Tolerance of Geometric Structures. - Manuel Abellanas; Ferran Hurtado; Pedro A. Ramos (CCCG, 1994)

Redrawing a Graph within a Geometric Tolerance. - Manuel Abellanas; Ferran Hurtado; Pedro A. Ramos (GD, 1994)

Fitting a Set of Points by a Circle. - Jesus Garcia-Lopez; Pedro A. Ramos (SCG, 1997)

The Role of Diagnosis and Decision Theory in Normative Reasoning. - Leendert W. N. van der Torre; Pedro Ramos 001; José Luiz Fiadeiro; Yao-Hua Tan (ModelAge Workshop, 1997)

Shortest paths and visibility inside triangulated curved polygons with applications to conic visibility. - Jesus Garcia-Lopez; Pedro A. Ramos (CCCG, 1998)

Separating objects in the plane with wedges and strips. - Ferran Hurtado; Marc Noy; Pedro A. Ramos; Carlos Seara (CCCG, 1998)

Converting triangulations to quadrangulations. - Suneeta Ramaswami; Pedro A. Ramos; Godfried T. Toussaint (Comput. Geom., 1998)

Fitting a Set of Points by a Circle. - Jesus Garcia-Lopez; Pedro A. Ramos; Jack Snoeyink (Discret. Comput. Geom., 1998)

A computational tool that supports formal diagnosis of process design. - Pedro Ramos 001; José Luiz Fiadeiro (Inf. Softw. Technol., 1998)

Computing Roundness is Easy if the Set is Almost Round. - Pedro A. Ramos (SCG, 1999)

Bipartite Embeddings of Trees in the Plane. - Manuel Abellanas; Jesus Garcia-Lopez; Gregorio Hernández-Peñalver; Marc Noy; Pedro A. Ramos (Discret. Appl. Math., 1999)

Structural Tolerance and Delaunay Triangulation. - Manuel Abellanas; Ferran Hurtado; Pedro A. Ramos (Inf. Process. Lett., 1999)

Drawing Nice Projections of Objects in Space. - Prosenjit Bose; Francisco Gómez 001; Pedro Ramos 001; Godfried Toussaint (J. Vis. Commun. Image Represent., 1999)

A Unified Approach to Conic Visibility. - Jesus Garcia-Lopez; Pedro A. Ramos (Algorithmica, 2000)

Separating objects in the plane by wedges and strips. - Ferran Hurtado; Marc Noy; Pedro A. Ramos; Carlos Seara (Discret. Appl. Math., 2001)

Computing Roundness is Easy if the Set is Almost Round. - Olivier Devillers; Pedro A. Ramos (Int. J. Comput. Geom. Appl., 2002)

Minimal Set of Constraints for 2D Constrained Delaunay Reconstruction. - Olivier Devillers; Regina Estkowski; Pierre-Marie Gandoin; Ferran Hurtado; Pedro A. Ramos; Vera Sacristán (Int. J. Comput. Geom. Appl., 2003)

Separability by two lines and by nearly straight polygonal chains. - Ferran Hurtado; Mercè Mora; Pedro A. Ramos; Carlos Seara (Discret. Appl. Math., 2004)

On properties of higher-order Delaunay graphs with applications. - Manuel Abellanas; Prosenjit Bose; Jesús García-López; Ferran Hurtado; Mariano Nicolás; Pedro A. Ramos (EuroCG, 2005)

Multi-VMap: A Multi-Scale Model for Vector Maps. - Raquel Viaña; Paola Magillo; Enrico Puppo; Pedro A. Ramos (GeoInformatica, 2006)

New Lower Bounds for the Number of (<=k)-Edges and the Rectilinear Crossing Number of Kn. - Oswin Aichholzer; Jesús García-López; David Orden; Pedro Ramos 001 (Discret. Comput. Geom., 2007)

New results on lower bounds for the number of (k)-facets: (extended abstract). - Oswin Aichholzer; Jesús García-López; David Orden; Pedro Ramos 001 (Electron. Notes Discret. Math., 2007)

On local transformations in plane geometric graphs embedded on small grids. - Manuel Abellanas; Prosenjit Bose; Alfredo García Olaverri; Ferran Hurtado; Pedro Ramos 001; Eduardo Rivera-Campo; Javier Tejel (Comput. Geom., 2008)

Depth of segments and circles through points enclosing many points: a note. - Pedro A. Ramos; Raquel Viaña (Comput. Geom., 2009)

