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  2024 (2)
The sticky Lévy process as a solution to a time change equation. Ramírez, M.; and Uribe Bravo, G. J. Math. Anal. Appl., 530(1): Paper No. 127742, 18p. 2024.
The sticky Lévy process as a solution to a time change equation [link]Paper   doi   link   bibtex   3 downloads  
Totally Ordered Measured Trees and Splitting Trees with Infinite Variation II: Prolific Skeleton Decomposition. Lambert, A.; and Uribe Bravo, G. ALEA, 21: 1275-1307. 2024.
Totally Ordered Measured Trees and Splitting Trees with Infinite Variation II: Prolific Skeleton Decomposition [link]Paper   link   bibtex   7 downloads  
  2023 (1)
A Meyer-Itô formula for stable processes via fractional calculus. Cano, A. S.; and Uribe Bravo, G. Fract. Calc. Appl. Anal., 26(2): 619–650. 2023.
A Meyer-Itô formula for stable processes via fractional calculus [link]Paper   doi   link   bibtex  
  2022 (2)
Limit theorems for local times and applications to SDEs with jumps. Mijatović, A.; and Uribe Bravo, G. Stochastic Processes and their Applications, 153: 39-56. 2022.
Limit theorems for local times and applications to SDEs with jumps [link]Paper   doi   link   bibtex   abstract  
Geometrically convergent simulation of the extrema of Lévy processes. Cázares, J. I. G.; Mijatović, A.; and Uribe Bravo, G. Math. Oper. Res., 47(2): 1141–1168. 2022.
Geometrically convergent simulation of the extrema of Lévy processes [link]Paper   doi   link   bibtex  
  2021 (1)
An algorithm for simulating Brownian increments on a sphere. Mijatović, A.; Mramor, V.; and Uribe Bravo, G. J. Phys. A, 54(11): Paper No. 115205, 10. 2021.
An algorithm for simulating Brownian increments on a sphere [link]Paper   doi   link   bibtex  
  2020 (4)
A note on the exact simulation of spherical Brownian motion. Mijatović, A.; Mramor, V.; and Uribe Bravo, G. Statistics & Probability Letters, 165: 108836. 2020.
A note on the exact simulation of spherical Brownian motion [link]Paper   doi   link   bibtex   abstract  
On the profile of trees with a given degree sequence. Angtuncio, O.; and Uribe Bravo, G. arXiv e-prints,arxiv:2008.12242. 2020.
On the profile of trees with a given degree sequence [link]Paper   link   bibtex  
Epsilon-strong simulation of the convex minorants of stable processes and meanders. González Cázares, J. I.; Mijatović, A.; and Uribe Bravo, G. Electron. J. Probab., 25: 33 p. 2020.
Epsilon-strong simulation of the convex minorants of stable processes and meanders [link]Paper   doi   link   bibtex  
Dini derivatives for Exchangeable Increment processes and applications. Angtuncio Hernández, O.; and Uribe Bravo, G. Trans. Amer. Math. Soc. Ser. B, 7: 24-45. June 2020.
doi   link   bibtex  
  2019 (2)
Random walks with preferential relocations and fading memory: a study through random recursive trees. Mailler, C.; and Uribe Bravo, G. J. Stat. Mech. Theory Exp., (9): 093206, 49. 2019.
Random walks with preferential relocations and fading memory: a study through random recursive trees [link]Paper   link   bibtex  
Exact simulation of the extrema of stable processes. González Cázares, J. I.; Mijatović, A.; and Uribe Bravo, G. Adv. in Appl. Probab., 51(4): 967–993. 2019.
Exact simulation of the extrema of stable processes [link]Paper   doi   link   bibtex   2 downloads  
  2018 (2)
Totally ordered measured trees and splitting trees with infinite variation. Lambert, A.; and Uribe Bravo, G. Electron. J. Probab., 23: Paper No. 120, 41. 2018.
