Carleman embedding turns nonlinear semigroups into linear ones whose convergence follows from dissipativity and Trotter-Kato approximation, even for unbounded generators and as 1-integrated semigroups.
Quantum algorithms for nonlinear dynamics: Revisiting Carleman linearizationwithnodissipativeconditions
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Nonlinear semigroups with unbounded generators under Carleman linearization
Carleman embedding turns nonlinear semigroups into linear ones whose convergence follows from dissipativity and Trotter-Kato approximation, even for unbounded generators and as 1-integrated semigroups.