Explicit Solution for Critical Thickness of Semicircular Misfit Dislocation Loops In Strained Semiconductors Heterostructures

Belgacem, Chokri Hadj

doi:10.1007/s12633-015-9281-z

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Heat Capacities C V and C P Expression And Its Application T1

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Cited by 4 publications

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“…This function solves the equation [7]. The Lambert W function allows the explicit solution of entire classes of differential equations, which actually only could be solved numerically and is experiencing today a renaissance in various fields of science and engineering [8][9][10][11][12][13][14][15][16][17][18].…”

Section: Heat Capacities C V and C P Expression And Its Application Tmentioning

confidence: 99%

Heat capacity calculation of the CuAlS₂ semiconductor compound using the Lambert W function

Belgacem

2019

Journal of Taibah University for Science

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In term of the Lambert W function, simple and reliable analytical expression for the estimation of the specific heat capacity of the CuAlS 2 semiconductor is proposed by using the Lambert Boltzmann distribution. The obtained results have been compared with the corresponding experimental results in the 100-300 K temperature range. The estimated results are in good agreement with the experimental results over the entire temperature range. However, accurate values of the heat capacity cannot be calculated using the standard Boltzmann formula. ARTICLE HISTORY

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Section: Heat Capacities C V and C P Expression And Its Application Tmentioning

confidence: 99%

Heat capacity calculation of the CuAlS₂ semiconductor compound using the Lambert W function

Belgacem

2019

Journal of Taibah University for Science

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On the structure of the solution set of a generalized Euler–Lambert equation

Mező

2017

Journal of Mathematical Analysis and Applications

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Some physical applications of generalized Lambert functions

Mező¹,

Keady²

2016

Eur. J. Phys.

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In this paper we review the physical applications of the generalized Lambert function recently defined by the first author. Among these applications we mention the eigenstate anomaly of the H + 2 ion, the two dimensional two-body problem in general relativity, the stability analysis of delay differential equations and water-wave applications. We also point out that the inverse Langevin function is nothing else but a specially parametrized generalized Lambert function.

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Explicit Solution for Critical Thickness of Semicircular Misfit Dislocation Loops In Strained Semiconductors Heterostructures

Cited by 4 publications

References 19 publications

Heat capacity calculation of the CuAlS₂ semiconductor compound using the Lambert W function

Heat capacity calculation of the CuAlS₂ semiconductor compound using the Lambert W function

On the structure of the solution set of a generalized Euler–Lambert equation

Some physical applications of generalized Lambert functions

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Explicit Solution for Critical Thickness of Semicircular Misfit Dislocation Loops In Strained Semiconductors Heterostructures

Cited by 4 publications

References 19 publications

Heat capacity calculation of the CuAlS2 semiconductor compound using the Lambert W function

Heat capacity calculation of the CuAlS2 semiconductor compound using the Lambert W function

On the structure of the solution set of a generalized Euler–Lambert equation

Some physical applications of generalized Lambert functions

Contact Info

Product

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Heat capacity calculation of the CuAlS₂ semiconductor compound using the Lambert W function

Heat capacity calculation of the CuAlS₂ semiconductor compound using the Lambert W function