Reconstructing Network Dynamics from Data - Applications to Neuroscience and Beyond
Institute for Pure & Applied Mathematics (IPAM) via YouTube
Overview
Syllabus
Heather Shappell - State change estimation in dynamic functional connectivity w/ semi-Markov models
Klaus Lehnertz - From local to global: correspondences between structural and functional networks
Tiago Pereira - Ergodic basis pursuit induces robust network reconstruction - IPAM at UCLA
Tomislav Stankovski - Neural Cross-frequency Coupling: delta-alpha, resting state, anesthesia, sleep
Serhiy Yanchuk - Adaptive dynamical networks: from multiclusters to recurrent synchronization
Sarah Muldoon - Characterizing differences in structural network changes from traumatic brain injury
Ginestra Bianconi - Dynamics of higher-order networks: effect of topology and triadic interactions
Jaroen Lamb - Towards a bifurcation theory of random dynamical systems - IPAM at UCLA
Deniz Eroglu - Emergent hypernetworks in weakly coupled oscillators - IPAM at UCLA
Sandro Vaienti - Thermodynamic formalism for open random dynamical systems - IPAM at UCLA
Danielle Bassett - Probing the costly dynamics of cognitive effort - IPAM at UCLA
Andrey Shilnikov - Reconstructed rhythm-generation by neural circuits in two sea slugs
Maxime Lucas - Synchronisation of oscillators with group interactions - IPAM at UCLA
Aneta Stefanovska - Time: How it matters - IPAM at UCLA
Ernesto Estrada - Network bypasses sustain complexity - IPAM at UCLA
Arkady Pikovsky - Inferring coupled oscillatory dynamics from data - IPAM at UCLA
Gary Froyland - Extracting cycles from spatiotemporal data and coherent sets across dynamic regimes
Peter Tass - Using Maths and Physics to Treat Parkinson’s With a Vibrating Glove - IPAM at UCLA
Erik Bollt - Identify Interactions in Complex Networked Dynamical Systems through Causation Entropy
Matteo Tanzi - Self-consistent transfer operators for high-dimensional expanding coupled maps
Taught by
Institute for Pure & Applied Mathematics (IPAM)