时间：2012年5月17日（周四）下午16:00
地点：旗山校区理工楼403学术报告厅
主讲：中科院数学与系统科学研究院应用数学所 黎怀谦博士
主办：数计学院
专家简介：黎怀谦, 2011年博士毕业于北京师范大学和法国勃艮第大学，现为中科院应用数学研究所博士后，主要研究方向为随机分析。
报告摘要：
Following precisely [ F. Baudoin and N. Garofalo, arXiv:1101.3590 ], we give an introduction of the generalized curvature-dimension inequality on the smooth connected manifold M endowed with a smooth measure μ and a smooth locally subelliptic diffusion operator L satisfying L1 = 0, which is symmetric with respect to μ. As its applications, the scale-invariant parabolic Harnack inequality and off-diagonal Gaussian upper bounds associated with the operator L are given as a complement of the above work. We also give the Neumann heat kernel estimate of the Laplacian on the compact Riemannian manifold with convex boundary .