List questions from hamilton-equations

Published on 26 Mar 2021 - 9:56

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Overdamped vs Underdamped Langevin

Published on 19 Apr 2021 - 21:03

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Calculate the Poisson bracket {A, H}, and check if there is a value of c for which A is a constant of motion?

Published on 27 Apr 2021 - 2:22

95

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Integrating $\int \sqrt{2me-mkr^2-\frac{1}{2}m br^4 - \frac{a^2}{r^2}} \,dr$

Published on 05 May 2021 - 20:02

61

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Hamilton's function according to the Delaunay variables

Published on 11 May 2021 - 9:35

181

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Finding a Hamiltonian function with or without Lagrangian

Published on 19 May 2021 - 15:16

64

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Rotations in $R^2$ are Poisson maps

Published on 27 May 2021 - 16:51

78

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Sphere is a symplectic submanifold of Lie algebra $S0(3)^*$

Published on 23 Feb 2026 - 22:59

93

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Orbital resonances - expansion of disturbing function

Published on 25 Mar 2026 - 11:11

87

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How to compute the Hamiltonian easily

Published on 31 May 2021 - 13:00

20

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Is this solution in stochastic optimal control problem equivalent?

Published on 02 Jun 2021 - 7:54

92

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Integrate ODE with Leapfrog

Published on 07 Jul 2021 - 12:32

53

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Vector field associated to Hamilton's equation

Published on 22 Jul 2021 - 14:37

72

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Does every Hamiltonian equation can be written in a some system of coordinates as a canonical Hamiltonian system

Published on 25 Mar 2026 - 14:25

121

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Small oscillations of a dynamical system near stable equilibrium points

Published on 03 Sep 2021 - 8:50

List Question

Constants of motion for Lagrangian $\frac{1}{2}m((\dot{x}-wy)^2+(\dot{y}+wx)+\dot{z}^2)$

Overdamped vs Underdamped Langevin

Calculate the Poisson bracket {A, H}, and check if there is a value of c for which A is a constant of motion?

Integrating $\int \sqrt{2me-mkr^2-\frac{1}{2}m br^4 - \frac{a^2}{r^2}} \,dr$

Hamilton's function according to the Delaunay variables

Finding a Hamiltonian function with or without Lagrangian

Rotations in $R^2$ are Poisson maps

Sphere is a symplectic submanifold of Lie algebra $S0(3)^*$

Orbital resonances - expansion of disturbing function

How to compute the Hamiltonian easily

Is this solution in stochastic optimal control problem equivalent?

Integrate ODE with Leapfrog

Vector field associated to Hamilton's equation

Does every Hamiltonian equation can be written in a some system of coordinates as a canonical Hamiltonian system

Small oscillations of a dynamical system near stable equilibrium points

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