Losses in Pipe Flows Major Losses: due to friction, significant head loss is associated with the straight portions of pipe flows. This loss can be calculated.

Slides:



Advertisements
Similar presentations
Exercices Lecture 8. The boat is moving and consequently the control volume must be moving with it. The flow entering into the control volume is the flow.
Advertisements

Fluid Mechanics.
Fluid Mechanics for Mechanical Engineering Viscous Flow in Ducts
Experiment 8 : Minor Losses
Fluid Mechanics and Applications Inter American Chapter 6 MEEN 3110 – Fluid Mechanics and Applications Fall Lecture 06 LOSSES IN PIPE SYSTEMS.
Energy Conservation (Bernoulli’s Equation)
Monroe L. Weber-Shirk S chool of Civil and Environmental Engineering Closed Conduit Flow CEE 332.
Fluid Friction. Outline Bernoulli ’ s Equation The Pressure-Drop Experiment Laminar Flow Turbulent Flow The Three Friction Factor Problems Computer Methods.
MECH 221 FLUID MECHANICS (Fall 06/07) Chapter 9: FLOWS IN PIPE
CE 230-Engineering Fluid Mechanics
Reynolds Experiment Laminar Turbulent Reynolds Number
California State University, Chico
Fluid Mechanics 08.
1 Example of Groundwater Primer - Yours will be fluid mechanics primer – see homework assignment sheet
The Centrifugal Pump.
CE Fluid Mechanics Diogo Bolster
Ert205 fluid mechanics engineering
Lesson 26 CENTRIFUGAL PUMPS
BUTTERFLY VALVE LOSSES STEPHEN “DREW” FORD P FEB 2007.
MER Design of Thermal Fluid Systems Pumps and Fans Professor Anderson Spring Term
Pipe Sizing Basics Prof. Dr. Mahmoud Fouad Major & Minor Losses
Experiment 5 Pipe Flow-Major and Minor losses ( review)
Boundary layer concept
Toolbox Reynolds Number Relative roughness Darcy Equation HP Equation Moody Chart.
CHAPTER 1: Water Flow in Pipes
Frictional Losses in a Pipe Flow (Major Losses). Frictional Factor.
 V 1 2 / 2 + p 1 /  + gz 1 =  V 2 2 /2 + p 2 /  + gz 2 + h lT h lT = h l + h m HEADLOSSHEADLOSS.
Lesson 22 BERNOULLI’S EQUATION
Lesson 23 HEAD LOSS DEFINE the terms head loss, frictional loss, and minor losses. DETERMINE friction factors for various flow situations using the Moody.
Chapter 8: Flow in Pipes.
CBE 150A – Transport Spring Semester 2014 Other Friction Losses Valves and Fittings.
© Pritchard Introduction to Fluid Mechanics Chapter 8 Internal Incompressible Viscous Flow.
Toolbox Reynolds Number Relative roughness Darcy Equation HP Equation Moody Chart.
The Alaskan pipeline, a significant accomplishment of the engineering profession, transports oil 1286 km across the state of Alaska. The pipe diameter.
Flow In Circular Pipes Objective ä To measure the pressure drop in the straight section of smooth, rough, and packed pipes as a function of flow rate.
Objectives Airflow in Ducts Fluid dynamic review Duct Design.
VISCOUS FLOW IN CONDUITS  When we consider viscosity in conduit flows, we must be able to quantify the losses in the flow Fluid Mechanics [ physical.

MFSacedon Study of Fluids. MFSacedon Fluids in Motion Topics: Fluid flows Continuity equation Bernoulli ‘s Energy Equation.
Pipe flow analysis.
Flow calculations Åke Mälhammar Frigus Primore 1 Flow calculations Dynamic pressure Dynamic pressure Pressure drop Pressure drop.
Chapter 8: Flow in Pipes Eric G. Paterson Spring 2005
Flow Through A Small Orifice. Velocity can be predicted at the orifice using the Bernoulli equation between points 1 & 2. Notice that u 1 at the surface.
Introduction to Fluid Mechanics
Major loss in Ducts, Tubes and Pipes
PREAPRED BY : KARAN GUPTA
PUMPS Thermal Systems Laboratory Samuel A. Santiago Pérez Modesto González David Alvarado.
Power – Energy Relationships
CHEMCAD Seminar Transport and Storage John Edwards, P&I Design Ltd
Martti Veuro.
and the like in the pipe or duct system.
Internal Incompressible
Fluids, Lesson 9 (part II): Pipe Flow Minor Losses
ME 331 – Fluid Dynamics Spring 2008
Fluids, Lesson 9 (part II): Pipe Flow Minor Losses
Chapter 4. Analysis of Flows in Pipes
Bernoulli’s Equation (Mechanical Energy Balance)
Pipe Components, Piping System.
ME444 ENGINEERING PIPING SYSTEM DESIGN
Losses due to Fluid Friction
Viscous Flow in Pipes.
CHAPTER 6 Viscous Flow in Pipes
Losses in Pipe Flows Major Losses: due to friction, significant head loss is associated with the straight portions of pipe flows. This loss can be calculated.
Local Head Losses Local head losses are the “loss” of energy at point where the pipe changes dimension (and/or direction). Pipe Expansion Pipe Contraction.
Bernoulli’s Equation (Mechanical Energy Balance)
Major and Minor Losses in Pipes
50 m EML3015C Thermal-Fluid I Fall 2000 Homework 4
Fluid Mechanics Lectures 2nd year/2nd semister/ /Al-Mustansiriyah unv
Introduction to Fluid Mechanics
Energy Conservation (Bernoulli’s Equation)
Presentation transcript:

Losses in Pipe Flows Major Losses: due to friction, significant head loss is associated with the straight portions of pipe flows. This loss can be calculated using the Moody chart or Colebrook equation. Minor Losses: Additional components (valves, bends, tees, contractions, etc) in pipe flows also contribute to the total head loss of the system. Their contributions are generally termed minor losses. The head losses and pressure drops can be characterized by using the loss coefficient, KL, which is defined as One of the example of minor losses is the entrance flow loss. A typical flow pattern for flow entering a sharp-edged entrance is shown in the following page. A vena contracta region if formed at the inlet because the fluid can not turn a sharp corner. Flow separation and associated viscous effects will tend to decrease the flow energy and the phenomenon is complicated. To simplify the analysis, a head loss and the associated loss coefficient are used in the extended Bernoulli’s equation to take into consideration of this effect as described in the next page.

Minor Loss through flow entrance V1 V2 V3 (1/2)V32 (1/2)V22 KL(1/2)V32 pp