440 research outputs found

    Twenty years of distributed port-Hamiltonian systems:A literature review

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    The port-Hamiltonian (pH) theory for distributed parameter systems has developed greatly in the past two decades. The theory has been successfully extended from finite-dimensional to infinite-dimensional systems through a lot of research efforts. This article collects the different research studies carried out for distributed pH systems. We classify over a hundred and fifty studies based on different research focuses ranging from modeling, discretization, control and theoretical foundations. This literature review highlights the wide applicability of the pH systems theory to complex systems with multi-physical domains using the same tools and language. We also supplement this article with a bibliographical database including all papers reviewed in this paper classified in their respective groups

    Strong coupling corrections in quantum thermodynamics

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    Quantum systems strongly coupled to many-body systems equilibrate to the reduced state of a global thermal state, deviating from the local thermal state of the system as it occurs in the weak-coupling limit. Taking this insight as a starting point, we study the thermodynamics of systems strongly coupled to thermal baths. First, we provide strong-coupling corrections to the second law applicable to general systems in three of its different readings: As a statement of maximal extractable work, on heat dissipation, and bound to the Carnot efficiency. These corrections become relevant for small quantum systems and always vanish in first order in the interaction strength. We then move to the question of power of heat engines, obtaining a bound on the power enhancement due to strong coupling. Our results are exemplified on the paradigmatic situation of non-Markovian quantum Brownian motion.Comment: 20 pages, 3 figures, version two is substantially revised and contains new result

    Double Exchange Models: Self Consistent Renormalisation

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    We propose a scheme for constructing classical spin Hamiltonians from Hunds coupled spin-fermion models in the limit J_H/t \to \infinity. The strong coupling between fermions and the core spins requires self-consistent calculation of the effective exchange in the model, either in the presence of inhomogeneities or with changing temperature. In this paper we establish the formalism and discuss results mainly on the ``clean'' double exchange model, with self consistently renormalised couplings, and compare our results with exact simulations. Our method allows access to system sizes much beyond the reach of exact simulations, and we can study transport and optical properties of the model without artificial broadening. The method discussed here forms the foundation of our papers Phys. Rev. Lett. 91, 246602 (2003), and Phys. Rev. Lett. 92, 126602 (2004).Comment: 11 pages revtex. Final version, to appear in EPJ

    Canonical quantization of superconducting circuits

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    226 p.Los circuitos superconductores han surgido como una de las implementaciones físicas más prometedorasen tecnologías cuánticas, fusionando la física, la ingeniería y las matemáticas. Esta tesis expone modeloshamiltonianos matemáticamente consistentes y precisos para describir redes superconductoras idealesformadas por un número arbitrario de elementos concentrados y distribuidos como condensadores,inductores, uniones de Josephson, giradores, y líneas de transmisión. Aunque son ideales, hemosdemostrado que estos modelos que están basados en las leyes de Kirchhoff, son finitos y no presentanproblemas de divergencias, disipando malentendidos de la literatura previa. Finalmente se describe unaextensión de la teoría estándar para cuantizar circuitos que incluyen elementos ideales no recíprocos deforma sistemática, y se allana el camino para su extensión a giradores y circuladores dependientes defrecuencia

    The role of quantum information in thermodynamics --- a topical review

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    This topical review article gives an overview of the interplay between quantum information theory and thermodynamics of quantum systems. We focus on several trending topics including the foundations of statistical mechanics, resource theories, entanglement in thermodynamic settings, fluctuation theorems and thermal machines. This is not a comprehensive review of the diverse field of quantum thermodynamics; rather, it is a convenient entry point for the thermo-curious information theorist. Furthermore this review should facilitate the unification and understanding of different interdisciplinary approaches emerging in research groups around the world.Comment: published version. 34 pages, 6 figure

    Irreversibility, coherence and quantum fluctuation theorems

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    Irreversible processes have long been the focus of much attention in physics, forming cornerstones of thermodynamics and the foundations of quantum mechanics (principally the measurement problem). Recent interest in the marriage of these two fields has laid bare the partial inadequacy of definitions of thermodynamic work in a quantum context. Its problems are fundamental to quantum mechanics, in that projective measurements irreversibly destroy coherence in a state. To attempt to resolve this incompatibility, we begin with a deterministic quantum work process that adequately generalises the Newtonian framework for deterministic work processes. In doing so, we uncover a structure that has strong links to an old problem in probability theory on the decomposability of random variables. Crucially, we define coherent work as a state and Hamiltonian pair, sidestepping the measurement problem. We then look to fluctuation theorems which detail the thermodynamic irreversibility, and further develop a recent framework to show how our coherent work state appears just as Newtonian work appears in Crooks’ fluctuation theorem – providing an infinite hierarchy of correction terms. To round this off, we discuss the implications of incorporating additional observables, both commuting and complementary, on work processes and thermodynamics.Open Acces
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