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However, the fusion blanket design is a fixed source problem.
This paper discusses an inverse source problem for time-dependent linear Maxwell's equations.
The source problem is discussed as well as the Cauchy problem.
The task is an inverse source problem governed by partial differential equations (PDE).
A hint in the target directed the learners to the source problem.
The design procedure corresponds to solving an inverse source problem in optics.
We study an inverse source problem arising in computations of electromagnetic fields governed by Maxwell's equations.
The theory developed in the paper can be universally applied to the moving source problem for linear systems.
When solving the source problem the pressure/flow effect inside source is considered sequentially by superposition principle over multiple sources.
In this report, we describe the use of an X-ray tube, which eliminated the source problem, and other innovations.
In this paper an effective meshless and integration-free numerical scheme for solving an inverse spacewise-dependent heat source problem is proposed.
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