Luczak, Malwina

Number of items: 39.
2022
  • Barbour, A.D., Brightwell, Graham, Luczak, Malwina J. (2022). Long-term concentration of measure and cut-off. Stochastic Processes and Their Applications, 152, 378 - 423. https://doi.org/10.1016/j.spa.2022.05.004 picture_as_pdf
    • 2018
  • Brightwell, Graham, Fairthorne, Marianne, Luczak, Malwina J. (2018). The supermarket model with bounded queue lengths in equilibrium. Journal of Statistical Physics, 173(3-4), 1149-1194. https://doi.org/10.1007/s10955-018-2044-7
  • Brightwell, Graham, House, Thomas, Luczak, Malwina J. (2018). Extinction times in the subcritical stochastic SIS logistic epidemic. Journal of Mathematical Biology, 77(2), 455-493. https://doi.org/10.1007/s00285-018-1210-5
    • 2017
  • Brightwell, Graham, Janson, Svante, Luczak, Malwina (2017). The greedy independent set in a random graph with given degrees. Random Structures and Algorithms, 51(4), 565 - 586. https://doi.org/10.1002/rsa.20716
    • 2012
  • Brightwell, Graham, Luczak, Malwina J. (2012). Order-invariant measures on fixed causal sets. Combinatorics, Probability and Computing, 21(03), 330-357. https://doi.org/10.1017/S0963548311000721
  • Brightwell, Graham, Luczak, Malwina J. (2012). Vertices of high degree in the preferential attachment tree. Electronic Journal of Probability, 17(0), 1-43. https://doi.org/10.1214/EJP.v17-1803
    • 2011
  • Brightwell, Graham, Luczak, Malwina J. (2011). Order-invariant measures on causal sets. Annals of Applied Probability, 21(4), 1493-1536. https://doi.org/10.1214/10-AAP736
    • 2010
  • Levin, David A., Luczak, Malwina J., Peres, Yuval (2010). Glauber dynamics for the mean-field Ising model: cut-off, critical power law, and metastability. Probability Theory and Related Fields, 146(1-2), 223-265. https://doi.org/10.1007/s00440-008-0189-z
  • Luczak, Malwina J. (2010). Minisymposium asymptotic properties of complex random systems and applications. In Fitt, A. D., Norbury, J., Oskendon, H. & Wilson, R. E. (Eds.), Progress in Industrial Mathematics at Ecmi 2008 (pp. 123-124). Springer Berlin / Heidelberg. https://doi.org/10.1007/978-3-642-12110-4_12
  • Hofstad, Remco, Luczak, Malwina J. (2010). Random subgraphs of the 2D Hamming graph: the supercritical phase. Probability Theory and Related Fields, 147(1-2), 1-41. https://doi.org/10.1007/s00440-009-0200-3
    • 2009
  • Brightwell, Graham, Luczak, Malwina (2009). Order-invariant measures on fixed causal sets. arXiv.
  • Janson, Svante, Luczak, Malwina J. (2009). A new approach to the giant component problem. Random Structures and Algorithms, 34(2), 197-216. https://doi.org/10.1002/rsa.20231
    • 2008
  • Luczak, Malwina J. (2008). Concentration of measure and mixing of Markov chains. Discrete Mathematics and Theoretical Computer Science, 95-120.
  • Barbour, A. D., Luczak, Malwina J. (2008). Laws of large numbers for epidemic models with countably many types. Annals of Applied Probability, 18(6), 2208-2238. https://doi.org/10.1214/08-AAP521
  • Janson, Svante, Luczak, Malwina J. (2008). Susceptibility in subcritical random graphs. Journal of Mathematical Physics, 49, https://doi.org/10.1063/1.2982848
  • Janson, Svante, Luczak, Malwina J. (2008). Symptotic normality of the k-core in random graphs. Annals of Applied Probability, 18(3), 1085-1137. https://doi.org/10.1214/07-AAP478
    • 2007
  • Luczak, Malwina, McDiarmid, C (2007). Asymptotic distributions and chaos for the supermarket model. Electronic Journal of Probability, 12, 75-99.
  • Janson, S, Luczak, Malwina (2007). A simple solution to the k-core problem. Random Structures and Algorithms, 30(1-2), 50-62. https://doi.org/10.1002/rsa.20147
  • Janson, S, Luczak, Malwina (2007). Asymptotic normality of the k-core in random graphs. London School of Economics and Political Science.
