A method for measuring the specific heat capacity of layered structures using the Boubaker polynomials expansion scheme

Boubaker, K.

doi:10.1007/s10891-010-0321-7

Cited by 2 publications

(2 citation statements)

References 31 publications

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“…2a For each sample, thermal conductivity K i , and thermal diffusivity D i are determined through evaluation of curves slopes and extreme points coordinates along with identification regarding theoretical fittings with thermal conductivity profiles, as detailed elsewhere by Gherouel et al [23], Boubaker [24,25] and Saadallah et al [26]. The obtained values are gathered in Table 1.…”

Section: Resultsmentioning

confidence: 99%

Pure and zirconium-doped manganese(II,III) oxide: Investigations on structural and conduction-related properties within the Lattice Compatibility Theory scope

Saïd

Larbi

Yumak

et al. 2015

Materials Science in Semiconductor Processing

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Section: Resultsmentioning

confidence: 99%

Pure and zirconium-doped manganese(II,III) oxide: Investigations on structural and conduction-related properties within the Lattice Compatibility Theory scope

Saïd

Larbi

Yumak

et al. 2015

Materials Science in Semiconductor Processing

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“…The Boubaker polynomials that considered in this paper have been established for the first time by Boubaker as a guide for solving a one-dimensional heat transfer equation and second order differential equations [37,38]. There are several papers on these polynomials and their applications in different problems in physics and other computational and applied sciences [39][40][41][42]. The monic Boubaker polynomials are defined as ( B 0 ( ) = 1)…”

Section: Rational Boubaker Functionsmentioning

confidence: 99%

A rational approximation to the boundary layer flow of a non-Newtonian fluid

Parand

Fotouhifar

Yousefi

et al. 2019

J Braz. Soc. Mech. Sci. Eng.

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This paper presents a computational technique for the investigation of boundary layer flow over a stretching sheet for a Powell-Eyring non-Newtonian fluid. The quasilinearization method finds a recursive formula for higher-order deformation equations which are then solved using the rational Boubaker collocation method so-called the QLM-RBC method. The solution for velocity is computed by applying the QLM-RBC method. The governing nonlinear partial differential equations are reduced to the nonlinear ordinary differential equations by similarity transformations. The momentum equation with infinite boundary values using the quasilinearization method converts to the sequence of linear ordinary differential equations to obtain the solution. In addition, the equation is solved on a semi-infinite domain without truncating it to a finite domain by choosing rational bases for the collocation method. Illustrative figures are included to demonstrate the physical influence of different parameters on the velocity profile. The method is easy to implement and yields accurate results.

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A method for measuring the specific heat capacity of layered structures using the Boubaker polynomials expansion scheme

Cited by 2 publications

References 31 publications

Pure and zirconium-doped manganese(II,III) oxide: Investigations on structural and conduction-related properties within the Lattice Compatibility Theory scope

Pure and zirconium-doped manganese(II,III) oxide: Investigations on structural and conduction-related properties within the Lattice Compatibility Theory scope

A rational approximation to the boundary layer flow of a non-Newtonian fluid

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