Ana Paulina Figueroa

Publication Activity (10 Years)

Years Active: 2008-2023
Publications (10 Years): 6

Top Topics

Top Venues

Australas. J Comb.

Publications

Ana Paulina Figueroa, Juan José Montellano-Ballesteros, Mika Olsen
-tournaments. Discret. Math. 346 (7) (2023)
Bernardo M. Ábrego, Silvia Fernández-Merchant, Ana Paulina Figueroa, Juan José Montellano-Ballesteros, Eduardo Rivera-Campo
The Crossing Number of Twisted Graphs. Graphs Comb. 38 (5) (2022)
Ana Paulina Figueroa, César Hernández-Cruz, Mika Olsen
The minimum feedback arc set problem and the acyclic disconnection for graphs. Discret. Math. 340 (7) (2017)
Ana Paulina Figueroa, Juan José Montellano-Ballesteros, Mika Olsen
Strong subtournaments and cycles of multipartite tournaments. Discret. Math. 339 (11) (2016)
Ana Paulina Figueroa, Eduardo Rivera-Campo
A counterexample to a result on the tree graph of a graph. Australas. J Comb. 63 (2015)
Ana Paulina Figueroa, Mika Olsen, Rita Zuazua
On the vertices of a 3-partite tournament not in triangles. Discret. Math. 338 (11) (2015)
Ana Paulina Figueroa, Mika Olsen
The tight bound on the number of C_3-free vertices on regular 3-partite tournaments. Australas. J Comb. 52 (2012)
Ana Paulina Figueroa, Bernardo Llano, Mika Olsen, Eduardo Rivera-Campo
On the acyclic disconnection of multipartite tournaments. Discret. Appl. Math. 160 (10-11) (2012)
Ana Paulina Figueroa, Eduardo Rivera-Campo
The basis graph of a bicolored matroid. Discret. Appl. Math. 160 (18) (2012)
Ana Paulina Figueroa, Bernardo Llano, Rita Zuazua
-free vertices on 3-partite tournaments. Discret. Math. 310 (19) (2010)
Ana Paulina Figueroa, Bernardo Llano
An infinite family of self-diclique digraphs. Appl. Math. Lett. 23 (5) (2010)
Ana Paulina Figueroa, Eduardo Rivera-Campo
On the basis graph of a bicolored matroid. Electron. Notes Discret. Math. 35 (2009)
Ana Paulina Figueroa
A note on a theorem of Perles concerning non-crossing paths in convex geometric graphs. Comput. Geom. 42 (1) (2009)
Ana Paulina Figueroa, Eduardo Rivera-Campo
On the tree graph of a connected graph. Discuss. Math. Graph Theory 28 (3) (2008)