Bibliography

Chu97

F. R. K. Chung. Spectral Graph Theory. Volume 92. American Mathematical Society, 1997. CBMS Regional Conference Series in Mathematics. doi:10.1090/cbms/092.

CAC+08

G. Cruccu, M.J. Aminoff, G. Curio, J.M. Guerit, R. Kakigi, F. Mauguiere, P.M. Rossini, R.-D. Treede, and L. Garcia-Larrea. Recommendations for the clinical use of somatosensory-evoked potentials. Clinical Neurophysiology, 119(8):1705 – 1719, 2008. doi:10.1016/j.clinph.2008.03.016.

DZMC07

R. Dyer, R. H. Zhang, T. Möller, and A. Clements. An investigation of the spectral robustness of mesh laplacians. Technical Report, Simon Fraser University, GrUVi Lab, Burnaby, Canada, 2007. URL: https://eprints.cs.univie.ac.at/4961.

Fuj95

K. Fujiwara. Eigenvalues of Laplacians on a closed riemannian manifold and its nets. Proceedings of the American Mathematical Society, 123(8):2585–2594, 1995. doi:10.1090/S0002-9939-1995-1257106-5.

GEF+15

U. Graichen, R. Eichardt, P. Fiedler, D. Strohmeier, F. Zanow, and J. Haueisen. SPHARA - a generalized spatial fourier analysis for multi-sensor systems with non-uniformly arranged sensors: application to EEG. PLoS ONE, 04 2015. doi:10.1371/journal.pone.0121741.

MAB+99

F. Mauguiere, T. Allison, C. Babiloni, H. Buchner, A. A. Eisen, D.S. Goodin, S.J. Jones, R. Kakigi, S. Matsuoka, M.R. Nuwer, P.M. Rossini, and H. Shibasaki. Somatosensory evoked potentials. In G. Deuschl and A. Eisen, editors, Recommendations for the Practice of Clinical Neurophysiology: Guidelines of the International Federation of Clinical Neurophysiology, chapter 2.4, pages 79–90. Elsevier Science B. V., 1999. URL: http://www.scopus.com/inward/record.url?scp=0032621105&partnerID=8YFLogxK.

MDSB03

M. Meyer, M. Desbrun, P. Schröder, and A. Barr. Discrete differential geometry operators for triangulated 2-manifolds. In H. C. Hege and K. Polthier, editors, Visualization and Mathematics III, pages 35–57. Springer, 2003. doi:10.1007/978-3-662-05105-4_2.

PP93

U. Pinkall and K. Polthier. Computing discrete minimal surfaces and their conjugates. Experimental Mathematics, 2:15–36, 1993. doi:10.1080/10586458.1993.10504266.

Pol02

K. Polthier. Computational aspects of discrete minimal surfaces. In J. Hass, D. Hoffman, A. Jaffe, H. Rosenberg, R. Schoen, and M. Wolf, editors, Proceedings of the Clay Summer School on Global Theory of Minimal Surfaces. 2002. URL: http://citeseerx.ist.psu.edu/viewdoc/summary?doi=10.1.1.8.6834&rank=1.

RKH10

K.R. Rao, D.N. Kim, and J.J. Hwang. Fast Fourier Transform: Algorithms and Applications. Signals and communication technology. Springer, 2010. doi:10.1007/978-1-4020-6629-0.

Tau95

G. Taubin. Signal processing approach to fair surface design. In Proceedings of the ACM SIGGRAPH Conference on Computer Graphics, 351–358. 1995. doi:10.1145/218380.218473.

VL07

B. Vallet and B. Levy. Spectral geometry processing with manifold harmonics. Technical Report inria-00186931, Université Nancy, Institut National Polytechnique de Lorraine, 2007. doi:10.1111/j.1467-8659.2008.01122.x.

WMKG07

M. Wardetzky, S. Mathur, F. Kälberer, and E. Grinspun. Discrete laplace operators: no free lunch. In A. Belyaev and M Garland, editors, SGP07: Eurographics Symposium on Geometry Processing, 33–37. Eurographics Association, 2007. doi:10.2312/SGP/SGP07/033-037.

ZvKD07

H. Zhang, O. van Kaick, and R. Dyer. Spectral methods for mesh processing and analysis. In D. Schmalstieg and J. Bittner, editors, STAR Proceedings of Eurographics, volume 92, 1–22. 2007. URL: http://citeseerx.ist.psu.edu/viewdoc/download?doi=10.1.1.132.8135&rep=rep1&type=pdf.

ZvKD10

H. Zhang, O. van Kaick, and R. Dyer. Spectral mesh processing. Computer Graphics Forum, 29(6):1865–1894, 2010. doi:10.1111/j.1467-8659.2010.01655.x.