Search Results - "Braunstein, L.A."

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  1. 1

    Emergent networks in fractional percolation by Valdez, L.D., Braunstein, L.A.

    Published in Physica A (15-05-2022)
    “…Real networks are vulnerable to random failures and malicious attacks. However, when a node is harmed or damaged, it may remain partially functional, which…”
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  2. 2

    Immunization strategy for epidemic spreading on multilayer networks by Buono, C., Braunstein, L. A.

    Published in Europhysics letters (01-01-2015)
    “…In many real-world complex systems, individuals have many kinds of interactions among them, suggesting that it is necessary to consider a layered-structure…”
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  3. 3

    Fluctuations of a surface relaxation model in interacting scale free networks by Torres, M.F., La Rocca, C.E., Braunstein, L.A.

    Published in Physica A (01-12-2016)
    “…Isolated complex networks have been studied deeply in the last decades due to the fact that many real systems can be modeled using these types of structures…”
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  4. 4

    Temporal percolation of a susceptible adaptive network by Valdez, L.D., Macri, P.A., Braunstein, L.A.

    Published in Physica A (15-09-2013)
    “…In the past decades, many authors have used the susceptible–infected–recovered model to study the impact of the disease spreading on the evolution of the…”
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  5. 5

    Modeling Risk Contagion in the Venture Capital Market: A Multilayer Network Approach by Braunstein, L. A., Stanley, H. E., Valdez, L. D., Zhang, X.

    Published in Complexity (New York, N.Y.) (2019)
    “…Venture capital plays a critical role in spurring innovation, encouraging entrepreneurship, and generating wealth. As a part of the financial market, venture…”
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  6. 6

    Crossover from weak to strong disorder regime in the duration of epidemics by Buono, C., Lagorio, C., Macri, P.A., Braunstein, L.A.

    Published in Physica A (15-08-2012)
    “…We study the susceptible–infected–recovered (SIR) model in complex networks, considering that not all individuals in the population interact in the same way…”
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  7. 7

    Effects of epidemic threshold definition on disease spread statistics by Lagorio, C., Migueles, M.V., Braunstein, L.A., López, E., Macri, P.A.

    Published in Physica A (01-03-2009)
    “…We study the statistical properties of SIR epidemics in random networks, when an epidemic is defined as only those SIR propagations that reach or exceed a…”
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  8. 8

    Synchronization in scale free networks with degree correlation by La Rocca, C.E., Braunstein, L.A., Macri, P.A.

    Published in Physica A (01-08-2011)
    “…In this paper we study a model of synchronization process on scale free networks with degree–degree correlations. This model was already studied on this kind…”
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  9. 9

    A mechanism to synchronize fluctuations in scale free networks using growth models by La Rocca, C.E., Pastore y Piontti, A.L., Braunstein, L.A., Macri, P.A.

    Published in Physica A (15-01-2009)
    “…In this paper, we study the steady state of the fluctuations of the surface for a model of surface growth with relaxation to any of its lower nearest neighbors…”
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  10. 10

    Diffusion model for the treeing process of electrodeposition experiments by Pastore y Piontti, A.L., La Rocca, C.E., Braunstein, L.A.

    Published in Physica A (15-03-2007)
    “…We simulate a model that captures all the features of the silver electrodeposition experiment in a rectangular cell. We study the bulk of the aggregates on the…”
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  11. 11
  12. 12

    Growing interfaces in quenched media: stochastic differential equation by Archubi, C.D, Braunstein, L.A, Buceta, R.C

    Published in Physica A (01-08-2000)
    “…We present the stochastic differential equation with quenched noise for the Tang and Leschhorn model (Phys. Rev. A 45 (1992) R8309). The equation derived from…”
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  13. 13

    Growing interfaces in quenched disordered media by Braunstein, L.A, Buceta, R.C, Dı́az-Sánchez, A

    Published in Physica A (15-04-1999)
    “…We present the microscopic equation of growing interface with quenched noise for the Tang and Leschhorn model (Phys. Rev. A 45 (1992) R8309). The evolution…”
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