2021
DOI: 10.1016/j.icheatmasstransfer.2021.105364
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A study of quadratic thermal radiation and quadratic convection on viscoelastic material flow with two different heat source modulations

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Cited by 39 publications
(8 citation statements)
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“…Table 1 displays the thermo physical property values. Equations ( 1)-( 4) reflect the flow-driven equations [35,36] and Equation ( 5) indicates the suitable conditions based on the foregoing assumptions.…”
Section: Formulationmentioning
confidence: 99%
See 1 more Smart Citation
“…Table 1 displays the thermo physical property values. Equations ( 1)-( 4) reflect the flow-driven equations [35,36] and Equation ( 5) indicates the suitable conditions based on the foregoing assumptions.…”
Section: Formulationmentioning
confidence: 99%
“…Equations ()–() reflect the flow‐driven equations [35, 36] and Equation () indicates the suitable conditions based on the foregoing assumptions. uxbadbreak+vygoodbreak=0$$\begin{equation} {u_x} + {v_y} = 0 \end{equation}$$ uux+vuy=μthnfρthnfuyy+βcCCgcosα+βTTTgcosα+β1T()TT2gcosαρthnf1σuB02$$\begin{equation} \def\eqcellsep{&}\begin{array}{l} u{u_x} + v{u_y} = \frac{{{\mu _{thnf}}}}{{{\rho _{thnf}}}}{u_{yy}} + {\beta _c}\left( {C - {C_\infty }} \right)g\cos \alpha + {\beta _T}\left( {T - {T_\infty }} \right)g\cos \alpha \\[10pt] + {\beta _{1T}}{\left( {T - {T_\infty }} \right)^2}g\cos \alpha - {\rho _{thnf}}^{ - 1}\sigma u{B_0}^2 \end{array} \end{equation}$$ uTx+vTy+λleftu2Txxgoodbreak+v2Tyygoodbreak+2uvTxy+left()uux+vuyTx+()uvx+vvyTy=μthnfρCp…”
Section: Formulationmentioning
confidence: 99%
“…The authors have discussed the impact of the nonlinear thermal radiation and observed that the velocity has a positive function with the effect. [25] analyzed the impact of linear, nonlinear, and QRTR, and irregular heat generation on a quadratic convection viscoelastic flow over a porous sheet. The numerical results revealed that quadratic heat radiation increases the temperature larger than linear radiation.…”
Section: Introductionmentioning
confidence: 99%
“…Quadratic convection (nonlinear convection) occurs due to nonlinear density temperature diferences in the buoyant force term, which substantially infuences fow behavior [35,36]. In order to reduce machinery damage, it also has applications in the production of better lubricants [37,38], which prompted a number of researchers to look into the fow carried on by quadratic convective fow. Sampath Kumar et al [39] explored a quadratic convective fow of Jefrey liquid with a Cattaneo-Christov heat fux in the presence of nanoparticles and came to the conclusion that the efect of the buoyancy ratio parameter on the velocity and temperature felds is quite the opposite.…”
Section: Introductionmentioning
confidence: 99%