Celebratio Mathematica

I. Lor­is, G. No­let, I. Daubech­ies, and F. A. Dah­len: “Tomo­graph­ic in­ver­sion us­ing \( \ell_1 \)-norm reg­u­lar­iz­a­tion of wave­let coef­fi­cients,” Geo­phys. J. Int. 170 : 1 (2006), pp. 359–​370. ArXiv physics/​0608094 article

I. Lor­is, H. Douma, G. No­let, I. Daubech­ies, and C. Re­gone: “Non­lin­ear reg­u­lar­iz­a­tion tech­niques for seis­mic tomo­graphy,” J. Com­put. Phys. 229 : 3 (February 2010), pp. 890–​905. MR 2566369 Zbl 1182.​86003 ArXiv 0808.​3472 article

F. J. Si­mons, I. Lor­is, G. No­let, I. C. Daubech­ies, S. Voron­in, J. S. Judd, P. A. Vet­ter, J. Charléty, and C. Von­esch: “Solv­ing or resolv­ing glob­al tomo­graph­ic mod­els with spher­ic­al wave­lets, and the scale and sparsity of seis­mic het­ero­gen­eity,” Geo­phys. J. Int. 187 : 2 (November 2011), pp. 969–​988. ArXiv 1104.​3151 article