
doi: 10.3390/math11183855
In this paper, exact null controllability of one-dimensional wave equations in non-cylindrical domains was discussed. It is different from past papers, as we consider boundary conditions for more complex cases. The wave equations have a mixed Dirichlet–Neumann boundary condition. The control is put on the fixed endpoint with a Neumann boundary condition. By using the Hilbert Uniqueness Method, exact null controllability can be obtained.
non-cylindrical domain, exact null controllability, QA1-939, wave equation, Mathematics
non-cylindrical domain, exact null controllability, QA1-939, wave equation, Mathematics
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