The Wigner–Seitz radius r s {\displaystyle r_{\rm {s}}} , named after Eugene Wigner and Frederick Seitz, is the radius of a sphere whose volume is equal...

Wigner–Inonu contraction Wigner–Seitz cell Wigner–Seitz radius Wigner–Weyl transform Wigner–Wilkins spectrum Wigner's classification Wigner quasiprobability distribution...

parameter, the so-called Wigner–Seitz radius rs = a / ab, where a is the average inter-particle spacing and ab is the Bohr radius. The kinetic energy of...

Attribution of Causes Wigner–Seitz radius Wigner–Seitz cell E. Goldwasser; A.V. Granato; R.O. Simmons (2008). "Frederick Seitz". Physics Today. 61 (7):...

density or equivalently the average electron-electron separation or Wigner–Seitz radius r s {\displaystyle r_{s}} . (We only present a scaling argument and...

Wigner–Inonu contraction Wigner–Seitz cell Wigner–Seitz radius Wigner–Weyl transform Wigner–Wilkins spectrum Wigner's classification Wigner quasi-probability...

on the Wigner–Seitz radius r s ′ {\displaystyle r'_{\rm {s}}} where energy is measured in rydbergs. a 0 {\displaystyle a_{0}} is the Bohr radius. In what...

estimation is the Wigner–Seitz radius ( 3 4 π n ) 1 / 3 , {\displaystyle \left({\frac {3}{4\pi n}}\right)^{1/3},} which corresponds to the radius of a sphere...

{\displaystyle T} is the temperature and a {\displaystyle a} is the Wigner–Seitz radius (or mean inter-particle spacing), given in terms of the density n...

showed why the density of conduction electrons (as represented by the Wigner–Seitz radius rs) is an important parameter in determining work function. The jellium...

−0.3160, c = 0.0240. Here r s {\displaystyle r_{\rm {s}}} is the Wigner–Seitz radius corresponding to a sphere in atomic units containing one electron...

distance ⟨ r ⟩ {\displaystyle \langle r\rangle } usually is taken the Wigner–Seitz radius. Therefore, Γ = q e 2 4 π ε 0 k B T e 4 π n e 3 3 . {\displaystyle...

Wigner quasiprobability distribution Wigner–Eckart theorem Wigner–Seitz cell Wigner–Seitz radius Wilbur B. Rayton Wilfrid Basil Mann Wilhelm Anderson Wilhelm...

calculation considers the domain of influence (also called Voronoi polyhedron, Wigner-Seitz cell or Dirichlet domain). The domain is constructed by connecting the...

{s}}^{3/2}}}+\dots \right)\ ,} where the Wigner-Seitz parameter r s {\displaystyle r_{\rm {s}}} is dimensionless. It is defined as the radius of a sphere which encompasses...

part of the space. In general dimension, unit cell can be viewed as the Wigner-Seitz cell of certain lattice packing. For example, the hypercubic periodic...

estimate the growth rate of individual islands. In solid-state physics, the Wigner-Seitz cell is the Voronoi tessellation of a solid, and the Brillouin zone is...

d = 2.9 n 2 a 0 , {\displaystyle d=2.9n^{2}a_{0},} where a0 is the Bohr radius. The approximate factor 2.9 was first experimentally determined, then measured...

chart – John Henry Wigmore Wigner energy, Wigner effect – Eugene Wigner Wigner–Seitz cell – Eugene Wigner and Frederick Seitz Wilson cycle – John Tuzo Wilson...

distance from the rotating mirror to the fixed plate is designated as the radius r while the number of revolutions per second of the mirror is recorded as...

piece of a single crystal used to initiate growth of a larger crystal Wigner–Seitz cell – a primitive cell of a crystal lattice with Voronoi decomposition...

range predicted by Wheeler on the basis of the then-accepted size of the radius of the atomic nucleus as around 1.4 × 10−15 m. When this was done, they...