Analysis

Published on Department of Mathematics Calendar (https://calendar.math.yale.edu)

Boundary regularity of area-minimizing currents: a linear model with analytic interface [1]

An approach to universality using Weyl m-functions [2]

Additive energy of regular measures in one and higher dimensions, and the fractal uncertainty principle [3]

Asymptotic stability for the sine-Gordon kink under odd perturbations via super-symmetry [4]

Complete integrability of the Benjamin-Ono equation on the multi-soliton manifolds [5]

Localization and Cantor spectrum for quasiperiodic discrete Schrödinger operators with asymmetric, smooth, cosine-like sampling functions [6]

Long-time dynamics of 1d cubic nonlinear Schrödinger equations with a trapping potential [7]

Continuum and discrete models of waves in 2D materials [8]

Wave decay on asymptotically flat spacetimes [9]

Asymptotic Crimes: Homogenized Wave Equations For Long Times [10]

Links
[1] https://calendar.math.yale.edu/event/boundary-regularity-area-minimizing-currents-linear-model-analytic-interface [2] https://calendar.math.yale.edu/event/approach-universality-using-weyl-m-functions [3] https://calendar.math.yale.edu/event/additive-energy-regular-measures-one-and-higher-dimensions-and-fractal-uncertainty-principle [4] https://calendar.math.yale.edu/event/asymptotic-stability-sine-gordon-kink-under-odd-perturbations-super-symmetry [5] https://calendar.math.yale.edu/event/complete-integrability-benjamin-ono-equation-multi-soliton-manifolds [6] https://calendar.math.yale.edu/event/localization-and-cantor-spectrum-quasiperiodic-discrete-schrodinger-operators-asymmetric [7] https://calendar.math.yale.edu/event/long-time-dynamics-1d-cubic-nonlinear-schrodinger-equations-trapping-potential [8] https://calendar.math.yale.edu/event/continuum-and-discrete-models-waves-2d-materials [9] https://calendar.math.yale.edu/event/wave-decay-asymptotically-flat-spacetimes [10] https://calendar.math.yale.edu/event/asymptotic-crimes-homogenized-wave-equations-long-times [11] https://calendar.math.yale.edu/seminars/analysis [12] https://calendar.math.yale.edu/seminars/analysis?page=8 [13] https://calendar.math.yale.edu/seminars/analysis?page=5 [14] https://calendar.math.yale.edu/seminars/analysis?page=6 [15] https://calendar.math.yale.edu/seminars/analysis?page=7 [16] https://calendar.math.yale.edu/seminars/analysis?page=10 [17] https://calendar.math.yale.edu/seminars/analysis?page=11 [18] https://calendar.math.yale.edu/seminars/analysis?page=12 [19] https://calendar.math.yale.edu/seminars/analysis?page=13 [20] https://calendar.math.yale.edu/seminars/analysis?page=17