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CONVECTION HEAT TRANSFER

P M V Subbarao
Professor
Mechanical Engineering Department
IIT Delhi

A Controllable Characteristic of fluids……
Introduction
• Convection involves the transfer of heat by the motion and
mixing of "macroscopic" portions of a fluid
• This macroscopic motion is same as flow of a fluid past a solid
boundary.
• The term natural convection is used if this motion and mixing
is caused by density variations resulting from temperature
differences within the fluid.
• The term forced convection is used if this motion and mixing
is caused by an outside force, such as a pump.
• Heat transfer by convection is more difficult to analyze than
heat transfer by conduction .
• No single property of the heat transfer medium, such as
thermal conductivity, can be defined to describe the
mechanism.
• Heat transfer by convection varies from situation to
situation (upon the fluid flow conditions), and it is
frequently coupled with the mode of fluid flow.
• In practice, analysis of heat transfer by convection is
treated empirically (by direct observation).
• Convection heat transfer is treated empirically because of
the factors that affect the stagnant film thickness:
• Fluid velocity
• Fluid viscosity
• Heat flux
• Surface roughness
• Type of flow (single-phase/two-phase)
•
•
•
•
•
•

Convection involves the transfer of heat between a surface at a given
temperature (Ts) and fluid at a bulk temperature (Tb).
The exact definition of the bulk temperature (Tb) varies depending on
the details of the situation.
For flow adjacent to a hot or cold surface, T b is the temperature of the
fluid "far" from the surface.
For boiling or condensation, Tb is the saturation temperature of the
fluid.
For flow in a pipe, Tb is the average temperature measured at a
particular cross-section of the pipe.
Newton’s law of cooling suggests a basic relationship for heat transfer
by convection:

Q = hA( Ts − Tb )
h is called as Convection Heat Transfer Coefficient, W/m 2K
Realization of Newton’s Law Cooling
• A general heat transfer surface may not be isothermal !?!
• Fluid temperature will vary from inlet to exit !?!?!
• The local velocity of flow will also vary from inlet to
exit ?!?!
• How to use Newton’s Law in a Real life?
Local Convection Heat Transfer

Consider convection heat transfer as a fluid passes over a surface
of arbitrary shape:
Apply Newton’s law cooling to a local differential element with
length dx.

q = h( Ts − T∞ )
''

Ts > T∞

h is called as Local Convection Heat Transfer Coefficient, W/m2K
The total heat transfer rate q is

q = ∫ q '' dAs = havg AS ∆Tavg
As

Where, havg is the average convection heat transfer coefficient for
the entire surface.
1
q '' dAs
∫
As As
havg =
∆Tavg
where
1
∆Tavg =
∫ ( Ts − T∞ ) dAs
As As

q '' dAs
∫

Therefore

havg =

As

∫ (T

s

A

− T∞ ) dAs

How to Evaluate q’’?
Fundamental Aspects of Convection
• How to evaluate q’’ ?
• How the heat is transferred from solid to the first layer of
the fluid?
• Is this a part of convection?
• What is the temperature of the fluid particle, just adjacent
to the wall?
• What part of the fluid domain is under pure convection
transfer?
Concept of Solid Fluid Interaction : Maxwell’s Theory
• Perfectly

smooth surface (ideal surface)

Real surface

U2′

U1

U1′
U2

U2′
U′

U
Φ
Φ

Φ′

Specular reflection
Diffuse reflection

• The convective heat transfer is defined for a combined solid
and fluid system.
• The fluid packets close to a solid wall attain a zero relative
velocity close to the solid wall : Momentum Boundary Layer.
• The fluid packets close to a solid wall come to thermal
equilibrium with the wall.
• The fluid particles will exchange maximum possible
energy flux with the solid wall.
• A Zero temperature difference exists between wall and
fluid packets at the wall.
• A small layer of fluid particles close the the wall come to
Mechanical, Thermal and Chemical Equilibrium With
solid wall.
• Fundamentally this fluid layer is in Thermodynamic
Equilibrium with the solid wall.

