Time-optimal control in SU (2) and SO(3). Yuly Billig 1 Abstract. Spatial orientation of a solid body is parametrized by the group SO3 of rotations of a sphere. If we are given two types of control, that is we are able t - Exponentials - Document - PDFSEARCH.IO

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	Time-optimal control in SU (2) and SO(3). Yuly Billig 1 Abstract. Spatial orientation of a solid body is parametrized by the group SO3 of rotations of a sphere. If we are given two types of control, that is we are able t Add to Reading List Document Date: 2013-09-03 12:00:17 Open Document File Size: 155,92 KB Share Result on Facebook City Ottawa / Boston / New York / / Company Lie / SO3 / A. W. Knapp / Cambridge University Press / SU2 / SU / / Country Canada / / / Facility Carleton University / / IndustryTerm related / quantum systems / linear / quantum computing / / Movie From now on / / Organization Cambridge University / School of Mathematics and Statistics / Natural Sciences and Engineering Research Council of Canada / Carleton University / / Person Velimir Jurdjevic / Alexander Weekes / / ProvinceOrState New York / / SocialTag Matrices Exponentiation Skew-symmetric matrix Lie algebra Lie groups Exponentials Mathematics

Time-optimal control in SU (2) and SO(3). Yuly Billig 1 Abstract. Spatial orientation of a solid body is parametrized by the group SO3 of rotations of a sphere. If we are given two types of control, that is we are able tAdd to Reading List