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  2. Hamilton's principle - Wikipedia

    en.wikipedia.org/wiki/Hamilton's_principle

    Hamilton's principle states that the true evolution q(t) of a system described by N generalized coordinates q = (q 1, q 2, ..., q N) between two specified states q 1 = q(t 1) and q 2 = q(t 2) at two specified times t 1 and t 2 is a stationary point (a point where the variation is zero) of the action functional [] = ((), ˙ (),) where (, ˙,) is the Lagrangian function for the system.

  3. Hamiltonian optics - Wikipedia

    en.wikipedia.org/wiki/Hamiltonian_optics

    The general results presented above for Hamilton's principle can be applied to optics using the Lagrangian defined in Fermat's principle.The Euler-Lagrange equations with parameter σ =x 3 and N=2 applied to Fermat's principle result in ˙ = with k = 1, 2 and where L is the optical Lagrangian and ˙ = /.

  4. Figma (toy) - Wikipedia

    en.wikipedia.org/wiki/Figma_(toy)

    The figma vehicles branding was used only for the tanks and accessories of the anime Girls und Panzer, such as the Panzer IV Ausf. D (Type D). The tanks are not officially scaled, but are in scale to Figma figures, putting them at near to 1:12. The first vehicle, the Panzer IV Ausf. D "Finals" version, was released in October 2015. figFIX

  5. Action principles - Wikipedia

    en.wikipedia.org/wiki/Action_principles

    Action principles are "integral" approaches rather than the "differential" approach of Newtonian mechanics.[2]: 162 The core ideas are based on energy, paths, an energy function called the Lagrangian along paths, and selection of a path according to the "action", a continuous sum or integral of the Lagrangian along the path.

  6. Hamiltonian system - Wikipedia

    en.wikipedia.org/wiki/Hamiltonian_system

    A Hamiltonian system is a dynamical system governed by Hamilton's equations. In physics, this dynamical system describes the evolution of a physical system such as a planetary system or an electron in an electromagnetic field. These systems can be studied in both Hamiltonian mechanics and dynamical systems theory.

  7. How Figure Skater Scott Hamilton Is 'In Control' of His ...

    www.aol.com/entertainment/figure-skater-scott...

    Olympic figure skater Scott Hamilton has been candid about his health battle since getting diagnosed with cancer for the first time in 1997.. Years after his 1984 gold medal win at the Olympic ...

  8. Olympic champion figure skater Scott Hamilton in Tennessee ...

    www.aol.com/olympic-champion-figure-skater-scott...

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  9. Hamiltonian mechanics - Wikipedia

    en.wikipedia.org/wiki/Hamiltonian_mechanics

    Hamilton's equations have another advantage over Lagrange's equations: if a system has a symmetry, so that some coordinate does not occur in the Hamiltonian (i.e. a cyclic coordinate), the corresponding momentum coordinate is conserved along each trajectory, and that coordinate can be reduced to a constant in the other equations of the set.