  • Luczak, Malwina, McDiarmid, C (2007). Balanced routing of random calls. London School of Economics and Political Science.
  • Levin, D, Luczak, Malwina, Peres, Y (2007). Glauber dynamics for the mean-field Ising model: cut-off, critical power law, and metastability. London School of Economics and Political Science.
  • van der Hofstad, R, Luczak, Malwina (2007). Random subgraphs of the 2D Hamming graph: the supercritical phase. London School of Economics and Political Science.
  • Janson, S, Luczak, Malwina (2007). A new approach to the giant component problem. (CDAM Research Report Series LSE-CDAM-2007-38). London School of Economics and Political Science.
  • Luczak, Malwina, Spencer, J (2007). The second largest component in the supercritical 2D Hamming graph. London School of Economics and Political Science.
    • 2006
  • Luczak, Malwina J., McDiarmid, Colin (2006). Asymptotic distributions and chaos for the supermarket model. (CDAM research report series LSE-CDAM-2006-12). Centre for Discrete and Applicable Mathematics, London School of Economics and Political Science.
  • Barbour, A. D., Luczak, Malwina J. (2006). Laws of large numbers for epidemic models with countably many types. (CDAM research report LSE-CDAM-2006-14). Centre for Discrete and Applicable Mathematics, London School of Economics and Political Science.
  • Luczak, Malwina J, McDiarmid, Colin (2006). On the maximum queue length in the supermarket model. Annals of Probability, 34(2), 493-527. https://doi.org/10.1214/00911790500000710
  • Luczak, Malwina J., Luczak, Tomasz (2006). The phase transition in the cluster-scaled model of a random graph. Random Structures and Algorithms, 28(2), 215-246. https://doi.org/10.1002/rsa.20088
  • Janson, Svante, Luczak, Malwina J. (2006). A simple solution to the k-core problem. (CDAM research report series 2006 LSE-CDAM-2006-13). Centre for Discrete and Applicable Mathematics, London School of Economics and Political Science.
    • 2005
  • Luczak, Malwina J, McDiarmid, Colin (2005). On the power of two choices: balls and bins in continuous time. Annals of Applied Probability, 15(3), 1733-1764. https://doi.org/10.1214/105051605000000205
  • Luczak, Malwina J, Norris, James (2005). Strong approximation for the supermarket model. Annals of Applied Probability, 15(3), 2038-2061. https://doi.org/10.1214/105051605000000368
    • 2004
  • Luczak, Malwina J., Winkler, Peter (2004). Building uniformly random subtrees. Random Structures and Algorithms, 24(4), 420-443. https://doi.org/10.1002/rsa.20011
    • 2003
  • Luczak, Malwina J., McDiarmid, Colin (2003). Concentration for locally acting permutations. Discrete Mathematics, 265(1-3), 159-171.
  • Luczak, Malwina J., McDiarmid, Colin, Upfal, Eli (2003). On-line routing of random calls in networks. Probability Theory and Related Fields, 125(4), 457-482. https://doi.org/10.1007/s00440-002-0242-2
  • Luczak, Malwina J. (2003). A quantitative law of large numbers via exponential martingales. In Gine, E., Houdre, C. & Nualart, D. (Eds.), Stochastic Inequalities and Applications (pp. 93-112). Birkhàˆuser (Firm).
    • 2002
  • Luczak, Malwina J., Noble, S. D. (2002). Optimal arrangement of data in a tree directory. Discrete Applied Mathematics, 121(1-3), 307-315. https://doi.org/10.1016/S0166-218X(02)00180-4
  • Luczak, Malwina J. (2002-07-08 - 2002-07-12) Calibration of remote sensing measurements from surface observations [Paper]. Workshop on Industrial Applications, Hong Kong, HKG.
  • Luczak, Malwina J. (2002-07-08 - 2002-07-12) Risk management for traffic safety control [Paper]. Workshop on Industrial Applications, Hong Kong, HKG.
    • 2001
  • Luczak, Malwina J., McDiarmid, Colin (2001). Bisecting sparse random graphs. Random Structures and Algorithms, 18(1), 31-38. https://doi.org/10.1002/1098-2418(200101)18:1<31::AID-RSA3>3.0.CO;2-1