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    Applied Mathematics

    2 186 курсов
    Microtubules as a Key Target in Oncology: Mathematical Modeling of Anti-MT Agents on Cell Migration
    Institut Henri Poincaré

    Microtubules as a Key Target in Oncology: Mathematical Modeling of Anti-MT Agents on Cell Migration

    The Genus-One Question for Open Book Decomposition in Contact Structures and Anosov Flows
    Institut Henri Poincaré

    The Genus-One Question for Open Book Decomposition in Contact Structures and Anosov Flows

    Front Initiation in Continuous Neural Fields
    Institut Henri Poincaré

    Front Initiation in Continuous Neural Fields

    Fluctuation Limits for Mean-Field Interacting Nonlinear Hawkes Processes
    Institut Henri Poincaré

    Fluctuation Limits for Mean-Field Interacting Nonlinear Hawkes Processes

    Graph Rules and Topological Insights for Inhibitory Network Dynamics
    Institut Henri Poincaré

    Graph Rules and Topological Insights for Inhibitory Network Dynamics

    Maximally Predictive Ensemble Dynamics from Data
    Institut Henri Poincaré

    Maximally Predictive Ensemble Dynamics from Data

    Mathematical Models of Electroporation Validated on Medical Data
    Institut Henri Poincaré

    Mathematical Models of Electroporation Validated on Medical Data

    A PDE Model Describing Immune Cells-Tumor Growth Interactions
    Institut Henri Poincaré

    A PDE Model Describing Immune Cells-Tumor Growth Interactions

    Reduction of the Filament Based Lamellipodium Model (FBLM) to an Active Curve
    Institut Henri Poincaré

    Reduction of the Filament Based Lamellipodium Model (FBLM) to an Active Curve

    Direction-Dependent Turning Leads to Anisotropic Diffusion and Persistence
    Institut Henri Poincaré

    Direction-Dependent Turning Leads to Anisotropic Diffusion and Persistence

    Firefly Flashing Behavior as a Paradigmatic Example of Synchronization in Complex Networks
    ICTP-SAIFR

    Firefly Flashing Behavior as a Paradigmatic Example of Synchronization in Complex Networks

    Deterministic Mathematical Modeling in Quantitative Ecology - Class 19
    ICTP-SAIFR

    Deterministic Mathematical Modeling in Quantitative Ecology - Class 19

    Deterministic Mathematical Modeling in Quantitative Ecology - Class 18
    ICTP-SAIFR

    Deterministic Mathematical Modeling in Quantitative Ecology - Class 18

    Deterministic Mathematical Modeling - Class 17
    ICTP-SAIFR

    Deterministic Mathematical Modeling - Class 17

    Deterministic Mathematical Modeling in Quantitative Ecology - Class 12
    ICTP-SAIFR

    Deterministic Mathematical Modeling in Quantitative Ecology - Class 12

    Deterministic Mathematical Modeling in Quantitative Ecology - Class 10
    ICTP-SAIFR

    Deterministic Mathematical Modeling in Quantitative Ecology - Class 10

    Deterministic Mathematical Modeling - Class 9
    ICTP-SAIFR

    Deterministic Mathematical Modeling - Class 9

    Deterministic Mathematical Modeling - Class 7
    ICTP-SAIFR

    Deterministic Mathematical Modeling - Class 7

    Deterministic Mathematical Modeling - Class 6
    ICTP-SAIFR

    Deterministic Mathematical Modeling - Class 6

    Deterministic Mathematical Modeling - Class 5
    ICTP-SAIFR

    Deterministic Mathematical Modeling - Class 5

    Deterministic Mathematical Modeling in Quantitative Ecology - Class 4
    ICTP-SAIFR

    Deterministic Mathematical Modeling in Quantitative Ecology - Class 4