All Classical Mechanics and Dynamics

formulation is quite general and has been applied across classical mechanics, high energy physics, and recently statistical

Liouville, is a key theorem in classical statistical and Hamiltonian mechanics. It asserts that the phase-space distribution

In mechanics, the virial theorem provides a general equation

In classical mechanics, Bertrand's theorem states that among central-force

Huygens and Jakob Steiner, can be used to determine the moment of inertia or the second moment of area of a rigid body

In classical mechanics, the shell theorem gives gravitational simplifications

plane figure theorem) states that for a planar lamina the moment of inertia about an axis perpendicular to the plane of the

or intermediate axis theorem, is a kinetic phenomenon of classical mechanics which describes the movement of a rigid body

In kinematics, Chasles' theorem, or Mozzi-Chasles' theorem

and non-collinear force vectors, which keeps an object in static equilibrium, with the angles directly opposite to the corresponding

in hydrostatic equilibrium under the action of its gravitational field and centrifugal force. It was published

In kinematics, König's theorem or König's decomposition is

rotating reference frame. It has important applications in classical mechanics and analytical dynamics and diverse fields of

and physicist Gustav Herglotz, is an extension of the Hamilton's principle, where the Lagrangian L explicitly involves the

In kinematics, the acceleration of a particle moving along

and theoretical physics, Noether's second theorem relates symmetries of an action functional with a system of differential equations. The