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Similarity transformation-based modeling of the thermally-radiative tetra-hybrid Casson nanofluid flow over a nonlinear stretching sheet using the Clique polynomial collocation method
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作者 U.L.MANIKANTA k.j.gowtham +1 位作者 B.J.GIREESHA P.VENKATESH 《Applied Mathematics and Mechanics(English Edition)》 2026年第1期185-202,共18页
The flow of a tetra-hybrid Casson nanofluid(Al_(2)O_(3)-CuO-TiO_(2)-Ag/H_(2)O)over a nonlinear stretching sheet is investigated.The Buongiorno model is used to account for thermophoresis and Brownian motion,while ther... The flow of a tetra-hybrid Casson nanofluid(Al_(2)O_(3)-CuO-TiO_(2)-Ag/H_(2)O)over a nonlinear stretching sheet is investigated.The Buongiorno model is used to account for thermophoresis and Brownian motion,while thermal radiation is incorporated to examine its influence on the thermal boundary layer.The governing partial differential equations(PDEs)are reduced to a system of nonlinear ordinary differential equations(ODEs)with fully non-dimensional similarity transformations involving all independent variables.To solve the obtained highly nonlinear system of differential equations,a novel Clique polynomial collocation method is applied.The analysis focuses on the effects of the Casson parameter,power index,radiation parameter,thermophoresis parameter,Brownian motion parameter,and Lewis number.The key findings show that thermal radiation intensifies the thermal boundary layer,the Casson parameter reduces the velocity,and the Lewis number suppresses the concentration with direct relevance to polymer processing,coating flows,electronic cooling,and biomedical applications. 展开更多
关键词 similarity transformation nonlinear stretching sheet Casson parameter tetra-hybrid nanofluid thermal radiation Clique polynomial collocation method
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Analysis of convective-radiative heat transfer in dovetail longitudinal fins with shape-dependent hybrid nanofluids:a study using the Hermite wavelet method
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作者 C.G.PAVITHRA B.J.GIREESHA +1 位作者 S.SUSHMA k.j.gowtham 《Applied Mathematics and Mechanics(English Edition)》 2025年第2期357-372,共16页
A distinguished category of operational fluids,known as hybrid nanofluids,occupies a prominent role among various fluid types owing to its superior heat transfer properties.By employing a dovetail fin profile,this wor... A distinguished category of operational fluids,known as hybrid nanofluids,occupies a prominent role among various fluid types owing to its superior heat transfer properties.By employing a dovetail fin profile,this work investigates the thermal reaction of a dynamic fin system to a hybrid nanofluid with shape-based properties,flowing uniformly at a velocity U.The analysis focuses on four distinct types of nanoparticles,i.e.,Al2O3,Ag,carbon nanotube(CNT),and graphene.Specifically,two of these particles exhibit a spherical shape,one possesses a cylindrical form,and the final type adopts a platelet morphology.The investigation delves into the pairing of these nanoparticles.The examination employs a combined approach to assess the constructional and thermal exchange characteristics of the hybrid nanofluid.The fin design,under the specified circumstances,gives rise to the derivation of a differential equation.The given equation is then transformed into a dimensionless form.Notably,the Hermite wavelet method is introduced for the first time to address the challenge posed by a moving fin submerged in a hybrid nanofluid with shape-dependent features.To validate the credibility of this research,the results obtained in this study are systematically compared with the numerical simulations.The examination discloses that the highest heat flux is achieved when combining nanoparticles with spherical and platelet shapes. 展开更多
关键词 Hermite wavelet method radiation CONVECTION dovetail fin nanoparticle configuration
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Thermal radiation impact on hybrid nanocomposite flow in stretchable channels:a Darcy-Forchheimer model with the Taylor wavelet approach
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作者 B.J.GIREESHA k.j.gowtham 《Applied Mathematics and Mechanics(English Edition)》 2025年第6期1107-1124,共18页
The study of stretching surfaces has garnered significant attention due to its importance in a wide range of industrial and engineering functions,including the drawing of wires and plastic films,shrink film production... The study of stretching surfaces has garnered significant attention due to its importance in a wide range of industrial and engineering functions,including the drawing of wires and plastic films,shrink film production,polymer sheet extrusion,the manufacturing of glass fibers,and the manufacturing of polyester heat-shrink tubing.This research incorporates a Darcy-Forchheimer porous medium to account for the effects of porosity.The governing equations are transformed into a boundary value problem and solved semi-analytically using the Taylor wavelet method.The effects of various parameters are depicted through graphical analyses.The results show that for both converging and diverging stretching surfaces,an increase in the porosity parameter causes a decrease in the velocity field.Additionally,higher Reynolds numbers enhance inertial effects,leading to more pronounced velocity fluctuations.Stretching causes a consistent drop in velocity toward the center and an increase close to the walls in both types of channels,indicating that the volume percentage of nanoparticles influences the heat distribution.Notably,stretching induces a marked temperature drop at the channel's center. 展开更多
关键词 Darcy-Forchheimer flow stretching wall porous medium convergent and divergent channel
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