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 two-body_problem [2015/08/19 19:50]nikolaj two-body_problem [2015/08/19 19:50] (current)nikolaj Both sides previous revision Previous revision 2015/08/19 19:50 nikolaj 2015/08/19 19:50 nikolaj 2014/03/21 11:11 external edit2013/11/09 20:36 nikolaj 2013/11/09 20:35 nikolaj 2013/11/09 20:33 nikolaj 2013/11/09 20:33 nikolaj 2013/11/09 19:58 nikolaj 2013/11/09 19:56 nikolaj 2013/11/09 19:56 nikolaj 2013/11/09 19:49 nikolaj 2013/11/09 19:42 nikolaj 2013/11/09 19:42 nikolaj 2013/11/09 19:34 nikolaj 2013/11/09 19:29 nikolaj 2013/11/09 19:29 nikolaj 2013/11/09 19:24 nikolaj old revision restored (2013/11/04 19:24) 2015/08/19 19:50 nikolaj 2015/08/19 19:50 nikolaj 2014/03/21 11:11 external edit2013/11/09 20:36 nikolaj 2013/11/09 20:35 nikolaj 2013/11/09 20:33 nikolaj 2013/11/09 20:33 nikolaj 2013/11/09 19:58 nikolaj 2013/11/09 19:56 nikolaj 2013/11/09 19:56 nikolaj 2013/11/09 19:49 nikolaj 2013/11/09 19:42 nikolaj 2013/11/09 19:42 nikolaj 2013/11/09 19:34 nikolaj 2013/11/09 19:29 nikolaj 2013/11/09 19:29 nikolaj 2013/11/09 19:24 nikolaj old revision restored (2013/11/04 19:24) Line 2: Line 2: ==== Set ==== ==== Set ==== | @#FFBB00: definiendum | @#FFBB00: $\langle \mathbb R^{2\times 3}, H\rangle \in \mathrm{it}$ ... Classical Hamiltonian system | | @#FFBB00: definiendum | @#FFBB00: $\langle \mathbb R^{2\times 3}, H\rangle \in \mathrm{it}$ ... Classical Hamiltonian system | - | @#55EE55: postulate ​  | @#55EE55: $H({\bf r}_1,{\bf r}_2,{\bf p}_1,{\bf p}_2) = \frac{1}{m_1}\frac{1}{2}{\bf p}_1^2 + \frac{1}{m_2}\frac{1}{2}{\bf p}_2^2 + V(|{\bf r}_1-{\bf r}_2|)$ | | @#55EE55: postulate ​  | @#55EE55: $H({\bf r}_1,{\bf r}_2,{\bf p}_1,{\bf p}_2) = \frac{1}{m_1}\frac{1}{2}{\bf p}_1^2 + \frac{1}{m_2}\frac{1}{2}{\bf p}_2^2 + V(|{\bf r}_1-{\bf r}_2|)$ |