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Time-dependent vector constants of motion, symmetries, and orbit equations for the dynamical system <b>r</b>̈=<i>i</i>̂<i>r</i>{[<i>U</i>̈(<i>t</i>)/<i>U</i>(<i>t</i>)]<i>r</i> −[μ/<i>U</i>(<i>t</i>)]<i>r</i>−2} - MaRDI portal

Time-dependent vector constants of motion, symmetries, and orbit equations for the dynamical system <b>r</b>̈=<i>i</i>̂<i>r</i>{[<i>U</i>̈(<i>t</i>)/<i>U</i>(<i>t</i>)]<i>r</i> −[μ/<i>U</i>(<i>t</i>)]<i>r</i>−2} (Q3327764)

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Time-dependent vector constants of motion, symmetries, and orbit equations for the dynamical system <b>r</b>̈=<i>i</i>̂<i>r</i>{[<i>U</i>̈(<i>t</i>)/<i>U</i>(<i>t</i>)]<i>r</i> −[μ/<i>U</i>(<i>t</i>)]<i>r</i>−2}
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    Time-dependent vector constants of motion, symmetries, and orbit equations for the dynamical system <b>r</b>̈=<i>i</i>̂<i>r</i>{[<i>U</i>̈(<i>t</i>)/<i>U</i>(<i>t</i>)]<i>r</i> −[μ/<i>U</i>(<i>t</i>)]<i>r</i>−2} (English)
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    1983
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    Kepler's problem
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    time dependent central force dynamical systems
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    vector constants of motion
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    procedure for obtaining the orbit equations
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    examples
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    one-dimensional system
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