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    Applied Mathematics

    2 186 курсов
    Managing Bottlenecks Using Diffusion and Reflection
    Isaac Newton Institute for Mathematical Sciences

    Managing Bottlenecks Using Diffusion and Reflection

    Data-Driven Modelling of Collective Cell Motility - Kirk Lecture
    Isaac Newton Institute for Mathematical Sciences

    Data-Driven Modelling of Collective Cell Motility - Kirk Lecture

    A Mathematical Toolkit for Pandemics
    Isaac Newton Institute for Mathematical Sciences

    A Mathematical Toolkit for Pandemics

    From Newton's Law to Many-Particle Systems - Rothschild Lecture
    Isaac Newton Institute for Mathematical Sciences

    From Newton's Law to Many-Particle Systems - Rothschild Lecture

    Numerical Methods and Quantum Many-Body Dynamics I - July 4
    BSS Physics School

    Numerical Methods and Quantum Many-Body Dynamics I - July 4

    Dynamics Close to Equilibrium and Chaos - Lecture 3
    ICTP Condensed Matter and Statistical Physics

    Dynamics Close to Equilibrium and Chaos - Lecture 3

    Dynamics Close to Equilibrium and Chaos - Lecture 2
    ICTP Condensed Matter and Statistical Physics

    Dynamics Close to Equilibrium and Chaos - Lecture 2

    The Maths Nerd Starter Kit 2022
    NCCR SwissMAP

    The Maths Nerd Starter Kit 2022

    Marked Length Spectrum Rigidity for Surfaces with Anosov Geodesic Flows
    NCCR SwissMAP

    Marked Length Spectrum Rigidity for Surfaces with Anosov Geodesic Flows

    Delocalization of the Laplace Eigenmodes on Anosov Surfaces
    NCCR SwissMAP

    Delocalization of the Laplace Eigenmodes on Anosov Surfaces

    Renormalization for Nilflows and Weyl Sums - Analytic Techniques in Dynamics and Geometry
    NCCR SwissMAP

    Renormalization for Nilflows and Weyl Sums - Analytic Techniques in Dynamics and Geometry

    Uniqueness of the Measure of Maximal Entropy for Geodesic Flows on Surfaces with Caps
    NCCR SwissMAP

    Uniqueness of the Measure of Maximal Entropy for Geodesic Flows on Surfaces with Caps

    Ruelle Taylor Resonances for Higher Rank Anosov Actions
    NCCR SwissMAP

    Ruelle Taylor Resonances for Higher Rank Anosov Actions

    Resonant Forms at Zero for Dissipative Anosov Flows
    NCCR SwissMAP

    Resonant Forms at Zero for Dissipative Anosov Flows

    Zeta Functions for Anosov Diffeomorphisms, Flows and Actions
    NCCR SwissMAP

    Zeta Functions for Anosov Diffeomorphisms, Flows and Actions

    Data to Differential Equations: Discovering Mathematical Models for Biological Systems
    MICDE University of Michigan

    Data to Differential Equations: Discovering Mathematical Models for Biological Systems

    Dynamic Brittle Fracture as a Well-Posed Nonlocal Initial Value Problem
    Hausdorff Center for Mathematics

    Dynamic Brittle Fracture as a Well-Posed Nonlocal Initial Value Problem

    Group Dynamics in Phototaxis
    Erwin Schrödinger International Institute for Mathematics and Physics (ESI)

    Group Dynamics in Phototaxis

    A Simple Go-or-Grow Model of Aerotaxis Along a Self-Generated Gradient
    Erwin Schrödinger International Institute for Mathematics and Physics (ESI)

    A Simple Go-or-Grow Model of Aerotaxis Along a Self-Generated Gradient

    On the Work of Marcelo Viana - International Conference on Dynamical Systems
    Instituto de Matemática Pura e Aplicada

    On the Work of Marcelo Viana - International Conference on Dynamical Systems

    Structure of Feigenbaum Henon Maps
    Instituto de Matemática Pura e Aplicada

    Structure of Feigenbaum Henon Maps