Malladi, R.,
Sethian, J.A.,
Vemuri, B.C.,
Shape Modeling with Front Propagation: A Level Set Approach,
PAMI(17), No. 2, February 1995, pp. 158-175.
IEEE DOI
BibRef
9502
Earlier:
Evolutionary Fronts for Topology-Independent
Shape Modeling and Recovery,
ECCV94(A:1-13).
Springer DOI
See also Fast Level Set Based Algorithm For Topology-Independent Shape Modeling, A.
BibRef
Sethian, J.A.,
Level Set Methods and Fast Marching Methods,
Cambridge University Press1999
BibRef
9900
Level Set Methods:
Evolving Interfaces in Geometry, Fluid Mechanics,
Computer Vision and Materials Science,
Cambridge University Press1996.
ISBN 0-521-57202-9.
Level Set Methods.
Fast Marching Methods. Compute the boundary of evolving volumes for various applications.
HTML Version.
BibRef
Malladi, R.,
Sethian, J.A.,
Level Set and Fast Marching Methods in Image Processing and
Computer Vision,
ICIP96(I: 489-492).
IEEE DOI
BibRef
9600
Chopp, D.,
Computing Minimal Surfaces via Level Set Curvature Flows,
J. Comparative Physics(106), No. 1, 1993, pp. 77-91.
BibRef
9300
Kimmel, R.,
Amir, A.,
Bruckstein, A.M.,
Finding Shortest Paths on Surfaces Using Level Sets Propagation,
PAMI(17), No. 6, June 1995, pp. 635-640.
IEEE DOI
BibRef
9506
Osher, S.J.[Stanley J.],
Paragios, N.[Nikos],
Geometric Level Set Methods in Imaging, Vision, and Graphics,
Springer-VerlagJuly 2003.
ISBN: 978-0-387-21810-6
Springer DOI Nine areas:
Level Set Versus
Langrangian Methods, Edge Detection & Boundary Extraction, Scale &
Vector Image Reconstruction, Grouping, Knowledge-based Segmentation &
Registration, Motion Analysis, Computational Stereo & Implicit Surfaces,
Medical Image Analysis, Computer Graphics & Simulations.
BibRef
0307
Osher, S.J.[Stanley J.],
Fedkiw, R.,
Level Set Methods and Dynamic Implicit Surfaces,
New York:
SpringerVerlag, 2002, ISBN: 978-0387954820.
Buy this book: Level Set Methods and Dynamic Implicit Surfaces
BibRef
0200
Peng, D.,
Merriman, B.,
Osher, S.J.[Stanley J.],
Zhao, H.K., and
Kang, M.,
A PDE-based fast local level set method,
CompPhys(155), No. 2, 1999, pp. 410-438.
DOI Link
BibRef
9900
Abu-Gharbieh, R.[Rafeef],
Hamarneh, G.[Ghassan],
Gustavsson, T.[Tomas],
Kaminski, C.[Clemens],
Level Set Curve Matching and Particle Image Velocimetry for Resolving
Chemistry and Turbulence Interactions in Propagating Flames,
JMIV(19), No. 3, November 2003, pp. 199-218.
DOI Link
0310
BibRef
Krissian, K.[Karl],
Westin, C.F.[Carl-Fredrik],
Fast sub-voxel re-initialization of the distance map for level set
methods,
PRL(26), No. 10, 15 July 2005, pp. 1532-1542.
Elsevier DOI
0506
Chamfer distance for level set surfaces extraction.
BibRef
Fussenegger, M.[Michael],
Roth, P.M.[Peter M.],
Bischof, H.[Horst],
Deriche, R.[Rachid],
Pinz, A.J.[Axel J.],
A level set framework using a new incremental, robust Active Shape
Model for object segmentation and tracking,
IVC(27), No. 8, 2 July 2009, pp. 1157-1168.
Elsevier DOI
0906
Level set; Segmentation; Tracking; Active Shape Model; Incremental robust PCA
BibRef
Fussenegger, M.[Michael],
Roth, P.M.[Peter M.],
Bischof, H.[Horst],
Pinz, A.J.[Axel J.],
On-Line, Incremental Learning of a Robust Active Shape Model,
DAGM06(122-131).
Springer DOI
0610
BibRef
Roth, P.M.[Peter M.],
Bischof, H.[Horst],
Active sampling via tracking,
Learning08(1-8).
IEEE DOI
0806
BibRef
Yang, J.,
Staib, L.H.,
Duncan, J.S.,
Neighbor-Constrained Segmentation With Level Set Based 3-D Deformable
Models,
MedImg(23), No. 8, August 2004, pp. 940-948.
IEEE Abstract.
0409
BibRef
Duan, C.,
Liang, Z.,
Bao, S.,
Zhu, H.,
Wang, S.,
Zhang, G.,
Chen, J.J.,
Lu, H.,
A Coupled Level Set Framework for Bladder Wall Segmentation With
Application to MR Cystography,
MedImg(29), No. 3, March 2010, pp. 903-915.
IEEE DOI
1003
BibRef
Krishnamurthy, K.,
Bajwa, W.,
Willett, R.M.,
Level Set Estimation from Projection Measurements:
Performance Guarantees and Fast Computation,
SIIMS(6), No. 4, 2013, pp. 2047-2074.
DOI Link
1402
BibRef
Slavcheva, M.[Miroslava],
Baust, M.[Maximilian],
Ilic, S.[Slobodan],
Variational Level Set Evolution for Non-Rigid 3D Reconstruction From
a Single Depth Camera,
PAMI(43), No. 8, August 2021, pp. 2838-2850.
IEEE DOI
2107
BibRef
Earlier:
Towards Implicit Correspondence in Signed Distance Field Evolution,
CMBFH17(833-841)
IEEE DOI
1802
Eigenvalues and eigenfunctions,
Level set, Cameras, Image reconstruction, Laplace equations,
Laplacian eigenfunctions.
Laplace equations, Mathematical model, Shape, Tracking
BibRef
de Roover, C.[Cedric],
Czyz, J.[Jacek],
Macq, B.[Benoit],
Smoothing with Active Surfaces: A Multiphase Level Set Approach,
ICPR06(II: 243-246).
IEEE DOI
0609
BibRef
Weber, M.[Martin],
Blake, A.[Andrew],
Cipolla, R.[Roberto],
Sparse Finite Element Level-Sets for Anisotropic Boundary Detection in
3D Images,
ScaleSpace05(548-560).
Springer DOI
0505
BibRef
Earlier:
Sparse Finite Elements for Geodesic Contours with Level-Sets,
ECCV04(Vol II: 391-404).
Springer DOI
0405
BibRef
Chapter on 3-D Object Description and Computation Techniques, Surfaces, Deformable, View Generation, Video Conferencing continues in
Nonrigid, Deformable Motion Tracking .