ArticleNanomaterials (Basel, Switzerland)2022
Computational Analysis of Nanoparticle Shapes on Hybrid Nanofluid Flow Due to Flat Horizontal Plate via Solar Collector.
Article in Nanomaterials (Basel, Switzerland), 2022. The graph could read no effect estimate from its abstract, so it casts no vote on the map. Cited by 8 papers.
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Who cites it
8 citing papers in PubMed.
- Design of battery shell stamping parameters for vehicles based on fusion of various artificial neural network models.Heliyon · 2024Article
- Time series based road traffic accidents forecasting via SARIMA and Facebook Prophet model with potential changepoints.Heliyon · 2023Article
- Exact Solutions for Non-Isothermal Flows of Second Grade Fluid between Parallel Plates.Nanomaterials (Basel, Switzerland) · 2023Article
- Thermal and solute aspects among two viscosity models in synovial fluid inserting suspension of tri and hybrid nanomaterial using finite element procedure.Scientific reports · 2022Article
- Analysis of second grade hybrid nanofluid flow over a stretching flat plate in the presence of activation energy.Scientific reports · 2022Article
- Tribological Behavior of Reduced Graphene Oxide-AlMaterials (Basel, Switzerland) · 2022Article
- A dynamic assessment of various non-Newtonian models for ternary hybrid nanomaterial involving partially ionized mechanism.Scientific reports · 2022Article
- Hydrothermal and Entropy Investigation of Nanofluid Natural Convection in a Lid-Driven Cavity Concentric with an Elliptical Cavity with a Wavy Boundary Heated from Below.Nanomaterials (Basel, Switzerland) · 2022Article
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Authors and funding
8 authors.
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No grant is acknowledged in the PubMed record.
Abstract
The present work discusses the 2D unsteady flow of second grade hybrid nanofluid in terms of heat transfer and MHD effects over a stretchable moving flat horizontal porous plate. The entropy of system is taken into account. The magnetic field and the Joule heating effects are also considered. Tiny-sized nanoparticles of silicon carbide and titanium oxide dispersed in a base fluid, kerosene oil. Furthermore, the shape factors of tiny-sized particles (sphere, bricks, tetrahedron, and platelets) are explored and discussed in detail. The mathematical representation in expressions of PDEs is built by considering the heat transfer mechanism owing to the effects of Joule heating and viscous dissipation. The present set of PDEs (partial differential equations) are converted into ODEs (ordinary differential equations) by introducing suitable transformations, which are then resolved with the bvp4c (shooting) scheme in MATLAB. Graphical expressions and numerical data are obtained to scrutinize the variations of momentum and temperature fields versus different physical constraints.
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