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{{r|Statistical mechanics}}

{{r|Quantum mechanics}}

According to classical mechanics a physical system behaves deterministic, The laws of mechanics are described by [[partial differential equation]]s and, more generally, by

|title = Topics in Quantum Mechanics

{{r|Classical mechanics}}

...product and the cross product are widely used in in the study of optics, mechanics, electromagnetism, and gravitational fields, for example. In mechanics, when a constant force <b>F</b> is applied over a straight displacement <b

...P.K. Bharti|title=Introduction to Mecahnical Engineering: Thermodynamics, Mechanics and Strength of Materials|edition=5th Edition|publisher=New Age Internation

{{r|Mechanics}}

...hor=John M. Seddon and Julian D. Gale|title=Thermodynamics and Statistical Mechanics|edition=|publisher=Royal Society of Chemistry|year=2001|id=ISBN 0-85404-632

The definition of [[rigid rotor]] stems from classical mechanics. The concept is applied in [[molecular physics]], especially in [[microwav In classical mechanics, as well as in quantum mechanics, the kinetic energy of rotation of a rigid rotor is linear in a quantity ca

== Conservation of momentum in Newtonian mechanics == == Noether's theorem in Lagrangian mechanics ==

{{r|Mechanics}}

The Theorem of the Equipartition of [[energy]] is a construct of [[classical mechanics]] and was first introduced by [[James Clerk Maxwell]] (1831-1879). It stat

...year=September 1955|title=Ten Buses Grow Into a Train|url=|journal=Popular Mechanics Magazine|volume=104|issue=3|pages=81-86, 256-258}}

*{{cite book|author=Frank M. White|title=Fluid Mechanics|edition= Fourth Edition|publisher=McGraw-Hill|year=1999|id=ISBN 0-07-069716

'''Biomechanics''' is a subfield of [[mechanics]] concerned with the study of mechanical forces acting at any of the hierar

{{r|Quantum mechanics}}

{{r|Quantum mechanics}}

{{r|Quantum mechanics}}

...e energy left. This is explained by the uncertainty principle from quantum mechanics that implies that it is impossible to have a complete absence of energy.