1973
DOI: 10.3138/cmlr.29.4.80
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Verga, Grovanni. I Malavoglia. Edited, with introduction, notes and vocabulary, by M. D. Woolf. Manchester University Press, 1972

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Cited by 15 publications
(24 citation statements)
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“…-Using linear response theory at equilibrium, one can prove that the response of a system to an infinitesimal external perturbation is related to the spontaneous fluctuations of its conjugate observable via the fluctuation-dissipation theorem (FDT) [1]. Consider a system perturbed at time t = 0 by an external field of constant amplitude f 0 coupled to an observable B.…”
mentioning
confidence: 99%
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“…-Using linear response theory at equilibrium, one can prove that the response of a system to an infinitesimal external perturbation is related to the spontaneous fluctuations of its conjugate observable via the fluctuation-dissipation theorem (FDT) [1]. Consider a system perturbed at time t = 0 by an external field of constant amplitude f 0 coupled to an observable B.…”
mentioning
confidence: 99%
“…-Statistical mechanics provides a unified theoretical description of systems at thermal equilibrium in terms of the probability distribution over phase space, from which thermodynamic quantities such as temperature can be defined [1]. A similar framework is lacking for out-of-equilibrium systems for which the definition of a temperature remains an open issue [2].…”
mentioning
confidence: 99%
“…A weak quench then results in a local smearing of the initial wave function over the narrow set of new eigenstates, given by the function f m ′ (m), so that 'microcanonical thermalization' can be expected [4,10,11,19,20]. Microcanonical thermalization implies that a closed quantum system is transformed into a new state, which satisfy Boltzmann's postulate of equal a priori probability [16], here applied to the quantum states within an energy shell [21]. Evidence that this may indeed be expected under quite general conditions [8,23,24] is nowadays discussed under the label "quantum typicality" [25,26].…”
Section: Equilibration Induced By Equipartitionmentioning
confidence: 99%
“…We define the energy shells of the composite system in the product basis {|Ψ 0 m } by using the condition |E m − E| < δ [16]. The constant δ is chosen small with respect to the spectral width, δ ≪ ∆ǫ, but still larger than the mean level spacing of the composite system, δ ≫ 2∆ǫ/(N − 1), with N = N × N energy levels.…”
Section: Equilibration Induced By Equipartitionmentioning
confidence: 99%
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