A probabilistic approach to interior regularity of fully nonlinear degenerate elliptic equations in smooth domains
专题命中 可控生成 :diffusion(abstract)
Comments Accepted. 31 pages
视觉与机器人
图像生成、文生图、图像编辑、扩散模型和可控生成。
专题命中 可控生成 :diffusion(abstract)
Comments Accepted. 31 pages
专题命中 可控生成 :diffusion(abstract)
Comments The paper was submitted. The first version of this paper is in 2010
专题命中 可控生成 :diffusion(abstract)
Comments 13 pages, 1 figure
专题命中 可控生成 :diffusion(abstract)
专题命中 可控生成 :diffusion(abstract)
Comments 5 figures
Journal ref Journal of Applied Physics 108, 103717 (2010)
专题命中 可控生成 :diffusion(abstract)
Comments 27 pages; version2: 28 pages, error in equation (2) corrected
专题命中 可控生成 :image generation(abstract)
专题命中 可控生成 :diffusion(abstract)
Comments 22 pages
专题命中 可控生成 :diffusion(abstract)
Comments 15 pages, 7 figures. Corrected and expanded discussion. Now includes analysis of spin-echo and optical pumping experiments, in addition to FID
Journal ref Proc. SPIE 7948, Advances in Photonics of Quantum Computing, Memory, and Communication IV, 79480U (2011)
专题命中 可控生成 :diffusion(abstract)
Comments 5 pages, 4 figures, in Proceedings of the 52nd ICFA Advanced Beam Dynamics Workshop on High-Intensity and High-Brightness Hadron Beams (HB2012), Beijing, China, 17-21 September 2012
专题命中 可控生成 :diffusion(abstract)
Comments 14 pages, 8 figures
Journal ref Chaos 19, 043126 (2009)
专题命中 可控生成 :diffusion(abstract)
Comments 12 pages, 9 figures
专题命中 可控生成 :diffusion(abstract)
Comments 33 pages
专题命中 可控生成 :diffusion(abstract)
专题命中 可控生成 :diffusion(abstract)
Comments A number of corrections and improvements. We thank the careful referee for useful suggestions and corrections
专题命中 可控生成 :diffusion(abstract)
Comments This paper has been withdrawn by the authors. This paper has been resubmitted as a revised version of arXiv:1206.3649v1
专题命中 可控生成 :diffusion(abstract)
Comments The results were presented by Juan Li at the "Stochastic Analysis In Finance" Spring School in Roscoff (France) in March 2012
专题命中 可控生成 :diffusion(abstract)
专题命中 可控生成 :diffusion(abstract)
Journal ref ESAIM: COCV 17 (2011) 1174-1197
专题命中 可控生成 :diffusion(abstract)
Comments In this revised version the condition that ${|f(x)|/(1+|x|) : x \in \mathbb R^N}$ is bounded (in the previous version) was replaced with the stronger condition that ${|f(x)-f(y)| : |x-y| \le 1}$ is bounded, since the previous condition is not enough to guarantee the existence of the limits $f_\infty$ and $g_\infty$ in the proof of Theorem 1.3
专题命中 可控生成 :diffusion(abstract)
Comments 10 pages, 4 figures
专题命中 可控生成 :diffusion(abstract)
Comments 20 pages
专题命中 可控生成 :image generation(abstract)
Comments Published in at http://dx.doi.org/10.1214/09-STS281 the Statistical Science (http://www.imstat.org/sts/) by the Institute of Mathematical Statistics (http://www.imstat.org)
Journal ref Statistical Science 2010, Vol. 25, No. 4, 458-475
专题命中 可控生成 :diffusion(abstract)
专题命中 可控生成 :diffusion(abstract)
Comments 16 pages
专题命中 可控生成 :diffusion(abstract)
Comments 5 pages,4 figures
Journal ref Phys. Rev. Lett. 105, 177403 (2010)
专题命中 可控生成 :diffusion(abstract)
专题命中 可控生成 :diffusion(abstract)
Comments Invited review for "Reviews of Modern Physics", 87 pages including 28 figures, in press
Journal ref Rev.Mod.Phys.76:125-194,2004
专题命中 可控生成 :diffusion(abstract)
专题命中 可控生成 :diffusion(abstract)