Publications

Filters: Author is Yang, Xu  [Clear All Filters]
2020
Hateley JC, Roberts J, Mylonakis K, Yang X.  2020.  Deep learning seismic substructure detection using the Frozen Gaussian approximation. Journal of Computational Physics. 409:109313.
2018
Hateley JC, Chai L, Tong P, Yang X.  2018.  Frozen Gaussian approximation for 3-D elastic wave equation and seismic tomography. Geophysical Journal International. 216:1394–1412.
Chai L, Tong P, Yang X.  2018.  Frozen Gaussian approximation for 3D seismic tomography. Inverse Problems. 34:055004.
2017
Delgadillo R, Yang X, Zhang J.  2017.  Frozen Gaussian Approximation-Based Artificial Boundary Conditions for One-Dimensional Nonlinear Schrödinger Equation in the Semiclassical Regime. Journal of Scientific Computing. :1–20.
Guo H, Yang X.  2017.  Polynomial preserving recovery for high frequency wave propagation. Journal of Scientific Computing. 71:594–614.
2016
Guo H, Yang X.  2016.  Polynomial Preserving Recovery for High Frequency Wave Propagation. Journal of Scientific Computing. 69(1):1–21.
2015
Delgadillo R, Lu J, Yang X.  2015.  Gauge-invariant frozen Gaussian approximation method for the Schrödinger equation with periodic potentials. arXiv.org.

Acknowledgements

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Use was made of computational facilities purchased with funds from the National Science Foundation (CNS-1725797) and administered by the Center for Scientific Computing (CSC). The CSC is supported by the California NanoSystems Institute and the Materials Research Science and Engineering Center (MRSEC; NSF DMR 1720256) at UC Santa Barbara.

 

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