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    MDPI - Multidisciplinary Digital Publishing Institute
    Publication Date: 2024-04-09
    Description: Rheology, defined as the science of deformation and flow of matter, is a multidisciplinary scientific field, covering both fundamental and applied approaches. The study of rheology includes both experimental and computational methods, which are not mutually exclusive. Its practical importance embraces many processes, from daily life, like preparing mayonnaise or spread an ointment or shampooing, to industrial processes like polymer processing and oil extraction, among several others. Practical applications include also formulations and product development. This Special Issue aims to present the latest advances in the fields of experimental and computational rheology applied to the most diverse classes of materials (foods, cosmetics, pharmaceuticals, polymers and biopolymers, multiphasic systems and composites) and processes. This Special Issue will comprise, not only original research papers, but also review articles.
    Keywords: T1-995 ; n/a ; microstructure ; microfluidization ; yield stress ; nonlinear diffusion equation ; particle suspensions ; colloids ; viscous gravity spreading ; nanocomposites ; BMP model ; LCB polypropylene ; diutan gum ; thixotropy ; complex fluids ; traction test ; viscoelasticity ; biopolymer ; normal stresses ; start-up shear ; OpenFOAM ; flow properties ; rheometry ; oscillatory flows ; linear viscoelasticity ; continuum model ; steady-state and transient flow ; interfacial shear rheology ; shear-banding flow ; pressure transducers ; jetting ; natural hydraulic lime ; generalized Boussinesq equation ; prototyping ; piezoelectric ; masonry ; polymer processing ; eco-friendly surfactant ; emulsion stability ; rhamsan gum ; lubricating grease ; computational rheology ; Saffman–Taylor instability ; extrusion ; volume of fluid method ; polymers ; weak gel ; cement pastes ; Carbopol ; thyme oil ; elongational flow ; rheology ; grout ; epoxy ; polystyrene ; shear thickening ; bulk rheology ; porous medium equation ; consolidation ; Dupuit-Forchheimer assumption ; yield stress fluid ; drop formation ; dilatational rheology ; droplet size distribution (DSD) ; Navier-Stokes equations ; thema EDItEUR::T Technology, Engineering, Agriculture, Industrial processes::TB Technology: general issues
    Language: English
    Format: application/octet-stream
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