New results on lower bounds for the number of (<=k)-facets. - Oswin Aichholzer; Jesús García-López; David Orden; Pedro Ramos 001 (Eur. J. Comb., 2009)

Flip Graphs of Bounded-Degree Triangulations. - Oswin Aichholzer; Thomas Hackl; David Orden; Pedro Ramos 001; Günter Rote; André Schulz 001; Bettina Speckmann (Electron. Notes Discret. Math., 2009)

On Structural and Graph Theoretic Properties of Higher Order Delaunay Graphs. - Manuel Abellanas; Prosenjit Bose; Jesús García-López; Ferran Hurtado; Carlos M. Nicolás; Pedro Ramos 001 (Int. J. Comput. Geom. Appl., 2009)

Decomposition of Multiple Coverings into More Parts. - Greg Aloupis; Jean Cardinal; Sébastien Collette; Stefan Langerman; David Orden; Pedro Ramos 001 (Discret. Comput. Geom., 2010)

The Number of Generalized Balanced Lines. - David Orden; Pedro Ramos 001; Gelasio Salazar (Discret. Comput. Geom., 2010)

On k-convex polygons. - Oswin Aichholzer; Franz Aurenhammer; Erik D. Demaine; Ferran Hurtado; Pedro Ramos 001; Jorge Urrutia (Comput. Geom., 2012)

Blocking Delaunay triangulations. - Oswin Aichholzer; Ruy Fabila Monroy; Thomas Hackl; Marc J. van Kreveld; Alexander Pilz; Pedro Ramos 001; Birgit Vogtenhuber (Comput. Geom., 2013)

Shellable drawings and the cylindrical crossing number of $K_n$. - Bernardo M. Ábrego; Oswin Aichholzer; Silvia Fernández-Merchant; Pedro Ramos 001; Gelasio Salazar (CoRR, 2013)

The 2-Page Crossing Number of Kn. - Bernardo M. Ábrego; Oswin Aichholzer; Silvia Fernández-Merchant; Pedro Ramos 001; Gelasio Salazar (Discret. Comput. Geom., 2013)

More on the crossing number of Kn: Monotone drawings. - Bernardo M. Ábrego; Oswin Aichholzer; Silvia Fernández-Merchant; Pedro Ramos 001; Gelasio Salazar (Electron. Notes Discret. Math., 2013)

Non-Shellable Drawings of Kn with Few Crossings. - Bernardo M. Ábrego; Oswin Aichholzer; Silvia Fernández-Merchant; Pedro Ramos 001; Birgit Vogtenhuber (CCCG, 2014)

On k-convex point sets. - Oswin Aichholzer; Franz Aurenhammer; Thomas Hackl; Ferran Hurtado; Alexander Pilz; Pedro Ramos 001; Jorge Urrutia; Pavel Valtr 001; Birgit Vogtenhuber (Comput. Geom., 2014)

Shellable Drawings and the Cylindrical Crossing Number of Kn. - Bernardo M. Ábrego; Oswin Aichholzer; Silvia Fernández-Merchant; Pedro Ramos 001; Gelasio Salazar (Discret. Comput. Geom., 2014)

Empty Triangles in Good Drawings of the Complete Graph. - Oswin Aichholzer; Thomas Hackl; Alexander Pilz; Pedro Ramos 001; Vera Sacristán; Birgit Vogtenhuber (Graphs Comb., 2015)

Holes in 2-convex point sets. - Oswin Aichholzer; Martin Balko; Thomas Hackl; Alexander Pilz; Pedro Ramos 001; Pavel Valtr 001; Birgit Vogtenhuber (Comput. Geom., 2018)

Editorial: Special issue in memory of Dr. Ferran Hurtado. - Prosenjit Bose; Pedro Ramos 001 (Comput. Geom., 2018)

Bishellable drawings of Kn. - Bernardo M. Ábrego; Oswin Aichholzer; Silvia Fernández-Merchant; Dan McQuillan; Bojan Mohar; Petra Mutzel; Pedro Ramos 001; R. Bruce Richter; Birgit Vogtenhuber (SIAM J. Discret. Math., 2018)

On the Crossing Number of 2-Page Book Drawings of Kn with Prescribed Number of Edges in Each Page. - Bernardo M. Ábrego; Silvia Fernández-Merchant; Evgeniya Lagoda; Pedro Ramos 001 (Graphs Comb., 2020)