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Dynamical Vector Fields on the Manifold of Quantum States
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Dynamical Vector Fields on the Manifold of Quantum States
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In this paper we shall consider the stratified manifold of quantum states and the vector fields which act on it. In particular, we show that the infinitesimal generator of the GKLS evolution is composed of a generator of unitary transformations plus a gradient vector field along with a Kraus vector field transversal to the strata defined by the involutive distribution generated by the former ones.
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Cited by 1 Pith paper
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A Lie-Jordan Geometric Formulation of Lindblad Dynamics
Every finite-dimensional GKLS dissipator is the contraction of a universal trilinear map D(X,Y)Z=XZY−½{YX,Z} whose components depend only on the Lie-Jordan structure tensors B and C.
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