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Heat accumulation in pulsed laser processing (drilling)
Overview
This code was intended to be used for the calculation of heat accumulation in pulsed laser processing, primarily ultrafast drilling.
The key idea is an efficient and flexible implementation of superposition of analytical solutions to the heat equation.
Determination and superposition of these heatkernels is quite efficient - especially in the case of equidistant timestepping - which lends itself to an implementation based on fast convolution (frequency domain convolution).
As is typical for these calculations, the temperature is evaluated immediately before the succeeding pulse.
The solution is radially symmetric.
The simulation domain is the half-infinite body.
Sources are mirrored about the surface.
Convection is not considered.
Fluid dynamics cannot be considered in this formulation.
Point / Gaussian and Circular "donut" sources are implemented.
Features
Pulse repetition rate can be constant or variable (chirped).
Energy distribution over depth can be variable and time-dependent.
A special case could be burst-processing.
Irradiated / residual pulse energy can be time-dependent.
Gaussian / "donut" source: Lateral extent of source can be time-dependent.
In conclusion: The implementation is flexible enough to provide (in theory) a useful and fast approximation of heat accumulation in ultrafast laser processes - in particular percussion drilling.
Unfortunately both the drilling progress as well as the energy distribution (i.e. absorbed energy over the borehole depth resulting in the temperature increase) is mostly unknown.
Even worse: Existing models that estimate the drilling progress are based on considerations (absorbed energy distributions) which are at odds with experimental observations.
Determination of the energy distribution in pulsed drilling is non-trivial and until that problem is solved these calculations are, realistically, nothing more than pretty to look at.