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| View Original: | Coordinate rotation in 1+1 Minskowski space.svg (410x410) | |||
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| Keywords: Coordinate rotation in 1+1 Minskowski space.svg en Lorentz transformation <math>\begin pmatrix u_ 0 \\ u_ 1 \end pmatrix \begin pmatrix \cosh\theta -\sinh\theta\\ -\sinh\theta \cosh\theta \end pmatrix \begin pmatrix x_ 0 \\ x_ 1 \end pmatrix </math> <math>\begin pmatrix x_ 0 \\ x_ 1 \end pmatrix \begin pmatrix \cosh\theta \sinh\theta\\ \sinh\theta \cosh\theta \end pmatrix \begin pmatrix u_ 0 \\ u_ 1 \end pmatrix </math> with <math>\tanh\theta \beta</math> Here <math>\beta 0 5</math> Basis and dual basis vectors <math>\vec e _ u_ 0 \begin pmatrix \cosh\theta\\ \sinh\theta \end pmatrix \ \ \vec e _ u_ 1 \begin pmatrix \sinh\theta\\ \cosh\theta \end pmatrix </math> <math>\vec e _ u_ 0 \ \begin pmatrix \cosh\theta\\ -\sinh\theta \end pmatrix \ \ \vec e _ u_ 1 \ \begin pmatrix -\sinh\theta\\ \cosh\theta \end pmatrix </math> own Franzl aus tirol 06 09 2013 Cc-zero Coordinate systems Lorentz boosts Minkowski diagrams | ||||
