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Chapter 5 Test
Chapter 5 Test

... 2) _______________ tension is the tendency of the surface of a liquid to contract to the smallest area possible. (For any given volume, this shape is a _______________.) 3) _______________ is the attractive force that acts between particles of different substances. 4) Capillary action occurs inside ...
chapter 2 - Extras Springer
chapter 2 - Extras Springer

... (i) Forced convection. Motion is driven by mechanical means. (ii) Free (natural) convection. Motion is driven by natural forces. ...
Post-doctoral Position in Tracer Hydrology and Modeling of
Post-doctoral Position in Tracer Hydrology and Modeling of

FLOW VISUALIZATION
FLOW VISUALIZATION

the fluid mechanics course, CHE 204, Transport Phenomena I
the fluid mechanics course, CHE 204, Transport Phenomena I

... Now, coming back to the same question; what is a fluid? We can all think of some things which obviously are fluids. For example, air, water, gasoline, lubricating oil and milk. We can also think of some things which obviously are not fluid. For example, steel, diamonds, rubber band and paper. These ...
Slides
Slides

Fang
Fang

Reynolds Number (Re)
Reynolds Number (Re)

... • Overcome Viscous shear and turbulence (internal friction within the fluid); ...
Nanotechnology and Textiles
Nanotechnology and Textiles

... AgION is suitable for all textile applications in which anti-microbial protection is desired. The bicomponent fibers in Fossfibre are specially designed so that AgION is found only on the sheath, providing controlled release for optimum exposure to the destructive bacteria. The silver ions from the ...
CIEG-306 Fluid Mechanics Laboratory 5. HYDRAULIC JUMP
CIEG-306 Fluid Mechanics Laboratory 5. HYDRAULIC JUMP

Transport phenomena, diffusion
Transport phenomena, diffusion

... Transport phenomena, diffusion. We have discussed diffusion and several similar transport phenomena this term. Let’s look at these from a different perspective. The common structure of these models is that [1] The flux of a quantity is proportional to the concentration gradient for that quantity. [2 ...
1 The basic equations of fluid dynamics
1 The basic equations of fluid dynamics

... At a microscopic scale, fluid comprises individual molecules and its physical properties (density, velocity, etc.) are violently non-uniform. However, the phenomena studied in fluid dynamics are macroscopic, so we do not usually take this molecular detail into account. Instead, we treat the fluid as ...
Water is flowing into and discharging from a pipe Usection as shown
Water is flowing into and discharging from a pipe Usection as shown

... P6–58. At flange (1), the total absolute pressure is 200 kPa, and 30 kg/s flows into the pipe. At flange (2), the total pressure is 150 kPa. At location (3), 8 kg/s of water discharges to the atmosphere, which is at 100 kPa. Determine the total x- and z-forces at the two flanges connecting the pipe. ...
Marilyn Minu
Marilyn Minu

Transport Phenomena
Transport Phenomena

... In turbulent flow the force may be a function of time, not only because of the turbulent fluctuations, but also because of occasional ripping off of the boundary layer from the wall, which results in some distances with long time scales. In laminar flow it is understood that the force will be indepe ...
Viscous flow in pipe
Viscous flow in pipe

... If water runs through a pipe of diameter D with an average velocity V, the following characteristics are observed by injecting neutrally buoyant dye as shown. For small enough flow rates the dye streak (a streakline) will remain as a well-defined line as it flows along, with only slight blurring du ...
A Review of the Morison Equation for Calculating
A Review of the Morison Equation for Calculating

... The loads on the structure are a function of several flow processes (waves, current, structural motion) which act simultaneously and interact nonlinearly. Calculation of loads is heavily empirical. There is a lot of laboratory data at flow parameters (like Reynolds number) that are not representativ ...
Glossary for Chapter 2
Glossary for Chapter 2

... pressure forces on the flow. frictionless flow: Mathematical treatments of fluid flows sometimes use conservation of momentum and energy equations without the frictional terms. Such mathematical treatments “assume” that the flow is “frictionless,” implying no viscous force (Newton’s second law), nor ...
RHEOLOGY
RHEOLOGY

... Visco-elastic behaviour is where the deformation process is reversible but the accumulation and recovery of the strain is delayed. A physical model would be a spring and a dash pot placed in parallel. When a stress is applied both systems move simultaneously, but the dash pot retards the extention o ...
Vortex Shedding
Vortex Shedding

... f s : shedding frequency U : free stream velocity D : cylinder diameter As Re increases, the wake becomes more complex and turbulent,  but the alternating shedding can still be detected at Re=107. ...
„TEM study of atomic structure and chemical composition of
„TEM study of atomic structure and chemical composition of

Power is the rate of doing work (or transferring energy), or the ratio
Power is the rate of doing work (or transferring energy), or the ratio

... Torque (τ) ...
Polymers
Polymers

Redistribution of blood
Redistribution of blood

... Blood Shunting is where the blood is redistributed when we start to exercise ● As we exercise, the destination of blood flow changes dramatically. ● Blood flow can be diverted away from non-essential tissues and organs and directed to working muscles ● During exercise muscles gain 80-90% of total bl ...
L-14 Fluids - 3 - University of Iowa Physics
L-14 Fluids - 3 - University of Iowa Physics

... since the mass is constant  volume ~ 1/density ...
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Rheology

Rheology (/riːˈɒlədʒi/; from Greek ῥέω rhéō, ""flow"" and -λoγία, -logia, ""study of"") is the study of the flow of matter, primarily in a liquid state, but also as 'soft solids' or solids under conditions in which they respond with plastic flow rather than deforming elastically in response to an applied force.It applies to substances which have a complex microstructure, such as muds, sludges, suspensions, polymers and other glass formers (e.g., silicates), as well as many foods and additives, bodily fluids (e.g., blood) and other biological materials or other materials which belong to the class of soft matter.Newtonian fluids can be characterized by a single coefficient of viscosity for a specific temperature. Although this viscosity will change with temperature, it does not change with the strain rate. Only a small group of fluids exhibit such constant viscosity. The large class of fluids whose viscosity changes with the strain rate (the relative flow velocity) are called non-Newtonian fluids.Rheology generally accounts for the behavior of non-Newtonian fluids, by characterizing the minimum number of functions that are needed to relate stresses with rate of change of strain or strain rates. For example, ketchup can have its viscosity reduced by shaking (or other forms of mechanical agitation, where the relative movement of different layers in the material actually causes the reduction in viscosity) but water cannot. Ketchup is a shear thinning material, like yoghurt and emulsion paint (US terminology latex paint or acrylic paint), exhibiting thixotropy, where an increase in relative flow velocity will cause a reduction in viscosity, for example, by stirring. Some other non-Newtonian materials show the opposite behavior: viscosity going up with relative deformation, which are called shear thickening or dilatant materials. Since Sir Isaac Newton originated the concept of viscosity, the study of liquids with strain rate dependent viscosity is also often called Non-Newtonian fluid mechanics.The term rheology was coined by Eugene C. Bingham, a professor at Lafayette College, in 1920, from a suggestion by a colleague, Markus Reiner. The term was inspired by the aphorism of Simplicius (often attributed to Heraclitus), panta rhei, ""everything flows""The experimental characterization of a material's rheological behaviour is known as rheometry, although the term rheology is frequently used synonymously with rheometry, particularly by experimentalists. Theoretical aspects of rheology are the relation of the flow/deformation behaviour of material and its internal structure (e.g., the orientation and elongation of polymer molecules), and the flow/deformation behaviour of materials that cannot be described by classical fluid mechanics or elasticity.
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