Titlebook: Effective Non-Hermiticity and Topology in Markovian Quadratic Bosonic Dynamics; Vincent Paul Flynn Book 2024 The Editor(s) (if applicable)

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Das Mikroskop und seine Anwendung stability phase boundaries utilizes the mathematical techniques of Krein stability theory, which we describe along the way as necessary. Putting these tools to use, we introduce a numerical indicator for dynamical stability phase transition known as . (KPR). Our development of this indicator, along

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,Gew?sser, Oberfl?chenformen und Boden,ncations are dynamically stable, despite possessing an unstable infinite-size limit. Such systems possess bulk instabilities that are suppressed by imposing hard-wall boundaries. The evolution of dynamically metastable systems is characterized by a transient regime whereby generic observables are am

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https://doi.org/10.1007/978-3-658-25220-5lly metastable one, and a topologically metastable one. We explore the dynamical features of each phase in detail and, in particular, compute MBs that arise in the topologically metastable phases. The third model once again describes a dissipative BKC. However, in this model, the dissipator is const

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Introduction, for this and motivate the move into an explicitly open Markovian setting in order to obtain bosonic signatures of non-trivial topology reminiscent of their fermionic counterparts. We then summarize all of the main results presented in the thesis.

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Dynamical Stability Phase Transitions stability phase boundaries utilizes the mathematical techniques of Krein stability theory, which we describe along the way as necessary. Putting these tools to use, we introduce a numerical indicator for dynamical stability phase transition known as . (KPR). Our development of this indicator, along