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Peak Temperature Optimization in Laser Heating
Posted 19 dic 2012, 03:21 GMT-5 Heat Transfer & Phase Change, Studies & Solvers Version 4.3a 1 Reply
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In a laser surface heating model the peak temperature achieved on the surface of the material is dependent on the material properties and on the laser parameters. For a given material (Cp, , k) beam size R0 and beam traverse velocity v; the peak temperature Tm can be controlled by the laser power output P. For the global maximum temperature in the model to reach Tm, P is given by:
P=π^(3/2)/2 ((R_0 (T_m-T_0))/A) ((ρC_p kvR_0)/C_1 )^(1/2)
C1 is an equation parameter with a value close to unity which will vary slightly depending on the power distribution in the laser beam.
For any given power distribution I want to find the value of C1 which gives a global maximum peak temperature of Tm. I have two questions:
1. Can I achieve this without the optimization module?
2. If I have to use the optimization module using C1 as the control variable, what would I use as the objective expression?
Many thanks
Dan
P=π^(3/2)/2 ((R_0 (T_m-T_0))/A) ((ρC_p kvR_0)/C_1 )^(1/2)
C1 is an equation parameter with a value close to unity which will vary slightly depending on the power distribution in the laser beam.
For any given power distribution I want to find the value of C1 which gives a global maximum peak temperature of Tm. I have two questions:
1. Can I achieve this without the optimization module?
2. If I have to use the optimization module using C1 as the control variable, what would I use as the objective expression?
Many thanks
Dan
1 Reply Last Post 19 dic 2012, 10:12 GMT-5
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Posted:
1 decade ago
The Optimization Module has a lot of advanced features. However, if you have only one variable to optimize (C1) it should be easy to solve without that module. You can define your objective function Tm as an Integration Coupling operator of type “Maximum”.
Nagi Elabbasi
Veryst Engineering
Nagi Elabbasi
Veryst Engineering