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Unpublished

Delgadillo R, Lu J, Yang X. 2015. Gauge-invariant frozen Gaussian approximation method for the Schrödinger equation with periodic potentials. arXiv.org.

Journal Article

Guo H, Yang X. 2016. Polynomial Preserving Recovery for High Frequency Wave Propagation. Journal of Scientific Computing. 69(1):1–21.

Guo H, Yang X. 2017. Polynomial preserving recovery for high frequency wave propagation. Journal of Scientific Computing. 71:594–614.

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.

Chai L, Tong P, Yang X. 2018. Frozen Gaussian approximation for 3D seismic tomography. Inverse Problems. 34:055004.

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.

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.

Acknowledgements

Please acknowledge the CSC in publications and presentations if you are using our facilities computing resources in your research.

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.