1. Introduction

4. GENERAL METHODS OF CALCULATION OF HEAT EXCHANGERS

4.2. Method ε-NTU

In this method used the following equations:


With equations 24 and 25 can find the 2 variables necessary in order to find ε graphically.

We can find two types of problems:

- DESIGN PROBLEM

INFORMATION

With this information must be find the area (A0 o Ai).

The steps to follow to find this area are:

1) Proposed the two heat balance equations to find q:

2) Calculate ε and z:

 

3) With the values found for z and ε, the graph must be found and NTU, as shown schematically in the following graph:

4) Calculate the area (A0 o Ai) from NTU's equation:

Isolated area:

Isolated area:

- HEAT PROBLEM

INFORMATION

With this information and using different equations, you have to find the final temperature (T10 and T20).

The steps to follow to find these temperatures are:

1) Calculate Z and NTU:

2) With the values found of Z and NTU, the graph must be found ε, as shown schematically in the following graph:

3) From the value of ε found, calculate the value of heat (q):

4) Proposed the two heat balance equations to find the final temperature (T10 and T20):

If isolated temperature T10:

If isolated temperature T20:

2. Configurations of heat exchangers
3. Calculation of concentric tubes heat exchangers
4. General methods of calculation of heat exchangers
  4.1. Method of factor F
  4.2. Method ε-NTU
  4.2.1. Graphs of method ε-NTU for different equipment
    4.2.2. Example 1
    4.2.3. Example 2

5. Test

6. Nomenclature
7. References

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