nonrelativistic classical mechanics
cosmology of classical mechanics
Acceleration-dependent Lagrangians in classical mechanics
Newton's law of motion forms the foundation of classical mechanics.
Quantum mechanics and relativity have revealed the boundaries of validity of classical mechanics.
One can make a plausible guess as to how to get the proper equation for quantum mechanics from classical mechanics.
This is often expressed by saying that in case of large quantum numbers quantum mechanics "reduces" to classical mechanics and classical electromagnetism .
statistical mechanics: Branch of physics that combines the principles and procedures of statistics with the laws of Both classical mechanics and quantum mechanics.
So their mathematical knowledge of Newton's theory of classical mechanics is the synthesizer.
That never happens in classical mechanics, because there are always levels there.
The variational equqtions and the integral invariants for holonomic nonconservative dynamical systems in generalized classical mechanics;
When we usually discuss the projectile motion problems we usually neglect the rotation of the earth in classical mechanics.
An equation known as the Schrodinger equation describes how wave functions change in time, a role similar to Newton's second law in classical mechanics.
Describing the track of a charged harmonic oscillator in a uniform electric field with double wave function quantum theory, is similar to the results of classical mechanics, but single wave function quantum theory can't describe.
In this final lecture, I return to the demonstration given at the beginning of the course, and explain the main phenomena of the Euler disk based on what we've learned about classical mechanics.
