Existence of multiplicative mobile controls is established to steer quasilinear parabolic equations to rest in finite time by first proving decay of the uncontrolled system and then constructing a smooth control transition within classical solutions.
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Controllability of quasilinear parabolic equations under multiplicative mobile controls
Existence of multiplicative mobile controls is established to steer quasilinear parabolic equations to rest in finite time by first proving decay of the uncontrolled system and then constructing a smooth control transition within classical solutions.