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Greening the Economy: Sustainable Cities
Introduction to Graphic Illustration
Computational Social Science Methods
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Explore collective cold-atom interactions and their astrophysical applications through experiments on light scattering, random lasing, and long-range forces in atomic vapors.
Explore interactions induced by fluctuating electromagnetic fields, from dispersion forces to blackbody radiation effects. Learn about light-matter interactions and potential applications in colloidal systems.
Explore quantum friction effects on polarizable charged particles near chiral and nonreciprocal media, focusing on topological insulators and examining Casimir-Polder shifts in various scenarios.
Explore the thermal Casimir effect and its measurement using CANNEX, focusing on out-of-equilibrium conditions and thermal radiation pressure in macroscopic quantum interactions.
Explore dispersion forces, van der Waals interactions, and Casimir-Polder effects, focusing on temperature dependence and quantum field theory challenges in describing material absorption.
Explore quantum trapping effects in photonic structures, focusing on optical resonators and nanocomposite materials. Learn about Casimir-Lifshitz forces and their impact on material design.
Explore numerical evaluation of Casimir-Polder interaction at finite temperature, focusing on DGTD method for complex setups including nonlocal materials and finite temperatures.
Explore photonic quantum computing architectures, applications, and future challenges. Discover quantum machine learning, reinforcement learning, and secure computing in quantum networks.
Explore comparative analysis of amyloid fibril fragmentation stabilities, crucial for understanding neurodegenerative diseases. Learn analytical approaches to assess polymorphic structures under mechanical perturbation.
Explore Hairer's regularity structures for solving PDEs with rough noise, examining versatile concepts and analytical approaches to renormalization.
Explore mathematical approaches to modeling group dynamics in phototaxis, including discrete, kinetic, and PDE-based methods for studying bacterial movement towards light.
Explore a minimal model of cell colony expansion driven by aerotaxis, examining division, directional movement, and diffusion in response to oxygen gradients.
Explore groundbreaking work on stochastic partial differential equations, revolutionizing mathematical modeling of random physical systems with the theory of regularity structures.
Explore the convergence of the Ising-Kac model to $\Phi^4$ in 3D, analyzing Glauber dynamics and applying regularity structure theory to discrete particle systems.
Explore connections between Dirichlet-to-Neumann map, spectral flow, and nodal deficiency in Laplacian eigenfunctions. Discover improved bounds and applications to spectral minimal partitions.
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