Daubechies, I.
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2

CONFORMAL WASSERSTEIN DISTANCE: II. COMPUTATIONAL ASPECTS A..:

LIPMAN, Y. ; PUENTE, J. ; DAUBECHIES, I.
Mathematics of Computation.  82 (2013)  281 - p. 331-381 , 2013
 
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Conformal Wasserstein distances: Comparing surfaces in poly..:

Lipman, Y. ; Daubechies, I.
Advances in Mathematics.  227 (2011)  3 - p. 1047-1077 , 2011
 
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Nonlinear regularization techniques for seismic tomography:

Loris, I. ; Douma, H. ; Nolet, G...
Journal of Computational Physics.  229 (2010)  3 - p. 890-905 , 2010
 
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Independent component analysis for brain fMRI does not sele..:

Daubechies, I. ; Roussos, E. ; Takerkart, S....
Proceedings of the National Academy of Sciences.  106 (2009)  26 - p. 10415-10422 , 2009
 
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Independent Component Analysis for Brain fMRI Does Not Sele..:

Daubechies, I. ; Roussos, E. ; Takerkart, S....
Proceedings of the National Academy of Sciences of the United States of America.  106 (2009)  26 - p. 10415-10422 , 2009
 
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Variational image restoration by means of wavelets: Simulta..:

Daubechies, I. ; Teschke, G.
Applied and Computational Harmonic Analysis.  19 (2005)  1 - p. 1-16 , 2005
 
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Reconstructing Sunyaev-Zel'dovich clusters in future cosmic..:

Pierpaoli, E. ; Anthoine, S. ; Huffenberger, K..
Monthly Notices of the Royal Astronomical Society.  359 (2005)  1 - p. 261-271 , 2005
 
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Variational image restoration by means of wavelets 

simultaneous decomposition, deblurring and denoising  Berichte zur Technomathematik ; 04-04
Copies:  Zentrale:Magazin tr 1464; Zentrale:Magazin bc 1365-2004,4
 
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11

Variational image restoration by means of wavelets 

simultaneous decomposition, deblurring and denoising  Berichte zur Technomathematik ; 04-04
 
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12

An iterative thresholding algorithm for linear inverse prob..:

Daubechies, I. ; Defrise, M. ; De Mol, C.
Communications on Pure and Applied Mathematics.  57 (2004)  11 - p. 1413-1457 , 2004
 
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13

Regularity of Irregular Subdivision:

Daubechies, I. ; Guskov, I. ; Sweldens, W.
Constructive Approximation.  15 (1999)  3 - p. 381-426 , 1999
 
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14

Regularity of Refinable Functions Vectors:

Cohen, A. ; Daubechies, I. ; Plonka, G.
The Journal of Fourier Analysis and Applications..  3 (1997)  - p. , 1997
 
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15

Bivariate segment approximation and free knot splines: Rese..:

Borwein, P. ; Daubechies, I. ; Totik, V..
Constructive Approximation.  12 (1996)  4 - p. 555-558 , 1996
 
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