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Artículos internacionales sometidos a arbitraje
(Refereed science papers)

-Se ha muerto el Fary.
-¿Quién? ¿Ese insigne y polifacético cantante de tonadilla españoooola?
-No, hombre, no. ¡El científico!
-¡Ah! ¡Que le den po' l culo! ¡Me había asustao, macho!

Faemino y Cansado

P.D.: Finalmente el Fary se murió de verdad. Dencanse en paz.

 

37. Analytical properties of visibility graphs in the Feigenbaum scenario. pdf
 Chaos 22, 013109 (2012).  
 B. Luque, L. Lacasa, F. Ballesteros, A. Robledo.

 

36. Feigenbaum Graphs: A Complex Network Perspective of Chaos. pdf
 PLoS ONE 6(9): e22411. doi:10.1371/journal.pone.0022411 (2011).  
 Bartolo Luque, Lucas Lacasa, Fernando J. Ballesteros, and Alberto Robledo.

 

35. Horizontal visibility graphs: Exact results for random time series. pdf
  Physical Review E 80, 046103 (2009) 046103-1-11.  
 Bartolo Luque, Lucas Lacasa, Fernando J. Ballesteros, and Jordi Luque.

 

34. The visibility graph: A new method for estimating
the Hurst exponent of fractional Brownian motion
. pdf
EPL, 86 (2009) 30001.
 Lucas Lacasa, Bartolo Luque, Jordi Luque and Juan Carlos Nuño.


33. The architecture of mutualistic networks
minimizes competition and increases biodiversity. pdf

 
(Supplementary information pdf ) )
Nature 458, 1018-1021 (2009).  

Ugo Bastolla, Miguel Ángel Fortuna, Alberto Pascual-García,
Antonio Ferrera, Bartolo Luque & Jordi Bascompte.

This paper has been featured in:

* Nature 458, 979-980 (2009) Views and News:
Cooperative network dynamics by George Sugihara and Hao Ye
* Natura 36, 12 de mayo (Suplemento del diario el mundo):
La ecología según San Mateo o cómo las redes naturales crean su riqueza por Tana Oshima
* Madri+d , 25 de mayo:
La biodiversidad de los ecosistemas tiene sus raíces mutualistas

Ambassade de France en Espagne:
Un nouveau modèle mathématique pour la biodiversité pour Anne-Laure Fize



32. The first-digit frequencies of prime numbers
and Riemann zeta zeros.
pdf
 Proceedings of the Royal Society A (2009)
465, 2197–2216.  
Bartolo Luque and Lucas Lacasa.

This paper has been featured in:

* Physorg.com May 8th, 2009:
New Pattern Found in Prime Numbers by Lisa Zyga (Traducido en Ciencia Kanija)

 


31. Number Theoretic Example of Scale-Free Topology
Inducing Self-Organized Criticality.
pdf
 Physical Review Letters 101, 158702 (2008) .  

Bartolo Luque, Octavio Miramonte, and Lucas Lacasa.


A.
30. From time series to complex networks:
The visibility graph.
pdf
Proceedings of the National Academy of Sciencies,
105, no. 13 (2008) 4972-4975.  
 Lucas Lacasa, Bartolo Luque, Fernando J. Ballesteros,
Jordi Luque, and Juan Carlos Nuño.


29. Phase transition and computational complexity
in a stochastic prime number generator.
pdf
New Journal of Physics 10 (2008) 023009.  
 Lucas Lacasa, Bartolo Luque, and  Octavio Miramontes.

 

28. Phase transition in a stochastic prime number generator. pdf
Physical Review E
76, 010103 (R) (2007) Rapid Communication.  
Bartolo Luque, Lucas Lacasa, and  Octavio Miramontes.


27. Self-overlap as a method of stability analysis in Ising models.
pdf
Physical Review E 75, 6 (2007) 061103.  
Antonio Ferrera, Bartolo Luque, Lucas Lacasa, and Eusebio Valero


26. A probabilistic model of reserve design.
. pdf
  Journal of  Theoretical Biology, 247,  pp. 205-211 (2007).
Jordi Bascompte, Bartolo Luque, Jose Olarrea, and Lucas Lacasa.


25. Bonabeau hierarchy models revisited.
pdf
  Physica A: Statistical Mechanics and its Applications,
  Volume 366, pp. 472-484 (2006).
Lucas Lacasa and Bartolo Luque.


24. Teoría de campo medio en el modelo de Bonabeau.
pdf
  CEDI 2005, I Congreso español de informática
I Simposio de Sistemas Complejos [SC'2005]

Lucas Lacasa y Bartolo Luque.

 

23. How many coins are you carraying in your pocket? pdf
Physica A: Statistical Mechanics and its Applications,
Volume 354, pp. 423-436 (2005).

