Restricted accessResearch articleFirst published online 2021
RETRACTED: Influence of homogeneous/heterogeneous reactions on a radiative second-grade micropolar fluid flow over an exponentially stretching Riga plate with Joule heating
Van GorderRAVajraveluK. Hydromagnetic stagnation point flow of a second grade fluid over a stretching sheet. Mech Res Commun2010; 37: 113–118.
2.
ChauhanDSOlkhaA. Slip flow and heat transfer of a second-grade fluid in a porous medium over a stretching sheet with power-law surface temperature or heat flux. Chem Eng Commun2011; 198: 1129–1145.
3.
AhmadI. On unsteady boundary layer flow of a second grade fluid over a stretching sheet. Add Theor Appl Mech2013; 6: 95–105.
4.
BashaHReddyGJKilleadA,et al.Numerical modelling of second-grade fluid flow past a stretching sheet. Heat Transf—Asian Res2019; 48: 1595–1621.
5.
HayatTKhanWAAbbasSZ,et al.Impact of induced magnetic field on second-grade nanofluid flow past a convectively heated stretching sheet. Appl Nanosci2020; 10: 3001–3009.
6.
WahidNSHafidzuddinMEHArifinNM,et al.Magnetohydrodynamic (MHD) slip darcy flow of viscoelastic fluid over A stretching sheet and heat transfer with thermal radiation and viscous dissipation. CFD Lett2020; 12: 1–12.
7.
FarooqSHayatTAhmadB,et al.MHD flow of Eyring–Powell liquid in convectively curved configuration. J Braz Soc Mech Sci2018; 40: 1–14.
8.
FarooqSAwaisMNaseemM,et al.Magnetohydrodynamic peristalsis of variable viscosity Jeffrey liquid with heat and mass transfer. Nucl Eng2017; 49: 1396–1404.
9.
HayatTFarooqSAhmadB,et al.Peristalsis of Eyring-Powell magneto nanomaterial considering Darcy-Forchheimer relation. Int J Heat Mass Transf2017; 115: 694–702.
10.
GowdaRPBaskonusHMKumarRN,et al.Computational investigation of stefan blowing effect on flow of second-grade fluid over a curved stretching sheet. Int J Appl Comput2021; 7: 1–16.
11.
WaqasMKhanMIHayatT,et al.Transportation of radiative energy in viscoelastic nanofluid considering buoyancy forces and convective conditions. Chaos Solit Fractals2020; 130: 109415.
12.
QaiserDZhengZKhanMRNumerical assessment of mixed convection flow of walters-B nanofluid over a stretching surface with newtonian heating and mass transfer. Therm Sci Eng Prog2020; 22: 100801.
13.
LiYXAlshboolMHLvYP,et al.Heat and mass transfer in MHD Williamson nanofluid flow over an exponentially porous stretching surface. Case Stud Therm Eng2021; 26: 100975.
14.
AliRKhanMRAbidiA,et al.Application of PEST and PEHF in magneto-Williamson nanofluid depending on the suction/injection. Case Stud Therm Eng2021; 27: 101329.
15.
MadhukeshJKAlhadhramiANaveen KumarR,et al.Physical insights into the heat and mass transfer in casson hybrid nanofluid flow induced by a Riga plate with thermophoretic particle deposition. Proc IMechE Part E: J Process Mechanical Engineering2021. DOI: 10.1177/09544089211039305
16.
GowdaRPBaskonusHMKumarRN,et al. Computational investigation of stefan blowing effect on flow of secondgrade fluid over a curved stretching sheet. Int J Appl Comput 2021; 7: 1–16.
17.
JamshedWNisarKSGowdaRP,et al.Radiative heat transfer of second grade nanofluid flow past a porous flat surface: a single-phase mathematical model. Phys Scr2021; 96: 064006.
18.
KumarRNJyothiAMAlhumadeH,et al.Impact of magnetic dipole on thermophoretic particle deposition in the flow of Maxwell fluid over a stretching sheet. J Mol Liq2021; 334: 116494.
19.
LiuIC. A note on heat and mass transfer for a hydromagnetic flow over a stretching sheet. Int Commun Heat Mass Transf2005; 32: 1075–1084.
20.
ChamkhaAJAlyAMMansourMA. Similarity solution for unsteady heat and mass transfer from a stretching surface embedded in a porous medium with suction/injection and chemical reaction effects. Chem Eng Commun2010; 197: 846–858.
21.
KhanWAPopIM. Effects of homogeneous–heterogeneous reactions on the viscoelastic fluid toward a stretching sheet. J Heat Transfer2012; 134: 064506.
22.
KameswaranPKShawSSibandaPVSN,et al.Homogeneous–heterogeneous reactions in a nanofluid flow due to a porous stretching sheet. Int J Heat Mass Transf2013; 57: 465–472.
23.
BachokNIshakAPopI. On the stagnation-point flow towards a stretching sheet with homogeneous–heterogeneous reactions effects. Commun Nonlinear Sci Numer Simul2011; 16: 4296–4302.
24.
HayatTFarooqSAhmadB,et al.Homogeneous-heterogeneous reactions and heat source/sink effects in MHD peristaltic flow of micropolar fluid with newtonian heating in a curved channel. J Mol Liq2016; 223: 469–488.
25.
