[22] Błaszczyszyn, B. and Yogeshwaran, D. (2014). On comparison of clustering properties of point processes. Adv. Appl. Probab. 46,. to appear. [ bib | arXiv | HAL ]
[21] Błaszczyszyn, B. and Karray, M. K. (2013). Quality of service in wireless cellular networks subject to log-normal shadowing. IEEE Trans. Commun.. published on Early Access on December 2012, to appear in February 2013 issue. [ bib | HAL | IEEE Xplore ]
[20] Błaszczyszyn, B., Mühlethaler, P. and Toor, Y. (2012). Stochastic analysis of Aloha in vehicular ad-hoc networks. Annales des telecommunications-annals of telecommunications. Publised online 16 June 2012. [ bib | Springer | HAL ]
[19] Błaszczyszyn, B. and Karray, M. K. (2012). Effect of opportunistic scheduling on the quality of service perceived by the users in ofdma cellular networks. Annales des telecommunications-annals of telecommunications 67, 203-213. Published online May 2011. [ bib | Springer | HAL ]
[18] Baccelli, F., Błaszczyszyn, B. and Mirsadeghi, O. (2011). Optimal paths on the space-time SINR random graph. Adv. Appl. Probab. 43, 131-150. [ bib | arXiv | HAL | Euclid ]
[17] Baccelli, F., Błaszczyszyn, B. and Mühlethaler, P. (2010). Time-space opportunistic routing in wireless ad hoc networks, algorithms and performance. The Computer Journal 53, 592-609. Advance Access published on June 12, 2009. [ bib | HAL | Oxford Journals ]
[16] Baccelli, F., Błaszczyszyn, B. and Mühlethaler, P. (2009). Stochastic analysis of spatial and opportunistic Aloha. IEEE JSAC, special issue on Stochastic Geometry and Random Graphs for Wireless Networks 27, 1105-1119. [ bib | HAL | IEEE Xplore ]
[15] Błaszczyszyn, B. and Yogeshwaran, D. (2009). Directionally convex ordering of random measures, shot-noise fields and some applications to wireless networks. Adv. Appl. Probab. 41, 623-646. [ bib | arXiv | HAL | Euclid ]
[14] Baccelli, F., Błaszczyszyn, B. and Mühlethaler, P. (2006). An Aloha protocol for multihop mobile wireless networks. IEEE Trans. Inf. Theory 52, 421-436. [ bib | HAL | IEEE Xplore ]
[13] Błaszczyszyn, B. and Schott, R. (2005). Approximations of functionals of some modulated-Poisson Voronoi tessellations with applications to modeling of communication networks. JJIAM, Special Issue on Voronoi diagrams in Science and Engineering 22, 179-204. [ bib | HAL ]
[12] Błaszczyszyn, B. and Tchoumatchenko, K. (2004). Performance characteristics of multicast flows on random trees. Stochastic Models 20, 341-361. Marcel F. Neuts Prize for the best SM paper '04. [ bib | HAL | informaworld ]
[11] Baccelli, F., Błaszczyszyn, B. and Karray, M. K. (2004). Up and downlink admission/congestion control and maximal load in large homogeneous CDMA networks. MONET 9, 605-617. [ bib | Springer | HAL | acm ]
[10] Błaszczyszyn, B. and Schott, R. (2003). Approximate decomposition of some modulated-Poisson Voronoi tessellations. Advances in Applied Probability 35, 847-862. [ bib | HAL | Euclid ]
[9] Baccelli, F., Błaszczyszyn, B. and Tournois, F. (2002). Spatial averages of coverage characteristics in large CDMA networks. Wireless Networks 8, 569-586. [ bib | Springer | HAL | acm ]
[8] Baccelli, F. and Błaszczyszyn, B. (2001). On a coverage process ranging from the Boolean model to the Poisson Voronoi tessellation, with applications to wireless communications. Adv. in Appl. Probab. (SGSA) 33, 293-323. [ bib | HAL | Euclid ]
[7] Błaszczyszyn, B. and Sigman, K. (1999). Risk and duality in multidimensions. Stoch. Proc. Appl. 83, 331-356. [ bib | ScienceDirect | .ps ]
[6] Błaszczyszn, B., Rau, C. and Schmidt, V. (1999). Bounds for clump size characteristics in the Boolean model. Adv. in Appl. Probab. (SGSA) 31, 910-928. [ bib | Euclid | .ps ]
[5] Błaszczyszyn, B., Merzbach, E. and Schmidt, V. (1997). A note on expansions for functional of spatial marked processes. Statist. and Probab. Lett. 36, 299-306. [ bib | ScienceDirect | .ps ]
[4] Błaszczyszyn, B. and Rolski, T. (1996). Expansions for Markov-modulated systems and approximations of ruin probability. J. Appl. Probab. 32, 57-70. [ bib | JStor ]
[3] Błaszczyszyn, B. (1995). Factorial-moment expansion for stochastic systems. Stoch. Proc. Appl. 56, 321-335. [ bib | ScienceDirect ]
[2] Błaszczyszyn, B., Frey, A. and Schmidt, V. (1995). Light-traffic approximations for Markov-modulated multi-server queues. Stochastic Models 11, 423-445. [ bib | informaworld ]
[1] Błaszczyszyn, B. and Rolski, T. (1993). Queues in series in light traffic. Ann. Appl. Probab. 3, 881-896. [ bib | Euclid ]

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