Lennard-Jones potential - перевод на русский
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Lennard-Jones potential - перевод на русский

MATHEMATICAL MODEL THAT APPROXIMATES THE INTERACTION BETWEEN A PAIR OF NEUTRAL ATOMS OR MOLECULES
Liénard-jones potential; Liénard-Jones Potential; Lennard Jones potential; Lenard-Jones potential; Lenard Jones potential; LJ potential; L-J potential; Lennard jones potential; Molecular repulsion; Lienard-jones potential; Lienard-Jones Potential; Lenard-Jones 6-12 potential; Lenard-Jone 6-12 potential; Lennard–Jones potential; Lennard-Jones interaction; Lennart-Jones potential
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  • '''Figure 7'''. Illustrative example of the convergence of a correction scheme to account for the long-range interactions of the Lennard-Jones potential. Therein, <math>X</math> indicates an exemplaric observable and <math>r_\mathrm{c}</math> the applied cut-off radius. The long-range corrected value is indicated as <math>X_\mathrm{corr}</math> (symbols and line as a guide for the eye); the hypothetical 'true' value as <math>X_\mathrm{true}</math> (dashed line).
  • LJ}}}} as a function of the distance of a pair of particles. The potential minimum is at <math>r=r_{\rm min} = 2^{1/6}\sigma.</math>
  • issn=0021-9606}}</ref> The dashed lines indicate the vapor–liquid spinodal.<ref name=":2"/>
  • '''Figure 6'''. Vapor–liquid equilibria of binary Lennard-Jones mixtures. In all shown cases, component 2 is the more volatile component (enriching in the vapor phase). The units are given in <math>\varepsilon</math> and <math>\sigma</math> of component 1, which is the same in all four shown mixtures. The temperature is <math>T=0.92\,\varepsilon k_\mathrm{B}^{-1}</math>. Symbols are molecular simulation results and lines are results from an [[equation of state]]. Data taken from Ref.<ref name="Stephan e1699185"/>
  • issn=0026-8976}}</ref>
  • issn=0026-8976}}</ref><ref name=":20"/> Lines indicate results from equation of state (and square gradient theory for the interfacial tension).<ref name="Stephan e1699185"/><ref name=":2"/>
  • '''Figure 4'''. Virial coefficients from the Lennard-Jones potential as a function of the temperature: Second virial coefficient <math>B</math> (top) and third virial coefficient <math>C</math> (bottom). The circle indicates the Boyle temperature <math>T_\mathrm{B}</math>. Results taken from.<ref name=":3"/>

Lennard-Jones potential         

физика

потенциал Леннард-Джонса

Peter Jones         
WIKIMEDIA DISAMBIGUATION PAGE
JONES, Peter; Peter Jones (rugby player); Peter Jones (rugby league footballer); Pete Jones; Peter Jones (disambiguation); Peter Jones (footballer); Peter Jones (cricketer); Peter Jones (rugby union); Peter Jones (politician); Peter Jones (American politician); Jones, Peter; Peter Jones (rugby league)

[,pi:tə'dʒəunz]

общая лексика

"Питер Джоунз" (большой универсальный магазин преим. женской одежды и принадлежностей женского туалета в Лондоне; контролируется холдинг-компанией "Джон Льюис" [John Lewis])

Coulomb potential         
  • The electric potential created by a charge, ''Q'', is ''V''&nbsp;=&thinsp;''Q''/(4πε<sub>0</sub>''r''). Different values of ''Q'' yield different values of electric potential, ''V'', (shown in the image).
LINE INTEGRAL OF THE ELECTRIC FIELD
Electrical potential; Electrostatic potential; Electric scalar potential; Electrical scalar potential; Electrical potential difference; Electric Scalar Potential; Coulomb potential; Coulomb Potential; Electric Potential; Electrical Potential; Potential electric; Scalar potential difference; Vector potential difference; Electric field potential

электроника

кулоновский потенциал

Определение

ЛЕННАРД-ДЖОНС
(Lennard-Johnes) Джон Эдвард (1894-1954) , английский химик-теоретик. Труды по квантовой химии. Один из создателей (1928-32) метода молекулярных орбиталей. Впервые теоретически обосновал (1932) возможность образования ковалентной связи между поверхностью адсорбента и атомом адсорбата.

Википедия

Lennard-Jones potential

In computational chemistry, the Lennard-Jones potential (also termed the LJ potential or 12-6 potential; named for John Lennard-Jones) is an intermolecular pair potential. Out of all the intermolecular potentials, the Lennard-Jones potential is probably the one that has been the most extensively studied. It is considered an archetype model for simple yet realistic intermolecular interactions.

The Lennard-Jones potential models soft repulsive and attractive (van der Waals) interactions. Hence, the Lennard-Jones potential describes electronically neutral atoms or molecules. The commonly used expression for the Lennard-Jones potential is

where r is the distance between two interacting particles, ε is the depth of the potential well (usually referred to as 'dispersion energy'), and σ is the distance at which the particle-particle potential energy V is zero (often referred to as 'size of the particle'). The Lennard-Jones potential has its minimum at a distance of r = r m i n = 2 1 / 6 σ , {\displaystyle r=r_{\rm {min}}=2^{1/6}\sigma ,} where the potential energy has the value V = ε . {\displaystyle V=-\varepsilon .}

The Lennard-Jones potential is a simplified model that yet describes the essential features of interactions between simple atoms and molecules: Two interacting particles repel each other at very close distance, attract each other at moderate distance, and do not interact at infinite distance, as shown in Figure 1. The Lennard-Jones potential is a pair potential, i.e. no three- or multi-body interactions are covered by the potential.

Statistical mechanics and computer simulations can be used to study the Lennard-Jones potential and to obtain thermophysical properties of the 'Lennard-Jones substance'. The Lennard-Jones substance is often referred to as 'Lennard-Jonesium' suggesting that it is viewed as a (fictive) chemical element. Moreover, its energy and length parameters can be adjusted to fit many different real substances. Both the Lennard-Jones potential and, accordingly, the Lennard-Jones substance are simplified yet realistic models, such as they accurately capture essential physical principles like the presence of a critical and a triple point, condensation and freezing. Due in part to its mathematical simplicity, the Lennard-Jones potential has been extensively used in studies on matter since the early days of computer simulation. The Lennard-Jones potential is probably still the most frequently studied model potential.

The Lennard-Jones potential is usually the standard choice for the development of theories for matter (especially soft-matter) as well as for the development and testing of computational methods and algorithms. Upon adjusting the model parameters ε and σ to real substance properties, the Lennard-Jones potential can be used to describe simple substance (like noble gases) with good accuracy. Furthermore, the Lennard-Jones potential is often used as a building block in molecular models (a.k.a. force fields) for more complex substances.

Как переводится Lennard-Jones potential на Русский язык