| Year |
Title |
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| 2022 |
H. Sun, Y. Sun, R. Nammour, C. Rivera, P. Williamson, and L. Demanet, Learning with real data without real labels: A strategy for extrapolated full-waveform inversion with field data, submitted. |
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H. Sun, L. Demanet, Beyond Correlations: Deep Learning for Seismic Interferometry, to appear in IEEE Transactions on Neural Networks and Learning Systems. |
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| 2021 |
P. Bharadwaj, M. Li, L. Demanet, Redatuming physical systems using symmetric autoencoders, Phys. Rev. Research 4, 023118 (2022) |
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M. Li, L. Demanet, L. Zepeda-Nunez, Wide-band butterfly network: stable and efficient inversion via multi-frequency neural networks, submitted |
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| 2020 |
H. Sun, L. Demanet, Deep Learning for Low-Frequency Extrapolation of Multicomponent Data in Elastic FWI, IEEE Transactions on Geoscience and Remote Sensing 60 (2021) 5909511 |
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Z. Fang, L. Demanet, Lift and Relax for PDE-constrained inverse problems in seismic imaging, submitted.
|
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Z. Fang, H. Fang, L. Demanet, Deep generative priors for Bayesian seismic inversion, submitted. |
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| 2019 |
M. Taus, L. Zepeda-Nunez, R. Hewett, L. Demanet, L-Sweeps: a scalable, parallel preconditioner for the high-frequency Helmholtz equation, submitted. |
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|
P. Bharadwaj, C. Meng, A. Fournier, L. Demanet, M. Fehler, Redshift of earthquakes via focused blind deconvolution of teleseisms, submitted |
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H. Sun, L. Demanet, Extrapolated full waveform inversion with deep learning, Geophysics 85.3 (2020): R275-R288. |
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| 2018 |
D. Batenkov, L. Demanet, G. Goldman, Y. Yomdin, Stability of partial Fourier matrices with clustered nodes, to appear in SIAM J. Matrix Analysis. |
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P. Bharadwaj, L. Demanet, A. Fournier, Focused blind deconvolution, to appear in IEEE Trans. Sig. Proc. |
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D. Batenkov, L. Demanet, H. Mhaskar, Stable soft extrapolation of entire functions, to appear in Inverse Problems. |
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| 2017 |
L. Zepeda-Nunez, A. Scheuer, R. Hewett, L. Demanet, The method of polarized traces for the 3D Helmholtz equation, to appear in Geophysics. |
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A. Cosse, L. Demanet Stable rank one matrix completion is solved by two rounds of semidefinite programming relaxation, to appear in Foundations of Computational Mathematics. |
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| 2016 |
A. Ahmed, L. Demanet, Leveraging diversity and sparsity in blind deconvolution, to appear in IEEE Trans. Info. Theory. |
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L. Demanet, A. Townsend, Stable extrapolation of analytic functions, to appear in Found. Comput. Math. |
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| 2015 |
Y. Li, L. Demanet, Full waveform inversion with extrapolated low frequency data, Geophysics 81.6 (2016): R339-R348. |
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L. Zepeda-Nunez, L. Demanet, Nested domain decomposition with polarized traces for the 2D Helmholtz equation, to appear in SIAM J. Sci. Comput. |
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Y. Li, L. Demanet, Phase and amplitude tracking for seismic event separation, Geophysics 80.6 (2015): WD59-WD72. |
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| 2014 |
L. Demanet, N. Nguyen, The recoverability limit for superresolution via sparsity, submitted. |
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L. Zepeda-Nunez, L. Demanet, The method of polarized traces for the 2D Helmholtz equation, J. Comp. Phys. 308(1), 347--388, 2016. |
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R. Belanger-Rioux, L. Demanet, Compressed absorbing boundary conditions via matrix probing, SIAM J. Num. Analysis, 53(5), 2441-2471, 2015. |
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| 2013 |
L. Demanet, P. Hand, Scaling law for recovering the sparsest element in a subspace, Information and Inference, vol. 3, no. 4, pp. 295-309, 2014. |
