Advance_welding_heat_flow_in_welding.pptx

Advance welding
Heat flow in welding
Heat flow in welding
• Introduction :
 Melting and solidification steps of welding are associated with the flow of
heat and are affected by rate of heat transfer in and around the weld metal.
 Metallurgical structure of metal in weld and region close to the weld metal
is mainly determined by the extent of rise in temperature and then cooling
rate experienced by the metal at particular location of HAZ and weld.
 Further, differential heating and cooling experienced of different zones of
weld joint cause not only metallurgical heterogeneity but also non-uniform
volumetric change which in turn produces the residual stresses. These
residual stresses adversely affect the mechanical performance of the weld
joint besides distortion in the welded components if proper care is not
taken.
 Since heating, soaking and cooling cycle affect the metallurgical &
mechanical properties, development of residual stresses and distortion of
the weld joints therefore it is pertinent to study various aspects related with
heat flow in welding such as weld thermal cycle, cooling rate and
solidification time, peak temperature, width of heat affected zone.
 Further, mechanisms of development of residual stresses and common
methods relieving residual stresses apart from the distortion and their
remedy will be discussed in this chapter on heat flow in welding.
Weld Thermal Cycle
• Weld thermal cycle shows variation in temperature of a particular location (in
and around the weld) during the welding as a function of welding time.
• In general, an increase in distance of point of interest away from the weld
centre-line:
– decreases the peak temperature
– decreases the rate of heating and cooling
– increases time to attain peak temperature
– decreases rate of cooling with increase in time
Factors affecting welding thermal
cycle
• Distance form the weld centre line
• Heat input rate :
– Energy density
– Thickness of plates
• Amount of heat supplied for welding
• Weldment geometry
• Thermal properties of base metal :
– Thermal conductivity
– Specific heat
• Initial plate temperature
Cooling Rate
• The final microstructure of weld zone and HAZ is primarily determined by the
cooling rate (CR) from the peak temperature attained due to weld thermal cycle
during welding.
• The continuous cooling diagram of hypo-eutectoid steel as shown in Fig. In the
diagram, letter A, F, P, B, M indicates regions of austenite, ferrite, pearlite,
bainite and martensite respectively.
Fig. Effect of cooling on structure of weld joints shown in form of CCT diagram (S Kou, 2003)
Cooling Rate
• During welding, two welding parameters dictate the
cooling rate
– a) net heat input during the welding and
– b) initial plate temperature besides the thermal and
dimensional properties of material being welded.
• Net heat input (Hnet) during welding is obtained using
following relationship:
Hnet = f .VI/S
where V is arc voltage (V), I welding current (A) and S
welding speed mm/sec and f is the fraction of heat
generated and transferred to the plate.
Example
• Calculate the net heat input used during welding of plates if welding of
steel plate is given below:
Welding current: 150 A
Arc voltage: 30 V
Welding speed: 0.5 mm/sec
80 % of heat generated by the arc is used for welding.
Solution
Net heat input : Hnet = f .VI/S
= 0.8 X 30 X150/0.5
= 600 J/mm
= 0.6 kJ/mm
Calculations of cooling rate
• Two different empirical equations are used for calculating the
cooling rate in HAZ for
a) thin plates and
b) thick plates
• Two methods have been proposed to take decision whether
to use thick or thin plate equation for calculating the cooling
rates and these are based on
1) number of passes required for completing the weld
2) relative plate thickness
• The relative plate thickness criteria is more logical as it considers
all the relevant factors which can affect the cooling rate such as
thickness of the plate (h), heat input (Hnet), initial plate
temperature (To), temperature of interest at which cooling rate is
desired (Ti) and physical properties of plate like (specific heat C,
density).
Calculations of cooling rate
• Relative plate thickness (τ) can be calculated using
following equation:
ℎ 𝜌𝐶 𝑇𝑖 − 𝑇𝑜 /𝐻𝑛𝑒𝑡
1/2
• Thin plate cooling rate equation is used when
relative plate thickness τ <0.6 and thick plate
cooling rate equation is used when τ >0.9. If value
of τis in range of 0.6 to 0.9 then 0.75 is used as a
limit value to decide the cooling rate equation to
be used.
