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Heavy symmetric top Hamiltonian
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Physics
Branch of physics
Classical mechanics
Rigid body dynamics
Euler angles for a symmetric top
Heavy symmetric top Lagrangian
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Words: 64
Articles: 2
With transverse and axial moments
I
,
J
, the Hamiltonian is
H
=
2
I
p
θ
2
+
2
I
s
i
n
2
θ
(
p
ϕ
−
p
ψ
c
o
s
θ
)
2
+
2
J
p
ψ
2
+
M
g
a
cos
θ
.
(34)
Table of contents
64
2
Heavy symmetric top reduction
Heavy symmetric top Hamiltonian
51
1
Gyroscopic stabilization of an inverted symmetric top
Heavy symmetric top reduction
29
Ancestors
(7)
Heavy symmetric top Lagrangian
Euler angles for a symmetric top
Rigid body dynamics
Classical mechanics
Branch of physics
Physics
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