HayatTTamoorMKhanMI,et al.Numerical simulation for nonlinear radiative flow by convective cylinder. Results Phys2016; 6: 1031–1035.
26.
HayatTKhanMKhanMI,et al.Electromagneto squeezing rotational flow of carbon (C)-water (H2O) kerosene oil nanofluid past a Riga plate: a numerical study. PLoS One2017; 12: e0180976.
27.
KhanIMalikMYHussainA,et al.Effect of homogenous-heterogeneous reactions on MHD Prandtl fluid flow over a stretching sheet. Results Phys2017; 7: 4226–4231.
28.
KhanMIAlsaediAHayatT,et al.Modeling and computational analysis of hybrid class nanomaterials subject to entropy generation. Comput Methods Programs Biomed2019; 179: 104973.
29.
HayatTAslamNKhanMI,et al.Physical significance of heat generation/absorption and soret effects on peristalsis flow of pseudoplastic fluid in an inclined channel. J Mol Liq2019; 275: 599–615.
30.
GowdaRPKumarRNPrasannakumaraBC,et al.Exploring magnetic dipole contribution on ferromagnetic nanofluid flow over a stretching sheet: an application of Stefan Blowing. J Mol Liq2021; 335: 116215.
31.
MadhukeshJKKumarRNGowdaRP,et al.Numerical simulation of AA7072-AA7075/water-based hybrid nanofluid flow over a curved stretching sheet with newtonian heating: a non-Fourier heat flux model approach. J Mol Liq2021; 335: 116103.
32.
Ur RahmanMKhanMManzurM. Homogeneous-heterogeneous reactions in modified second grade fluid over a non-linear stretching sheet with Newtonian heating. Results Phys. 2017; 7: 4364–4370.
33.
GireeshaBJKumarKGPrasannakumarBC. Scrutinization of chemical reaction effect on flow and mass transfer of prandtl liquid over a Riga plate in the presence of solutal slip effect. Int J Chem React2018; 16: DOI: 10.1515/ijcre-2018-0009.
34.
AhmadSNadeemSMuhammadN,et al.Cattaneo–Christov heat flux model for stagnation point flow of micropolar nanofluid toward a nonlinear stretching surface with slip effects. J Therm Anal Calorim2021; 143: 1187–1199.
35.
EringenAC. Theory of micropolar fluids. Appl Math Mech1966; 16: 1–18.
36.
NazarRAminNFilipD,et al.Stagnation point flow of a micropolar fluid towards a stretching sheet. Int J Non Linear Mech2004; 39: 1227–1235.
37.
IshakA. Thermal boundary layer flow over a stretching sheet in a micropolar fluid with radiation effect. Meccanica2010; 45: 367–373.
38.
KelsonNADesseauxA. Effect of surface conditions on flow of a micropolar fluid driven by a porous stretching sheet. Int J Eng Sci2001; 39: 1881–1897.
39.
DesseauxAKelsonNA. Flow of a micropolar fluid bounded by a stretching sheet. Anziam J2000; 42: C536–C560.
40.
ShehzadSAReddyMGVIjayakumariP,et al.Behavior of ferromagnetic Fe2SO4 and titanium alloy Ti6Al4v nanoparticles in micropolar fluid flow. Int Commun Heat Mass Transf2020; 117: 104769.
41.
AbbasNNadeemSMalikMY. On extended version of yamada–otaand Xue models in micropolar fluid flow under the region of stagnation point. Phys A2020; 542: 123512.
42.
TassaddiqA. Impact of Cattaneo-Christov heat flux model on MHD hybrid nano-micropolar fluid flow and heat transfer with viscous and Joule dissipation effects. Sci Rep2021; 11: 1–14.
43.
NaganthranKMd BasirMFThummaT,et al.Scaling group analysis of bioconvective micropolar fluid flow and heat transfer in a porous medium. J Therm Anal Calorim2021; 143: 1943–1955.
44.
YusufTAKumarRNPrasannakumaraBC,et al.Irreversibility analysis in micropolar fluid film along an incline porous substrate with slip effects. Int Commun Heat Mass Transf2021; 126: 105357.
45.
RojaAGireeshaBJPrasannakumaraBC. MHD Micropolar nanofluid flow through an inclined channel with entropy generation subjected to radiative heat flux, viscous dissipation and multiple slip effects. Multidiscip Model Mater Struct2020; 16: 1475–1496.
46.
AhmedAKhanMSarfrazM,et al.Forced convection in 3D Maxwell nanofluid flow via Cattaneo–Christov theory with Joule heating. Proc IMechE Part E: J Process Mechanical Engineering2021; 235: 0954408921999633.
47.
Abd El-AzizM. Viscous dissipation effect on mixed convection flow of a micropolar fluid over an exponentially stretching sheet. Can J Phys2009; 87: 359–368.
48.
LiuICWangHHPengYF. Flow and heat transfer for three-dimensional flow over an exponentially stretching surface. Chem Eng Commun2013; 200: 253–268.
49.
NadeemSKhanMNAbbasN. Transportation of slip effects on nanomaterial micropolar fluid flow over exponentially stretching.Alex Eng J2020; 59: 3443–3450.
50.
NadeemSMalikMYAbbasN. Heat transfer of three-dimensional micropolar fluid on a Riga plate. Can J Phys2020; 98: 32–38.