The Science of Cities: Defining Size, Shape, Scale and Performance Using Percolation Theory
Exploring how city size impacts shape and performance using percolation theory, challenging the notion that bigger cities are always better through innovative spatial analysis methods.
The Swine Flu and You: Predicting and Controlling the H1N1 Pandemic
Explore the H1N1 pandemic: its impact, control strategies, and mathematical modeling for prediction and prevention. Learn about public health responses and the science behind epidemic management.
Loss of Self-Organization in Earth's Climate
Análisis de cambios en la autorregulación del clima terrestre mediante herramientas de sistemas complejos, comparando datos de temperatura global con el modelo Daisyworld.
Pause Mathématique - Rencontre avec Hugo Duminil-Copin, Médaille Fields 2022
Découvrez les mathématiques avec Hugo Duminil-Copin, médaillé Fields 2022, lors d'une rencontre captivante avec des lycéens de l'Essonne.
Uma (Perc)olhada na Percolação
Explore o fascinante mundo da percolação e suas aplicações na física, com foco em conceitos fundamentais e fenômenos emergentes.
Apresentações Finais da III Escola de Verão ICTP-SAIFR para Jovens Físicos
Explore tópicos avançados em física, desde nanomáquinas e matéria escura até computação quântica, com apresentações de jovens pesquisadores em uma escola de verão científica.
The Phase Transition Phenomena in Combinatorial Structures
Explore phase transitions in combinatorial structures, from physics-inspired concepts to discrete systems, with rigorous analysis of rapid transformations.
The Complex Science of Cities and How They Grow
Explore how complexity science reveals fascinating connections between cities and nature, from fractal patterns to collective urban memory, and their impact on socio-economic trends and urban growth.
Geometry and Complex Networks - A Powerful Partnership
Explore the intersection of geometry and complex networks, uncovering powerful applications in network science, data analysis, and modeling real-world systems.
Erik Broman- Higher Dimensional Stick Percolation
Explore higher dimensional stick percolation, its applications in physics and chemistry, and the scaling of critical parameters as stick length increases in arbitrary dimensions.
Percolation on Hyperbolic Poisson-Voronoi Tessellations
Explore percolation on hyperbolic Poisson-Voronoi tessellations, resolving conjectures about critical probability behavior and its dependence on Poisson process intensity.
Spectrum of Sparse Inhomogeneous Random Graphs
Explore the spectrum of sparse inhomogeneous random graphs, examining structural properties and applications in network science, probability theory, and statistical physics.
Well Posedness for Hamilton-Jacobi Equations for Linearly Controlled Gradient Flows
Explore well-posedness of Hamilton-Jacobi equations for linearly controlled gradient flows, examining mathematical foundations and applications in optimization and control theory.
Homological Percolation in a Torus
Explore homological percolation on tori, examining phase transitions in higher dimensions using algebraic topology. Discover new perspectives on percolation beyond traditional giant components.
Hyperbolic Voronoi Percolation
Explore hyperbolic Voronoi percolation in this mathematical conference talk. Gain insights into non-Euclidean geometry and probability theory from expert Tobias Müller.
Random Plane Geometry - A Gentle Introduction
Explore random plane geometry and its scaling limits, focusing on first passage percolation and the directed landscape in Kardar-Parisi-Zhang models.
Using Dynamics to Constrain Connectivity of Neuronal Population in Respiratory Brainstem
Explores models of neuronal connectivity in respiratory brainstem, focusing on synchronized bursting activity and network architecture insights using multi-state bootstrap percolation.
Noise is the New Signal: Moving Beyond Zeroth-Order Geomorphology - 2010 Sharp Lecture
Explore geomorphic transport laws, scale dependence, and robust patterns in Earth's surface processes. Gain insights into sediment transport systems and future research directions.
Spectral Gap Estimates for the Random Field Ising Model - Lecture
Spectral gap estimates for random field Ising model: convergence rates, Glauber dynamics, Griffiths phase. Combines stochastic localization and percolation-theoretic coarse-graining techniques.
Distances in Hierarchical Percolation
Explore hierarchical percolation's behavior across dimensions, examining chemical, extremal, and pivotal distances in high and upper-critical dimensions through renormalization group analysis.
Rotational Invariance of Planar Random Cluster Models and Beyond
Exploration of rotational invariance in planar random cluster models, discussing its applications and potential for new insights into critical models on Z^2.