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L. Demanet, V. Jugnon, Convex recovery from interferometric measurements, IEEE Transactions on Computational Imaging,
3(2):282-295, 2017. |
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J. Poulson, N, Maxwell, L. Demanet, L. Ying, A parallel butterfly algorithm, SIAM J. Sci. Comput., 36(1), C49-C65, 2014. |
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H. Baek. H. Calandra, L. Demanet, Velocity estimation via registration-guided least-squares waveform inversion, Geophysics (2014) 79 (2): R79-R89. |
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| 2012 |
L. Demanet, X. Zhang, Eventual linear convergence of the Douglas Rachford iteration for basis pursuit, Math. Comp. 85 (2016), 209-238 |
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L. Demanet, P. Hand, Stable optimizationless recovery from phaseless linear measurements, Journal of Fourier Analysis and Applications, 20-1 (2014) 199-221. |
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J. Hu, S. Fomel, L. Demanet, L. Ying, A fast butterfly algorithm for generalized Radon transforms, Geophysics 78-4 (2013), U41-U51. |
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| 2011 |
J. Chiu, L. Demanet, Sublinear randomized algorithms for skeleton decompositions, SIAM. J. Matrix Anal. and Appl., 34-3 (2013) 13611383. |
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H. Baek, L. Demanet, Conditioning bounds for traveltime tomography in layered media, Inverse problems 28-5 (2012) 055008. |
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J. Chiu, L. Demanet, Matrix probing and its conditioning, SIAM J. Numer. Anal. 50-1 (2012) 171-193 |
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| 2010 |
L. Demanet, P.D. Letourneau, N. Boumal, H. Calandra, J. Chiu, S. Snelson, Matrix probing: a randomized preconditioner for the wave-equation hessian, Appl. Comput. Harmon. Anal. 32 (2012) 155-168 |
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L. Demanet, M. Ferrara, N. Maxwell, J. Poulson, L. Ying, A butterfly algorithm for synthetic aperture radar imaging, SIAM J. Imaging Sci. 5-1 (2012) 203-243 |
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L. Demanet, L. Ying, Fast Wave Computation via Fourier Integral Operators, Math. Comp. 81 (2012) 1455-1486 |
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| 2008 |
L. Demanet, G. Peyré, Compressive Wave Computation, Found. of Comput. Math. 11-3 (2011) 257-303 |
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E. Candes, L. Demanet, L. Ying, A Fast Butterfly Algorithm for the Computation of Fourier Integral Operators, SIAM Multiscale Model. Simul. 7-4 (2009) 1727-1750 |
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L. Demanet, L. Ying, Discrete Symbol Calculus, SIAM Review 53 (2011) 71-104. |
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L. Demanet, L. Ying, Scattering in Flatland: Efficient Representations via Wave Atoms, Found. of Comput. Math. 10-5 (2010) 569-613. |
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| 2007 |
L. Demanet, L. Ying, Wave Atoms and Time Upscaling of Wave Equations, Numer. Math. 113-1 (2009) 1-71. |
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| 2006 |
E. Candes, L. Demanet, L. Ying, Fast Computation of Fourier Integral Operators, SIAM J. Sci. Comput. 29-6 (2007) 2464-2493. |
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L. Demanet, L. Ying, Wave Atoms and Sparsity of Oscillatory Patterns, Appl. Comput. Harmon. Anal. 23-3 (2007) 368-387. Matlab code. |
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| 2005 |
L. Demanet, W. Schlag, Numerical verification of a gap condition for a linearized NLS equation, Nonlinearity 19 (2006) 829-852. |
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E. Candes, L. Demanet, D. Donoho, L. Ying, Fast Discrete Curvelet Transforms, SIAM Multiscale Model. Simul. 5-3 (2006) 861-899. |
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| 2004 |
E. Candes, L. Demanet The Curvelet Representation of Wave Propagators is Optimally Sparse, Comm. Pure Appl. Math 58-11 (2005) 1472-1528. |
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| 2003 |
E. Candes, L. Demanet Curvelets and Fourier Integral Operators, C. R. Acad. Sci. Paris, Ser. I 336 (2003) 395-398. |
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| 2001 |
J.P. Antoine, L. Demanet, L. Jacques, P. Vandergheynst Wavelets on the sphere: Implementation and Approximation, Appl. Comput. Harmon. Anal. 13 (2002) 177-200. |
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