1,721,030 research outputs found

    Generalized immediate exchange models and their symmetries

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    We reconsider the discrete dual of the immediate exchange model and define a more general class of models where mass is split, exchanged and merged. We relate the splitting process to the symmetric inclusion process via thermalization and from that obtain symmetries and self-duality for it and its generalization. We show that analogous properties hold for models where the splitting is related to the symmetric exclusion process or to independent random walkers

    Factorized Duality, Stationary Product Measures and Generating Functions

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    We find all self-duality functions of the form D(ξ,η)=∏xd(ξx,ηx)for a class of interacting particle systems. We call these duality functions of simple factorized form. The functions we recover are self-duality functions for interacting particle systems such as zero-range processes, symmetric inclusion and exclusion processes, as well as duality and self-duality functions for their continuous counterparts. The approach is based on, firstly, a general relation between factorized duality functions and stationary product measures and, secondly, an intertwining relation provided by generating functions. For the interacting particle systems, these self-duality and duality functions turn out to be generalizations of those previously obtained in Giardinà et al. (J Stat Phys 135:25–55, 2009) and, more recently, in Franceschini and Giardinà (Preprint, arXiv:1701.09115, 2016). Thus, we discover that only these two families of dualities cover all possible cases. Moreover, the same method discloses all simple factorized self-duality functions for interacting diffusion systems such as the Brownian energy process, where both the process and its dual are in continuous variables

    Enhancing quality of life in people with disordered eating using an online self-help programme

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    Author name used in this publication: Sau F LeungAuthor name used in this publication: Joyce LC Ma2012-2013 > Academic research: refereed > Publication in refereed journalVersion of RecordPublishedC

    Caratteristiche elettroforetiche delle emoglobine di pecora e capra di razza sarda".

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    The electrophoretic peculiarity of haemoglobin have been studied on 100 sheep and 100 goats of Sardinian-breed. With our technique it has been possible to observe only one type of Hb in sheep (this Hb migrates towards the anode with the same speed of goats' HbB) while four types in goats, two formed by a single band and the other two constituted by two associated bands, respectively indicated as HbA, HbB, HbAB and Hb(AB)1. The results have been discussed in connection with the previous bibliography

    Higher-order Hydrodynamics and Equilibrium Fluctuations of Interacting Particle Systems

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    Motivated by the recent preprint [\emph{arXiv:2004.08412}] by Ayala, Carinci, and Redig, we first provide a general framework for the study of scaling limits of higher-order fields. Then, by considering the same class of infinite interacting particle systems as in [\emph{arXiv:2004.08412}], namely symmetric simple exclusion and inclusion processes in the d-dimensional Euclidean lattice, we prove the hydrodynamic limit, and convergence for the equilibrium fluctuations, of higher-order fields. In particular, the limit fields exhibit a tensor structure. Our fluctuation result differs from that in [\emph{arXiv:2004.08412}], since we considerd-dimensional Euclidean lattice, we prove the hydrodynamic limit, and convergence for the equilibrium fluctuations, of higher-order fields. In particular, the limit fields exhibit a tensor structure. Our fluctuation result differs from that in [\emph{arXiv:2004.08412}], since we consider a different notion of higher-order fluctuation fields

    Lipidi totali e lipoproteine del plasma in ovini alimentati con drupe di Pistacia lentiscus L..

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    Total lipids and plasma lipoproteins in sheep fed with drupes of Pistacia lentiscus L.
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