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Lin He 0010
Person information
- affiliation: Austrian Academy of Sciences, Johann Radon Institute for Computational and Applied Mathematics, Linz, Austria
- affiliation (PhD 2006): University of California, Mathematics Department, Los Angeles, CA, USA
Other persons with the same name
- Lin He — disambiguation page
- Lin He 0001 — South China University of Technology, School of Automation Science and Technology, Guangzhou, China (and 1 more)
- Lin He 0002 — City University of Hong Kong, Department of Computer Science, Hong Kong (and 1 more)
- Lin He 0003 — University of Science and Technology of China, Department of Electronic Science and Technology, Micro-/Nano-Electronic System Integration Center, Hefei, China (and 3 more)
- Lin He 0004 — Tsinghua University, Institute for Network Sciences and Cyberspace, Beijing, China (and 1 more)
- Lin He 0005 — National University of Defense Technology, College of Aerospace Science and Engineering, Changsha, China
- Lin He 0006 — Broadcom Corp., Irvine, CA, USA (and 2 more)
- Lin He 0007 — Shanghai Jiao Tong University, Bio-X Institutes, Shanghai, China (and 2 more)
- Lin He 0008 — Marquette University, Department of Math, Stats & Computer Science, Milwaukee, WI, USA
- Lin He 0009 — Nanjing Agricultural University, Department of Information Management, Nanjing, China
- Lin He 0011 — Hefei University of Technology, Automotive Research Institute, Hefei, China
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2000 – 2009
- 2009
- [j5]Martin Burger, Lin He, Carola-Bibiane Schönlieb:
Cahn--Hilliard Inpainting and a Generalization for Grayvalue Images. SIAM J. Imaging Sci. 2(4): 1129-1167 (2009) - 2007
- [j4]Martin Burger, Elena Resmerita, Lin He:
Error estimation for Bregman iterations and inverse scale space methods in image restoration. Computing 81(2-3): 109-135 (2007) - [j3]Lin He, Chiu-Yen Kao, Stanley J. Osher:
Incorporating topological derivatives into shape derivatives based level set methods. J. Comput. Phys. 225(1): 891-909 (2007) - [c1]Lin He, Stanley J. Osher:
Solving the Chan-Vese Model by a Multiphase Level Set Algorithm Based on the Topological Derivative. SSVM 2007: 777-788 - 2006
- [j2]Lin He, Martin Burger, Stanley J. Osher:
Iterative Total Variation Regularization with Non-Quadratic Fidelity. J. Math. Imaging Vis. 26(1-2): 167-184 (2006) - 2005
- [j1]Lin He, Antonio Marquina, Stanley J. Osher:
Blind deconvolution using TV regularization and Bregman iteration. Int. J. Imaging Syst. Technol. 15(1): 74-83 (2005)
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