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A
Alter, F., & Caselles V. (2009).  Uniqueness of the Cheeger set of a convex body. Nonlinear Analysis: Theory, Methods & Applications. 70, 32–44.
Andreu, F., Caselles V., & Mazón J. M. (2008).  Diffusion Equations with Finite Speed of Propagation. Functional Analysis and Evolution Equations. 17–34.
Andreu, F., Ballester C., Caselles V., & Mazón J. M. (1999).  A Nonlinear Parabolic Equation Arising in Image Processing. Multiresolution, Computer Vision and PDE's. Foundations of Computational Mathematics.
Andreu, F., Ballester C., Caselles V., & Mazón J. M. (2000).  Minimizing total variation flow. Comptes Rendus de l'Académie des Sciences-Series I-Mathematics. 331(11), 867–872.
Andreu, F., Ballester C., Caselles V., & Mazón J. M. (2001).  Minimizing total variation flow. Journal of Differential and Integral Equations. 4(3), 321–360.
Andreu, F., Caselles V., & Mazon J. M. (2010).  A Fisher-Kolmogorov equation with finite speed of propagation. Journal of Differential Equations. 248(10), 2528–2561.
Arias, P., Caselles V., & Sapiro G. (2009).  A variational framework for non-local image inpainting. 7th International Conference on Energy Minimization Methods in Computer Vision and Pattern Recognition EMMCVPR.
B
Ballester, C., Caselles V., Igual L., Rougé B., & Verdera J. (2006).  A Variational Model for P+XS Image Fusion . International Journal of Computer Vision. 69(1), 43-58.
Ballester, C., & Caselles V. (1998).  Lower Semicontinuity of the Affine Total Variation used in Image Segmentation. Rev. Matem. Union Matem. Argentina (num. Dedicado a J. Bouillet). 41(1), 41-60.
Ballester, C., Caselles V., & Gonzalez M. (1996).  Affine invariant segmentation by variational method. SIAM Journal on Applied Mathematics. 56(1), 294–325.
Ballester, C., Caselles V., & Gonzalez M. (1993).  Affine invariant segmentation by variational methods. Workshop on Image and Multidimensional signal Processing IEEE Signal Processing Society.