• Cooling rate (R) equation for thin plates:
{2π𝑘𝑝C (h/ 𝐻𝑛𝑒𝑡)(𝑇𝑖 –𝑇𝑜)3
}
ο
C/sec…..(1)
Critical cooling rate (CCR) under
welding conditions
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Advance_welding_heat_flow_in_welding.pptx

  • 2. Heat flow in welding • Introduction :  Melting and solidification steps of welding are associated with the flow of heat and are affected by rate of heat transfer in and around the weld metal.  Metallurgical structure of metal in weld and region close to the weld metal is mainly determined by the extent of rise in temperature and then cooling rate experienced by the metal at particular location of HAZ and weld.  Further, differential heating and cooling experienced of different zones of weld joint cause not only metallurgical heterogeneity but also non-uniform volumetric change which in turn produces the residual stresses. These residual stresses adversely affect the mechanical performance of the weld joint besides distortion in the welded components if proper care is not taken.  Since heating, soaking and cooling cycle affect the metallurgical & mechanical properties, development of residual stresses and distortion of the weld joints therefore it is pertinent to study various aspects related with heat flow in welding such as weld thermal cycle, cooling rate and solidification time, peak temperature, width of heat affected zone.  Further, mechanisms of development of residual stresses and common methods relieving residual stresses apart from the distortion and their remedy will be discussed in this chapter on heat flow in welding.
  • 3. Weld Thermal Cycle • Weld thermal cycle shows variation in temperature of a particular location (in and around the weld) during the welding as a function of welding time. • In general, an increase in distance of point of interest away from the weld centre-line: – decreases the peak temperature – decreases the rate of heating and cooling – increases time to attain peak temperature – decreases rate of cooling with increase in time
  • 4. Factors affecting welding thermal cycle • Distance form the weld centre line • Heat input rate : – Energy density – Thickness of plates • Amount of heat supplied for welding • Weldment geometry • Thermal properties of base metal : – Thermal conductivity – Specific heat • Initial plate temperature
  • 5. Cooling Rate • The final microstructure of weld zone and HAZ is primarily determined by the cooling rate (CR) from the peak temperature attained due to weld thermal cycle during welding. • The continuous cooling diagram of hypo-eutectoid steel as shown in Fig. In the diagram, letter A, F, P, B, M indicates regions of austenite, ferrite, pearlite, bainite and martensite respectively. Fig. Effect of cooling on structure of weld joints shown in form of CCT diagram (S Kou, 2003)
  • 6. Cooling Rate • During welding, two welding parameters dictate the cooling rate – a) net heat input during the welding and – b) initial plate temperature besides the thermal and dimensional properties of material being welded. • Net heat input (Hnet) during welding is obtained using following relationship: Hnet = f .VI/S where V is arc voltage (V), I welding current (A) and S welding speed mm/sec and f is the fraction of heat generated and transferred to the plate.
  • 7. Example • Calculate the net heat input used during welding of plates if welding of steel plate is given below: Welding current: 150 A Arc voltage: 30 V Welding speed: 0.5 mm/sec 80 % of heat generated by the arc is used for welding. Solution Net heat input : Hnet = f .VI/S = 0.8 X 30 X150/0.5 = 600 J/mm = 0.6 kJ/mm
  • 8. Calculations of cooling rate • Two different empirical equations are used for calculating the cooling rate in HAZ for a) thin plates and b) thick plates • Two methods have been proposed to take decision whether to use thick or thin plate equation for calculating the cooling rates and these are based on 1) number of passes required for completing the weld 2) relative plate thickness • The relative plate thickness criteria is more logical as it considers all the relevant factors which can affect the cooling rate such as thickness of the plate (h), heat input (Hnet), initial plate temperature (To), temperature of interest at which cooling rate is desired (Ti) and physical properties of plate like (specific heat C, density).
  • 9. Calculations of cooling rate • Relative plate thickness (τ) can be calculated using following equation: ℎ 𝜌𝐶 𝑇𝑖 − 𝑇𝑜 /𝐻𝑛𝑒𝑡 1/2 • Thin plate cooling rate equation is used when relative plate thickness τ <0.6 and thick plate cooling rate equation is used when τ >0.9. If value of τis in range of 0.6 to 0.9 then 0.75 is used as a limit value to decide the cooling rate equation to be used. • Cooling rate (R) equation for thin plates: {2π𝑘𝑝C (h/ 𝐻𝑛𝑒𝑡)(𝑇𝑖 –𝑇𝑜)3 } ο C/sec…..(1)
  • 10. Critical cooling rate (CCR) under welding conditions