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Flow through Pipes
•Characteristics of flow through pipes
•Energy (head) losses in flow through pipes
•Major losses such as loss of head due to friction Darcy Wisbach
formula
•Minor losses such as loss of head at entry, change in diameter, 
bend etc.
•Problems on head losses
•Hydraulic Gradient Line (H.G.L.) & Total Energy Line (T.E.L.)
•Effect of entry at pipe, change in diameter, bend etc. on H.G.L. &
•T.E.L.
•Plotting of H.G.L. & T.E.L.
•Design of pipeline for given flow --using formulae ---using 
nomograms
•Computation of height of reservoir
•Compound pipe and equivalent sizes
Page 2


Flow through Pipes
•Characteristics of flow through pipes
•Energy (head) losses in flow through pipes
•Major losses such as loss of head due to friction Darcy Wisbach
formula
•Minor losses such as loss of head at entry, change in diameter, 
bend etc.
•Problems on head losses
•Hydraulic Gradient Line (H.G.L.) & Total Energy Line (T.E.L.)
•Effect of entry at pipe, change in diameter, bend etc. on H.G.L. &
•T.E.L.
•Plotting of H.G.L. & T.E.L.
•Design of pipeline for given flow --using formulae ---using 
nomograms
•Computation of height of reservoir
•Compound pipe and equivalent sizes
Where the fluid moves slowly in layers in a pipe, without much mixing 
among the layers.
• Typically occurs when the velocity is low or the fluid is very viscous.
Laminar flow: 
Turbulent flow
•Opposite of laminar, where considerable mixing occurs, velocities      
are high.
•Laminar and Turbulent flows can be characterized and quantified 
using Reynolds Number
•established by Osborne Reynold and is given as –
Page 3


Flow through Pipes
•Characteristics of flow through pipes
•Energy (head) losses in flow through pipes
•Major losses such as loss of head due to friction Darcy Wisbach
formula
•Minor losses such as loss of head at entry, change in diameter, 
bend etc.
•Problems on head losses
•Hydraulic Gradient Line (H.G.L.) & Total Energy Line (T.E.L.)
•Effect of entry at pipe, change in diameter, bend etc. on H.G.L. &
•T.E.L.
•Plotting of H.G.L. & T.E.L.
•Design of pipeline for given flow --using formulae ---using 
nomograms
•Computation of height of reservoir
•Compound pipe and equivalent sizes
Where the fluid moves slowly in layers in a pipe, without much mixing 
among the layers.
• Typically occurs when the velocity is low or the fluid is very viscous.
Laminar flow: 
Turbulent flow
•Opposite of laminar, where considerable mixing occurs, velocities      
are high.
•Laminar and Turbulent flows can be characterized and quantified 
using Reynolds Number
•established by Osborne Reynold and is given as –
Page 4


Flow through Pipes
•Characteristics of flow through pipes
•Energy (head) losses in flow through pipes
•Major losses such as loss of head due to friction Darcy Wisbach
formula
•Minor losses such as loss of head at entry, change in diameter, 
bend etc.
•Problems on head losses
•Hydraulic Gradient Line (H.G.L.) & Total Energy Line (T.E.L.)
•Effect of entry at pipe, change in diameter, bend etc. on H.G.L. &
•T.E.L.
•Plotting of H.G.L. & T.E.L.
•Design of pipeline for given flow --using formulae ---using 
nomograms
•Computation of height of reservoir
•Compound pipe and equivalent sizes
Where the fluid moves slowly in layers in a pipe, without much mixing 
among the layers.
• Typically occurs when the velocity is low or the fluid is very viscous.
Laminar flow: 
Turbulent flow
•Opposite of laminar, where considerable mixing occurs, velocities      
are high.
•Laminar and Turbulent flows can be characterized and quantified 
using Reynolds Number
•established by Osborne Reynold and is given as –
Laminar and Turbulent Flow Summary
• Laminar Flow 
Layers of water flow over one another at different speeds with virt
ually no mixing between layers. The flow velocity profile for laminar 
flow in circular pipes is parabolic in shape, with a maximum flow in the 
center of the pipe and a minimum flow at the pipe walls. The average 
flow velocity is approximately one half of the maximum velocity.
• Turbulent Flow
The flow is characterized by the irregular movement of particles of the 
fluid. The flow velocity profile for turbulent flow is fairly flat across the 
center section of a pipe and drops rapidly extremely close to the walls. 
The average flow velocity is approximately equal to the velocity at the 
center of the pipe. 
• Viscosity is the fluid property that measures the resistance of 
the fluid to deforming due to a shear force. 
For most fluids, temperature and viscosity are inversely 
proportional.
Page 5


