casson model
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Pramana ◽  
2021 ◽  
Vol 95 (4) ◽  
Author(s):  
Muhammad Sohail ◽  
Hussam Alrabaiah ◽  
Umair Ali ◽  
Fatema Tuz Zohra ◽  
Mahmoud M Selim ◽  
...  

2020 ◽  
Vol 10 (8) ◽  
pp. 3533-3540
Author(s):  
Cheikh Bergane ◽  
Larbi Hammadi

Abstract In this study, the impact of VG69 organophilic clay on the rheological properties of gasoil-based drilling muds (invert emulsions) was investigated. The flow curves of gasoil-based drilling muds as a function of the dose of VG69 organophilic clay were analyzed by the Casson model. The addition of VG69 organophilic clay with a quantity range between 0 and 5 g in gasoil-based drilling muds induces an increase in the yield stress and the viscosity at an infinite shear rate of drilling muds. It is also proven that the addition of VG69 organophilic clay leads to an increase in the viscoelastic and thixotropic properties of the drilling muds. The study of the stability of gasoil-based drilling muds by centrifugation showed that for a quantity of VG69 organophilic clay lower than 3 g, the stability of the drilling muds increases and for a quantity of VG69 organophilic clay higher than 3 g, their stability decreases. The results obtained showed that the addition of 3 g of VG69 organophilic clay to the gasoil-based drilling mud increased the yield stress by 230%, the viscosity at an infinite shear rate by 3.4% and it improved the mud stability by 70%.


Crystals ◽  
2020 ◽  
Vol 10 (9) ◽  
pp. 814
Author(s):  
Abdul Rahman Mohd Kasim ◽  
Nur Syamilah Arifin ◽  
Syazwani Mohd Zokri ◽  
Mohd Zuki Salleh ◽  
Nurul Farahain Mohammad ◽  
...  

The Casson model is a fascinating model, which is genuinely recommended for use with fluids of a non-Newtonian type. The conventional model is not capable to represent the Casson model with the suspension of foreign bodies (dust particles). Due to this, the two-phase model for the mixture of Casson model fluid and dust particles is formulated. This study examines the emerging role of dust particles in changing the behavior of Casson model. In particular, two-phase flow of dusty Casson model with modified magnetic field and buoyancy effect under Newtonian heating boundary condition along a vertically stretching sheet is considered. The equations that govern under Casson model, together with dust particles, are reduced to a system of nonlinear ordinary differential equations by employing the suitable similarity variables. These transformed equations are then solved numerically by implementing the Runge–Kutta–Fehlberg (RKF45) method. The numerical results of skin friction coefficient plus Nusselt number are displayed graphically. The results revealed the fluid’s velocity tends to deteriorate due to the existence of dust particles, whilst its temperature is increased. The two-phase flow is one of the mathematical modeling techniques for multiphase flow, where the relationship between the fluid and solid is examined more closely. It is expected that the present findings can contribute to the understanding of the theory of two-phase flow mathematically, which will continue to produce significant research in this field.


Heat Transfer ◽  
2020 ◽  
Vol 50 (1) ◽  
pp. 279-291
Author(s):  
Ammani Kuttan Baby ◽  
Sarpabhushana Manjunatha ◽  
S. Jayanthi ◽  
Bijjanal Jayappa Gireesha ◽  
M. Archana

2020 ◽  
Vol 16 (5) ◽  
pp. 1245-1259
Author(s):  
Mohammad Saeid Aghighi ◽  
Christel Metivier ◽  
Hamed Masoumi

PurposeThe purpose of this paper is to analyze the natural convection of a yield stress fluid in a square enclosure with differentially heated side walls. In particular, the Casson model is considered which is a commonly used model.Design/methodology/approachThe coupled conservation equations of mass, momentum and energy related to the two-dimensional steady-state natural convection within square enclosures are solved numerically by using the Galerkin's weighted residual finite element method with quadrilateral, eight nodes elements.FindingsResults highlight a small degree of the shear-thinning in the Casson fluids. It is shown that the yield stress has a stabilizing effect since the convection can stop for yield stress fluids while this is not the case for Newtonian fluids. The heat transfer rate, velocity and Yc obtained with the Casson model have the smallest values compared to other viscoplastic models. Results highlight a weak dependence of Yc with the Rayleigh number: Yc∼Ra0.07. A supercritical bifurcation at the transition between the convective and the conductive regimes is found.Originality/valueThe originality of the present study concerns the comprehensive and detailed solutions of the natural convection of Casson fluids in square enclosures with differentially heated side walls. It is shown that there exists a major difference between the cases of Casson and Bingham models, and hence using the Bingham model for analyzing the viscoplastic behavior of the fluids which follow the Casson model (such as blood) may not be accurate. Finally, a correlation is proposed for the mean Nusselt number Nu¯.


This study was carried out to determine the effect of different blanching media on the rheological value (yield stress) of two indigenous leafy vegetables, Ipomea aquatic and Basella alba puree. They were blanched using three different blanching media (NaCl, MgO, and NaCl+MgO) for 3 minutes at a temperature of 900C. The yield stress of vegetable puree (3.50Brix) was investigated by varying shear rate from 0.1 to 100/s at different temperatures (278K and 358K) for both unblanched and blanched samples (with media). Measurements and calculations of the different yield stress of puree were performed by MCR-102 and Casson model respectively. The blanch samples were generally of higher yield stress than the unblanched samples with respect to blanching media and temperature. One-way ANOVA indicated a significant difference in yield stress between the two vegetables across the various blanching media (p<0.05). Basella alba had an overall higher yield stress value than another leafy vegetable with respect to different blanching media and temperatures.


2016 ◽  
Vol 5 (6) ◽  
pp. 928-934 ◽  
Author(s):  
A. Sutradhar ◽  
P. V. S. N. Murthy ◽  
S. Shaw

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