INTRODUCTION TO HEAT TRANSFER - PowerPoint PPT Presentation

1 / 17
About This Presentation
Title:

INTRODUCTION TO HEAT TRANSFER

Description:

Rectangular parallelepiped. Semi-Infinite Cylinder. Short Cylinder ... Intersection of Three bodies: (Semi-infinite rectangular bar; rectangular parallelepiped) ... – PowerPoint PPT presentation

Number of Views:440
Avg rating:3.0/5.0
Slides: 18
Provided by: alirezam
Category:

less

Transcript and Presenter's Notes

Title: INTRODUCTION TO HEAT TRANSFER


1
INTRODUCTION TO HEAT TRANSFER (ME 411) Summer
2003 Lecture Number V Ali R. Mazaheri Course
webpage www.clarkson.edu/mazahear/MAIN/ME411 De
partment of Mechanical and Aeronautical
Engineering Clarkson University
2
Unsteady State Conduction(Transient Heat
Transfer)
Initial Condition(I.C.)
Boundary Conditions (B.Cs.)
3
Changing variable
New Initial and Boundary Conditions
Solution Method Separation of Variable
4
(No Transcript)
5
(No Transcript)
6
Lumped Heat Capacity System
Quenching with uniform temperature.
Condition It is realistic for small physical
size bodies.
Heat transferred to the environmentchange of
internal energy
I.C.
7
Validity of the Lumped Capacity Method
The lumped capacity method is only valid when
8
Example1
A steel ball (5Cm in diameter) with uniform
temperature of 450 oC is suddenly placed in a
100 oC environment. How much time needed for
the ball to attain a temperature of 150 oC? (

)
Solution
Lumped-Capacity Method

9
Example2(Quenching of a steel plate)
10
Transient Heat Flow in Semi-Infinite Solid
Initial Condition(I.C.)
Boundary Conditions (B.Cs.)
Using Laplace-Transform
Solution is shown in Figure 4-4, Page 137 of the
book!
11
Constant Heat Flux on Semi-Infinite Solid
(Transient Heat Flow)
Initial Condition(I.C.)
Boundary Conditions (B.Cs.)
12
Convection Boundary Condition on Semi-Infinite
Solid (Transient Heat Flow)
Initial Condition(I.C.)
Boundary Conditions (B.Cs.)

Solution is shown in Figure 4-5, Page 140 of the
book!
13
Infinite surfaces
(suddenly subjected to convection environment)
Definition Surface whose thickness is smaller
than the other two dimensions.
The solution is plotted in Figures 4-7 through
4-12
Biot Number

Fourier Number
14
Note
If the centerline temperature is desired only one
chart/graph is required. (Charts/graphs 4-7
through 4-9) To determine an off-center
temperature two charts/graphs are required.
(Charts/graphs 4-7 through 4-9 and
Charts/graphs 4-10 through 4-12) If
Bilt0.01 and Fogt0.2 then Chart/graph 4-13 should
be used for Small value of h, convection heat
coefficient. To evaluate the HEAT LOSS
charts/graphs 4-14 through 4-16 should be used.
In these graphs .
15
Multi-Dimensional Systems
Semi-Infinite rectangular bar
Semi-infinite Plate
Infinite rectangular bar
16
Short Cylinder
Rectangular parallelepiped
Semi-Infinite Cylinder
17
Heat Transfer In Multi-Dimensional Systems
Intersection of Two bodies
Intersection of Three bodies (Semi-infinite
rectangular bar rectangular parallelepiped)
Write a Comment
User Comments (0)
About PowerShow.com