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・ Cauchy stress tensor
・ Cauchy surface
・ Cauchy theorem
・ Cauchy's convergence test
・ Cauchy's equation
・ Cauchy's functional equation
・ Cauchy's inequality
・ Cauchy's integral formula
・ Cauchy's integral theorem
・ Cauchy's test
・ Cauchy's theorem (geometry)
・ Cauchy's theorem (group theory)
・ Cauchy-continuous function
・ Cauchy-à-la-Tour
・ Cauchy–Binet formula
Cauchy–Born rule
・ Cauchy–Euler equation
・ Cauchy–Euler operator
・ Cauchy–Hadamard theorem
・ Cauchy–Kowalevski theorem
・ Cauchy–Rassias stability
・ Cauchy–Riemann equations
・ Cauchy–Schwarz inequality
・ Cauci
・ Cauco
・ Caucon
・ Caucones
・ Caucourt
・ Caucus
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Cauchy–Born rule : ウィキペディア英語版
Cauchy–Born rule
:''Not to be confused with the Born Rule in Quantum Mechanics.''
The Cauchy–Born rule or Cauchy-Born approximation is a basic hypothesis used in the mathematical formulation of solid mechanics which relates the movement of atoms in a crystal to the overall deformation of the bulk solid. It states that in a crystalline solid subject to a small strain, the positions of the atoms within the crystal lattice follow the overall strain of the medium. The currently accepted form is Max Born's refinement of Cauchy's original hypothesis which was used to derive the equations satisfied by the Cauchy stress tensor. The approximation generally holds for face-centered and body-centered cubic crystal systems. For complex lattices such as diamond, however, the rule has to be modified to allow for internal degrees of freedom between the sublattices.
==References==

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