J. C. Nuño, C. Grasland, F. Blasco, F. Guérin-Pace, B. Luque, and J. Olarrea.

 

22. Order-Disorder Phase Transition in Random Walk Networks. pdf

  

Physical Review E volume 71, 031104  (2005) 

 F. J. Ballesteros and B. Luque.

21. Variance as order parameter and complexity measure
for Random Boolean Networs.
pdf
J. Phys. A: Math. Gen. 38 (2005) 1031–1038
B. Luque,  
F. J. Ballesteros and M. Fernández.

20. Random Walk Networks. pdf
Physica A: Statistical Mechanics and its Applications, Volume 342,
Issues 1-2 pp. 207-213 (2004).
B. Luque and F. J. Ballesteros

19. An Introduction to Physical Theory of Molecular Evolution. pdf
Central European Journal of Physics , 3 (1), pp. 516-555 (2003).
Bartolo Luque.

18. Small-worlds, mazes and random walks. pdf
Europhys. Lett., 63 (1), pp. 8-13 (2003).
B. Luque and O. Miramontes
.


17. Random Boolean networks response to periodic functions.
pdf
Physica A: Statistical Mechanics and its Applications, Volume 313,
Issues 3-4, 15. Pages 289-300 (2002).

Fernando J. Ballesteros and Bartolo Luque.


16. Dynamical small-world behavior in an epidemical model of mobile individuals.
pdf
Physica D 168–169 (2002) 379–385.
Octavio Miramontes and Bartolo Luque.


15. Small-world behavior in a system of mobile elements. 
pdf
Europhysics Letters 53 (5) (2001) p.p. 693-700.

S. C. Manrubia
, J. Delgado and B. Luque. 


14. Speeding up image reconstruction methods in coded mask gamma cameras
 using neural networks. Application to the EM algorithm.
pdf
Experimental Astronomy, Volume 11, Number 3 (2001), p.p. 207-222.
F. J. Ballesteros, E. M. Muro and B. Luque.


13. Self-organized critical random Boolean networks.
pdf
Physical Review E volume 63, 051913 (2001) p.p. 63-70.
Bartolo Luque, Fernando J. Ballesteros and Enrique M. Muro.



12. Phase Transitions in Random Networks with Multiple States. pdf
Working Paper Santa Fe Institute 00-02-011 (2000).
R.V.Solé, Bartolo Luque and Stuart Kauffman.


11. Measuring Mutual Information in Random Boolean Networks.
pdf
 Complex Systems Vol. 12, 2 (2000) p.p. 241-252.
Bartolo Luque and Antonio Ferrera.


10. Lyapunov exponents in random Boolean networks.
pdf
Physica A 284 (2000) p.p. 33-45.
Bartolo Luque  and R.V.Solé
.


9. Stable core and chaos control in random Boolean networks.
pdf
 J. Phys. A: Math. Gen.  31 (1998) p.p. 1533-1537.
Bartolo Luque and R.V.Solé.


8. Order Parameters, Lyapunov Exponents and Control
in Random Boolean Networks.
pdf
Working Paper Santa Fe Institute 97-11-084  (1997).
B. Luque, C. Blanc and  R.V.Solé
.


 7. Statistical Measures of Complexity for Strongly Interacting Systems. pdf
 Working Paper Santa Fe Institute 97-11-083  (1997).

R.V.Solé, Claudia Blanc and Bartolo Luque.


6. Controlling chaos in Kauffman networks.
pdf
 Europhys. Lett. 37 (9), p.p. 597-602 (1997).
B. Luque and R.V.Solé.


5. Phase transitions in random networks:
simple analytic determination of critical points. pdf

Physical Review E volume 55, number 1 ,  (1997) p.p. 257-260.
Bartolo Luque and R.V.Solé.

4. Phase Transitions and Complex Systems.
 
Complexity 2 (1996) p.p. 13 -26. 
R.V.Solé
, S. C. Manrubia, B. Luque, J. Delgado and J. Bascompte.


3. Phase transitions and antichaos in generalized Kauffman networks. pdf
Physics Letters A196 (1995) p.p. 331-334.
R.V.Solé
 and Bartolo Luque.


2. Multifractal rainforest ecosystems: modelling and simulation.
Fractals in the Natural and Applied Sciences,
North-Holland, AA.
VV. Amsterdam (1994). 
R.V.Solé
, S. C. Manrubia and B. Luque.


1. Multifractality and Complexity in Rainforest.
Proc. 1st Copenhagen Symposium on Computer
Simulation in Biology, Ecology and Medecine, AA.
VV. 
(1993) 117-121. 
R.V.Solé, S. C. Manrubia and B. Luque.

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