Lossy Systems

Routes of Transport in the Path Integral Lindblad Dynamics through State-to-State Analysis
Analyzing routes of transport for open quantum systems with nonequilibrium initial conditions, such as exciton transport aggregates, is …
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Routes of Transport in the Path Integral Lindblad Dynamics through State-to-State Analysis
Non-Hermitian State-to-State Analysis of Transport in Aggregates with Multiple Endpoints
Transport efficiency in aggregates is a complex many-body non-equilibrium phenomenon. Imagine a localized excitation generated at initial time. This localed excitation has to travel to the trap site and then would leak out. This total process would have a net time-scale. How does one calculate this emergent time-scale? What happens if there are multiple end-points?
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Non-Hermitian State-to-State Analysis of Transport in Aggregates with Multiple Endpoints
Impact of Loss Mechanisms on Linear Spectra of Excitonic and Polaritonic Aggregates
Let’s study spectra for lossy systems! How would the line shapes be affected? How do we exactly quantify the impact of such changes? Our Path Integral Lindblad Dynamics method provides a perfect way of answering these questions. Walk with us while we explore these questions…
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Impact of Loss Mechanisms on Linear Spectra of Excitonic and Polaritonic Aggregates
Incorporation of Empirical Gain and Loss Mechanisms in Open Quantum Systems through Path Integral Lindblad Dynamics
How does one incorporate loss and gain mechanisms determined by empirical time-scales in an otherwise numerically exact computation? One way is by combining Lindblad master equations with path integral simulations. Why would one do this? Where are the details? Read more to find out…
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Incorporation of Empirical Gain and Loss Mechanisms in Open Quantum Systems through Path Integral Lindblad Dynamics