérez, Antonio Ros. Liouville-type properties for embedded minimal surfaces Comm. Anal. Geom. 14 (2006) no. 4 , 703–723. MathScinet [bib] [pdf]
[15]	Antonio Ros. One-sided complete stable minimal surfaces J. Differential Geom. 74 (2006) no. 1 , 69–92. MathScinet [bib] [pdf]
2005
[14]	Antonio Ros. The isoperimetric problem Chapter in Global theory of minimal surfaces Amer. Math. Soc. 2 (2005) , 175–209. MathScinet [bib]
[13]	Sebastián Montiel, Antonio Ros. Curves and surfaces American Mathematical Society 69 (2005) , xiv+376. (Translated and updated from the 1998 Spanish edition by the authors) MathScinet [bib]
2004
[12]	III William H. Meeks, Joaquín Pérez, Antonio Ros. The geometry of minimal surfaces of finite genus. I. Curvature estimates and quasiperiodicity J. Differential Geom. 66 (2004) no. 1 , 1–45. MathScinet [bib] [pdf]
[11]	III William H. Meeks, Joaquin Pérez, Antonio Ros. The geometry of minimal surfaces of finite genus. II. Nonexistence of one limit end examples Invent. Math. 158 (2004) no. 2 , 323–341. MathScinet [bib] [pdf] [doi]
[10]	Antonio Ros. Isoperimetric inequalities in crystallography J. Amer. Math. Soc. 17 (2004) no. 2 , 373–388 (electronic). MathScinet [bib] [pdf] [doi]
[9]	Laurent Hauswirth, Joaquín Pérez, Pascal Romon, Antonio Ros. The periodic isoperimetric problem Trans. Amer. Math. Soc. 356 (2004) no. 5 , 2025–2047 (electronic). MathScinet [bib] [pdf] [doi]
2002
[8]	Joaquin Pérez, Antonio Ros. Properly embedded minimal annuli bounded by a convex curve J. Inst. Math. Jussieu 1 (2002) no. 2 , 293–305. MathScinet [bib] [pdf] [doi]
[7]	Manuel Ritoré, Antonio Ros. Some updates on isoperimetric problems Math. Intelligencer 24 (2002) no. 3 , 9–14. MathScinet [bib] [pdf] [doi]
[6]	Antonio Ros. The Gauss map of minimal surfaces Chapter in Differential geometry, Valencia, 2001 World Sci. Publ., River Edge, NJ (2002) , 235–252. MathScinet [bib]
[5]	Michael Hutchings, Frank Morgan, Manuel Ritoré, Antonio Ros. Proof of the double bubble conjecture Ann. of Math. (2) 155 (2002) no. 2 , 459–489. MathScinet [bib] [pdf] [doi]
[4]	Joaquín Pérez, Antonio Ros. Properly embedded minimal surfaces with finite total curvature Chapter in The global theory of minimal surfaces in flat spaces (Martina Franca, 1999) Springer 1775 (2002) , 15–66. MathScinet [bib]
[3]	III W. H. Meeks, Antonio Ros, Harold Rosenberg. The global theory of minimal surfaces in flat spaces Springer-Verlag 1775 (2002) , x+111. (Lectures given at the 2nd C.I.M.E. Session held in Martina Franca, July 7--14, 1999, Edited by Gian Pietro Pirola, Fondazione C.I.M.E.. [C.I.M.E. Foundation]) MathScinet [bib]
2001
[2]	Claudio Cosín, Antonio Ros. A Plateau problem at infinity for properly immersed minimal surfaces with finite total curvature Indiana Univ. Math. J. 50 (2001) no. 2 , 847–879. MathScinet [bib] [pdf] [doi]
[1]	Antonio Ros. The isoperimetric and Willmore problems Chapter in Global differential geometry: the mathematical legacy of Alfred Gray (Bilbao, 2000) Amer. Math. Soc. 288 (2001) , 149–161. MathScinet [bib]