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K-Theory, 1992
When \(F\) is a field the Milnor \(K\)-groups, \(K^ M_ n(F)\), are defined as the graded algebra on \(F^*\) divided by the two-sided ideal generated by elements \(a\otimes (1-a)\). There is a natural map between Milnor and Quillen \(K\)-theory, \(s_ p: K^ M_ p(F)\to K_ p(F)\). It is shown by \textit{A. A. Suslin} [Lect. Notes Math. 1046, 357-375 (1984;
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When \(F\) is a field the Milnor \(K\)-groups, \(K^ M_ n(F)\), are defined as the graded algebra on \(F^*\) divided by the two-sided ideal generated by elements \(a\otimes (1-a)\). There is a natural map between Milnor and Quillen \(K\)-theory, \(s_ p: K^ M_ p(F)\to K_ p(F)\). It is shown by \textit{A. A. Suslin} [Lect. Notes Math. 1046, 357-375 (1984;
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On the Origins of the Special Theory of Relativity
American Journal of Physics, 1960Holton Gerald
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A test theory of special relativity: III. Second-order tests
General Relativity and Gravitation, 1977Sexl Roman U
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Non-Abelian gauge field theory in scale relativity
Journal of Mathematical Physics, 2006Laurent Nottale +2 more
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