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
| 2002 | |
| [20] | J. A. Gálvez, A. Martínez. Hypersurfaces with constant curvature in $\Bbb R^n+1$ Chapter in PDEs, submanifolds and affine differential geometry (Warsaw, 2000) Polish Acad. Sci. 57 (2002) , 101–108. MathScinet [bib] [pdf] [doi] |
| [19] | Rafael López. An existence theorem of constant mean curvature graphs in Euclidean space Glasg. Math. J. 44 (2002) no. 3 , 455–461. MathScinet [bib] [pdf] [doi] |
| [18] | 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] |
| [17] | Ildefonso Castro, Cristina R. Montealegre, Francisco Urbano. Minimal Lagrangian submanifolds in the complex hyperbolic space Illinois J. Math. 46 (2002) no. 3 , 695–721. MathScinet [bib] [pdf] |
| [16] | Oussama Hijazi, Sebastián Montiel, Antonio Roldán. Eigenvalue boundary problems for the Dirac operator Comm. Math. Phys. 231 (2002) no. 3 , 375–390. MathScinet [bib] [pdf] [doi] |
| [15] | Manuel Ritoré, Antonio Ros. Some updates on isoperimetric problems Math. Intelligencer 24 (2002) no. 3 , 9–14. MathScinet [bib] [pdf] [doi] |
| [14] | Rafael López. Constant mean curvature graphs in a strip of $\Bbb R^2$ Pacific J. Math. 206 (2002) no. 2 , 359–373. MathScinet [bib] [pdf] [doi] |
| [13] | Rafael López. Cyclic hypersurfaces of constant curvature Chapter in Minimal surfaces, geometric analysis and symplectic geometry (Baltimore, MD, 1999) Math. Soc. Japan 34 (2002) , 185–199. MathScinet [bib] |
| [12] | F. J. López, F. Martín, S. Morales. Adding handles to Nadirashvili's surfaces J. Differential Geom. 60 (2002) no. 1 , 155–175. MathScinet [bib] [pdf] |
| [11] | 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] |
| [10] | Leonor Ferrer, Francisco Martín. Minimal discs bounded by straight lines Chapter in Differential geometry, Valencia, 2001 World Sci. Publ., River Edge, NJ (2002) , 157–166. MathScinet [bib] |
| [9] | Luis J. Alías, Sebastián Montiel. Uniqueness of spacelike hypersurfaces with constant mean curvature in generalized Robertson-Walker spacetimes Chapter in Differential geometry, Valencia, 2001 World Sci. Publ., River Edge, NJ (2002) , 59–69. MathScinet [bib] |
| [8] | Juan A. Aledo, José A. Gálvez. Some rigidity results for compact spacelike surfaces in the 3-dimensional de Sitter space Chapter in Differential geometry, Valencia, 2001 World Sci. Publ., River Edge, NJ (2002) , 19–27. MathScinet [bib] |
| [7] | Leonor Ferrer. Singly-periodic improper affine spheres Differential Geom. Appl. 17 (2002) no. 1 , 83–110. MathScinet [bib] [pdf] [doi] |
| [6] | 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] |
| [5] | Oussama Hijazi, Sebastián Montiel, Xiao Zhang. Conformal lower bounds for the Dirac operator of embedded hypersurfaces Asian J. Math. 6 (2002) no. 1 , 23–36. MathScinet [bib] |
| [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] |
| [2] | Sebastián Montiel, Francisco Urbano. A Willmore functional for compact surfaces in the complex projective plane J. Reine Angew. Math. 546 (2002) , 139–154. MathScinet [bib] [pdf] [doi] |
| [1] | Frank Morgan, Manuel Ritoré. Isoperimetric regions in cones Trans. Amer. Math. Soc. 354 (2002) no. 6 , 2327–2339. MathScinet [bib] [pdf] [doi] |