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Nondegenerate abnormal trajectories in sub-Riemannian (2,3,5,8) problem
时间:2019年05月30日 14:38 点击数:

报告人:Elena Sachkova

报告地点:综合教学楼246室

报告时间:2019年06月05日星期三15:30-16:30

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报告摘要:

In the talk will consider abnormal trajectories in the sub-Riemannian problem with grouth vector (2,3,5,8) in nondegenerate case. We study abnormal trajectories which are not one-parametric subgroups of the state space tangent to the distribution Δ. We obtain parametric equations of abnormal controls, describe the structure of the cooresponding abnormal trajectories which lie in annihilator of square of Δ. We characterize strictly and nonstrictly abnormal trajectories. The main method of solving this problem is the Pontryagin maximum principle.

主讲人简介:

Elena Sachkova is Ph D in control theory. She is senior researcher in Control Processes Research Center of Program Systems Institute, Russian Academy of Sciences. She was associate professor of Department of mathematics of University of Pereslavl, where she delivered courses of Calculus, Linear Algebra and Analytic Geometry, Scientific Computations. Her research interests include Geometric Control Theory, Sub-Riemannian Geometry, Invariant Optimal Control Theory on Lie Groups.

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