Atmospheric & Oceanic Sciences
- AOS 527/GEO 527: Atmospheric Radiative TransferStructure and composition of terrestrial atmospheres. Fundamental aspects of electromagnetic radiation. Absorption and emission by atmospheric gases. Optical extinction of particles. Roles of atmospheric species in Earth's radiative energy balance. Perturbation of climate due to natural and antropogenic causes. Satellite observations of climate system.
- AOS 551: Deep Learning in Geophysical Fluid DynamicsCourse provides a survey of the rapidly growing field of physics-informed deep learning, which integrates known physics principles with neural networks to predict the behavior of a physical system. It both introduces the background knowledge required to implement physics-informed deep learning and provides practical in-class coding exercises. Students gain experience applying this emerging method to their own research interests, including topics in geophysical fluid dynamics (atmospheric, oceanic or ice dynamics) or other nonlinear systems where the same technique applies. Students develop individual projects throughout the semester.
- AOS 571: Introduction to Geophysical Fluid DynamicsThis course covers the physical principles and mathematical tools fundamental to the theoretical, observational, experimental, and numerical study of the atmosphere and oceans. Topics include: kinematical, dynamical, and thermodynamical equations for rotating and stratified fluids; hydrostatic and geostrophic balance; Boussinesq approximation; energetic balances; transport of scalar fields by advection and diffusion; vorticity and potential vorticity; shallow water theory; quasi-geostrophic theory.
- AOS 575: Numerical Prediction of the Atmosphere and OceanA practical introduction to the numerical approaches that are used to simulate the evolution of the ocean and atmosphere. This course covers the forms of the equations of motion that are most appropriate for numerically studying various atmospheric and oceanic phenomena, and the numerical techniques that are used for their spatial and temporal discretization. The conservation properties of the continuous equations of motion and the numerical approaches for reproducing them are covered, as are the parameterization of unresolved phenomena, and specific considerations for accurate simulation of tracers.