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Fe 509 heat and mass transfer Lecture no 3

  • 1. CONVECTION HEAT TRANSFER P M V Subbarao Professor Mechanical Engineering Department IIT Delhi A Controllable Characteristic of fluids……
  • 2. Introduction • Convection involves the transfer of heat by the motion and mixing of "macroscopic" portions of a fluid • This macroscopic motion is same as flow of a fluid past a solid boundary. • The term natural convection is used if this motion and mixing is caused by density variations resulting from temperature differences within the fluid. • The term forced convection is used if this motion and mixing is caused by an outside force, such as a pump. • Heat transfer by convection is more difficult to analyze than heat transfer by conduction . • No single property of the heat transfer medium, such as thermal conductivity, can be defined to describe the mechanism.
  • 3. • Heat transfer by convection varies from situation to situation (upon the fluid flow conditions), and it is frequently coupled with the mode of fluid flow. • In practice, analysis of heat transfer by convection is treated empirically (by direct observation). • Convection heat transfer is treated empirically because of the factors that affect the stagnant film thickness: • Fluid velocity • Fluid viscosity • Heat flux • Surface roughness • Type of flow (single-phase/two-phase)
  • 4. • • • • • • Convection involves the transfer of heat between a surface at a given temperature (Ts) and fluid at a bulk temperature (Tb). The exact definition of the bulk temperature (Tb) varies depending on the details of the situation. For flow adjacent to a hot or cold surface, T b is the temperature of the fluid "far" from the surface. For boiling or condensation, Tb is the saturation temperature of the fluid. For flow in a pipe, Tb is the average temperature measured at a particular cross-section of the pipe. Newton’s law of cooling suggests a basic relationship for heat transfer by convection: Q = hA( Ts − Tb ) h is called as Convection Heat Transfer Coefficient, W/m 2K
  • 5. Realization of Newton’s Law Cooling • A general heat transfer surface may not be isothermal !?! • Fluid temperature will vary from inlet to exit !?!?! • The local velocity of flow will also vary from inlet to exit ?!?! • How to use Newton’s Law in a Real life?
  • 6. Local Convection Heat Transfer Consider convection heat transfer as a fluid passes over a surface of arbitrary shape: Apply Newton’s law cooling to a local differential element with length dx. q = h( Ts − T∞ ) '' Ts > T∞ h is called as Local Convection Heat Transfer Coefficient, W/m2K
  • 7. The total heat transfer rate q is q = ∫ q '' dAs = havg AS ∆Tavg As Where, havg is the average convection heat transfer coefficient for the entire surface. 1 q '' dAs ∫ As As havg = ∆Tavg where 1 ∆Tavg = ∫ ( Ts − T∞ ) dAs As As q '' dAs ∫ Therefore havg = As ∫ (T s A − T∞ ) dAs How to Evaluate q’’?
  • 8. Fundamental Aspects of Convection • How to evaluate q’’ ? • How the heat is transferred from solid to the first layer of the fluid? • Is this a part of convection? • What is the temperature of the fluid particle, just adjacent to the wall? • What part of the fluid domain is under pure convection transfer?
  • 9. Concept of Solid Fluid Interaction : Maxwell’s Theory • Perfectly smooth surface (ideal surface) Real surface U2′ U1 U1′ U2 U2′ U′ U Φ Φ Φ′ Specular reflection Diffuse reflection • The convective heat transfer is defined for a combined solid and fluid system. • The fluid packets close to a solid wall attain a zero relative velocity close to the solid wall : Momentum Boundary Layer.
  • 10. • The fluid packets close to a solid wall come to thermal equilibrium with the wall. • The fluid particles will exchange maximum possible energy flux with the solid wall. • A Zero temperature difference exists between wall and fluid packets at the wall. • A small layer of fluid particles close the the wall come to Mechanical, Thermal and Chemical Equilibrium With solid wall. • Fundamentally this fluid layer is in Thermodynamic Equilibrium with the solid wall.