Totally ordered measured trees and splitting trees with infinite variation [link]Paper   doi   link   bibtex  
Projections of spherical Brownian motion. Mijatović, A.; Mramor, V.; and Uribe Bravo, G. Electron. Commun. Probab., 23: 1-12. 2018.
doi   link   bibtex  
  2017 (2)
Affine processes on $\Bbb R_+^m×\Bbb R^n$ and multiparameter time changes. Caballero, M. E.; Pérez Garmendia, J. L.; and Uribe Bravo, G. Ann. Inst. Henri Poincaré Probab. Stat., 53(3): 1280–1304. 2017.
Affine processes on $\Bbb R_+^m×\Bbb R^n$ and multiparameter time changes [link]Paper   doi   link   bibtex   1 download  
The comb representation of compact ultrametric spaces. Lambert, A.; and Uribe Bravo, G. p-Adic Numbers Ultrametric Anal. Appl., 9(1): 22–38. 2017.
The comb representation of compact ultrametric spaces [link]Paper   doi   link   bibtex  
  2015 (2)
Shifting processes with cyclically exchangeable increments at random. Chaumont, L. c; and Uribe Bravo, G. In XI Symposium on Probability and Stochastic Processes, volume 69, of Progr. Probab., pages 101–117. Birkhäuser/Springer, Cham, 2015.
Shifting processes with cyclically exchangeable increments at random [link]Paper   doi   link   bibtex  
Supercritical percolation on large scale-free random trees. Bertoin, J.; and Uribe Bravo, G. Ann. Appl. Probab., 25(1): 81–103. 2015.
Supercritical percolation on large scale-free random trees [link]Paper   doi   link   bibtex  
  2014 (2)
Local extinction in continuous-state branching processes with immigration. Foucart, C.; and Uribe Bravo, G. Bernoulli, 20(4): 1819–1844. 2014.
Local extinction in continuous-state branching processes with immigration [link]Paper   doi   link   bibtex  
Bridges of Lévy processes conditioned to stay positive. Uribe Bravo, G. Bernoulli, 20(1): 190–206. 2014.
Bridges of Lévy processes conditioned to stay positive [link]Paper   doi   link   bibtex  
  2013 (1)
A Lamperti-type representation of continuous-state branching processes with immigration. Caballero, M. E.; Pérez Garmendia, J. L.; and Uribe Bravo, G. Ann. Probab., 41(3A): 1585–1627. 2013.
A Lamperti-type representation of continuous-state branching processes with immigration [link]Paper   doi   link   bibtex  
  2012 (1)
The convex minorant of a Lévy process. Pitman, J.; and Uribe Bravo, G. Ann. Probab., 40(4): 1636–1674. 2012.
The convex minorant of a Lévy process [link]Paper   doi   link   bibtex  
  2011 (2)
Convex minorants of random walks and Lévy processes. Abramson, J.; Pitman, J.; Ross, N.; and Uribe Bravo, G. Electron. Commun. Probab., 16: 423–434. 2011.
Convex minorants of random walks and Lévy processes [link]Paper   doi   link   bibtex  
Markovian bridges: weak continuity and pathwise constructions. Chaumont, L.; and Uribe Bravo, G. Ann. Probab., 39(2): 609–647. 2011.
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  2009 (2)
Proof(s) of the Lamperti representation of continuous-state branching processes. Caballero, M. E.; Lambert, A.; and Uribe Bravo, G. Probab. Surv., 6: 62–89. 2009.
Proof(s) of the Lamperti representation of continuous-state branching processes [link]Paper   doi   link   bibtex  
The falling apart of the tagged fragment and the asymptotic disintegration of the Brownian height fragmentation. Uribe Bravo, G. Ann. Inst. Henri Poincaré Probab. Stat., 45(4): 1130–1149. 2009.
The falling apart of the tagged fragment and the asymptotic disintegration of the Brownian height fragmentation [link]Paper   doi   link   bibtex