1. Introduction

3. CALCULATION OF CONCENTRIC TUBES HEAT EXCHANGERS

3.5. DIAGRAMS OF TEMPERATURE DISTRIBUTION

The thermal balance equations are:

q = W1 · Cp1 · (T1i -T10) = C1·∆T1

q = W2 · Cp2 · (T20 - T2i) = C2·∆T2

Where (in units of International System (SI)):

q = heat a fluid that is transmitted to another (J/s)

W1 = mass flow of hot fluid (1) (Kg/s)

W2 = mass flow of cold fluid (2) (Kg/s)

Cp1= heat capacity of the hot fluid (1) (J/Kg·K)

Cp2 = heat capacity of the cold fluid (2) (J/Kg·K)

T1i= initial temperature of the hot fluid (1) (K)

T10 = final temperature of the hot fluid (1) (K)

T 2i = initial temperature of the cold fluid (2) (K)

T20 = final temperature of the cold fluid (2) (K)

 

Where C1 and C2 are heat capacities total:

C1= W1 · Cp1

C2= W2 · Cp2

 

 

(1)

(2)

 

 

 

 

 

 

 

 

 

 

 

 

 

 

(11)

(12)

 

If the equations (1) and (2) are equal :

(13)

COUNTER CONFIGURATION

- If C1 > C2 then ∆T1< ∆T2

- If C1 < C2 then ∆T1> ∆T2

- If C1 = C2 then ∆T1= ∆T2

PARALLEL CONFIGURATION

- If C1 > C2 then ∆T1< ∆T2

- If C1 < C2 then ∆T1> ∆T2

- If C1 = C2 then ∆T1= ∆T2

2. Configurations of heat exchangers
3. Calculation of concentric tubes heat exchangers
  3.1. Calculation hypothesis
  3.2. Mathematical model counter flow
  3.3. Mathematical model parallel flow
  3.4. Calculation general of concentric tubes heat exchangers
3.5. Diagrams of temperature distribution
3.6. Comparison counter flow- parallel flow
3.7. Example 1
3.8. Example 2
3.9. Test
4. General methods of calculation of heat exchangers

5. Test

6. Nomenclature
7. References

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