Flow through Pipes
•Characteristics of flow through pipes
•Energy (head) losses in flow through pipes
•Major losses such as loss of head due to friction Darcy Wisbach
formula
•Minor losses such as loss of head at entry, change in diameter, 
bend etc.
•Problems on head losses
•Hydraulic Gradient Line (H.G.L.) & Total Energy Line (T.E.L.)
•Effect of entry at pipe, change in diameter, bend etc. on H.G.L. &
•T.E.L.
•Plotting of H.G.L. & T.E.L.
•Design of pipeline for given flow --using formulae ---using 
nomograms
•Computation of height of reservoir
•Compound pipe and equivalent sizes
Where the fluid moves slowly in layers in a pipe, without much mixing 
among the layers.
• Typically occurs when the velocity is low or the fluid is very viscous.
Laminar flow: 
Turbulent flow
•Opposite of laminar, where considerable mixing occurs, velocities      
are high.
•Laminar and Turbulent flows can be characterized and quantified 
using Reynolds Number
•established by Osborne Reynold and is given as –
Laminar and Turbulent Flow Summary
• Laminar Flow 
Layers of water flow over one another at different speeds with virt
ually no mixing between layers. The flow velocity profile for laminar 
flow in circular pipes is parabolic in shape, with a maximum flow in the 
center of the pipe and a minimum flow at the pipe walls. The average 
flow velocity is approximately one half of the maximum velocity.
• Turbulent Flow
The flow is characterized by the irregular movement of particles of the 
fluid. The flow velocity profile for turbulent flow is fairly flat across the 
center section of a pipe and drops rapidly extremely close to the walls. 
The average flow velocity is approximately equal to the velocity at the 
center of the pipe. 
• Viscosity is the fluid property that measures the resistance of 
the fluid to deforming due to a shear force. 
For most fluids, temperature and viscosity are inversely 
proportional.
http://www.ceb.cam.ac.uk/pages/mass-transport.html
• An ideal fluid is one that is incompressible and has no viscosity.
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FAQs on PPT: Applications of Viscous Flows Through Pipes - Fluid Mechanics for Mechanical Engineering

1. What are some common applications of viscous flows through pipes?
Ans. Some common applications of viscous flows through pipes include oil and gas transportation, water distribution systems, chemical processing, and heat exchangers in power plants. These flows are also utilized in various industries for cooling, lubrication, and mixing processes.
2. How does viscosity affect the flow of fluids through pipes?
Ans. Viscosity plays a crucial role in determining the resistance to flow in pipes. Higher viscosity fluids tend to have a slower flow rate and require higher pressure to overcome the resistance caused by friction. On the other hand, fluids with lower viscosity flow more easily through pipes with less pressure drop.
3. What factors affect the viscosity of fluid flows in pipes?
Ans. Several factors influence the viscosity of fluid flows in pipes, including temperature, pressure, and the type of fluid. As temperature increases, the viscosity of most liquids decreases, resulting in easier flow. However, gases tend to have an opposite trend where viscosity increases with temperature. Pressure changes may also affect viscosity, but this influence is typically negligible for liquids. Different fluids have distinct inherent viscosities, which can vary significantly.
4. How is the flow rate of viscous fluids through pipes calculated?
Ans. The flow rate of viscous fluids through pipes is commonly calculated using the Poiseuille's equation or the Hagen-Poiseuille equation. These equations take into account the fluid's viscosity, pipe diameter, pressure drop, and the length of the pipe. By applying these equations, engineers can determine the flow rate and design efficient piping systems.
5. What are the challenges associated with viscous flows through pipes?
Ans. Viscous flows through pipes can present several challenges, including increased pressure drop, potential for pipe clogging due to sedimentation or deposition, and higher energy requirements to overcome the resistance. Designing effective pipe networks for viscous flows requires considering these challenges and implementing appropriate measures such as regular maintenance, filtration systems, and selection of suitable materials to minimize these issues.
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