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Quaternions applied to physics in non-euclidean space. 1 - The mathematical methods.
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Abstract
The utility of quaternions in mathematical physics in non-Euclidean space is much the same as in Euclidean, that is to say they are suitable for establishing fundamental relations. Details must be worked out by some system of scalar coordinates. It is hoped that the applications, to Physics, for which the methods of this paper have been prepared, will appear in subsequent papers; but, quite naturally, it has been found that the methods alone demand for exposition more space than can be placed at the writer's disposal for the first paper of the series.
Item Type: | Article |
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Authors/Creators: | McAulay, Alexander Leicester |
Keywords: | Royal Society of Tasmania, Van Diemens Land, VDL, Hobart Town, natural sciences, proceedings, records |
Journal or Publication Title: | Papers & Proceedings of the Royal Society of Tasmania |
Collections: | Royal Society Collection Royal Society Collection > Papers & Proceedings of the Royal Society of Tasmania |
Additional Information: | In 1843 the Horticultural and Botanical Society of Van Diemen's Land was founded and became the Royal Society of Van Diemen's Land for Horticulture, Botany, and the Advancement of Science in 1844. In 1855 its name changed to Royal Society of Tasmania for Horticulture, Botany, and the Advancement of Science. In 1911 the name was shortened to Royal Society of Tasmania. |
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