MATHEMATICAL MONOGRAPHS CONTRIBUTED BY WILHELM BLASCHKE 4

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Date: 2012-11-23 11:29:38 Operator theory Algebra Quaternions Rotation Mathematical analysis		MATHEMATICAL MONOGRAPHS CONTRIBUTED BY WILHELM BLASCHKE 4 Add to Reading List Source URL: neo-classical-physics.info Download Document from Source Website File Size: 537,90 KB Share Document on Facebook

	Euler Parameters (Quaternions) DocID: 1v8tx - View Document
	GENERALIZED QUATERNIONS KEITH CONRAD 1. introduction The quaternion group Q8 is one of the two non-abelian groups of size 8 (up to isomorphism). The other one, D4 , can be constructed as a semi-direct product: D4 ∼ DocID: 1uRcx - View Document
	Hecke module structure of quaternions David R. Kohel Abstract The arithmetic of quaternions is recalled from a constructive point of view. A Hecke module is introduced, defined as a free abelian group on right ideal clas DocID: 1sCma - View Document
	Cameron – Liebler line classes in P G(n, 4) Ivan Mogilnykh Sobolev Institute of Mathematics, Novosibirsk joint work with Alexander Gavrilyuk, Krasovski Institute of Mathematics and Mechanics, Ekaterinburg DocID: 1r6uc - View Document
	International Symposium on Experimental Robotics (ISER), 2014 Online Camera Registration for Robot Manipulation Neil Dantam, Heni Ben Amor, Henrik Christensen, and Mike Stilman∗ Institute for Robotics and Intelligent DocID: 1qO1L - View Document