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Persistence of Exponential Decay and Spectral Gaps for Interacting Fermions

Communications in Mathematical Physics, 2017
We consider systems of weakly interacting fermions on a lattice. The corresponding free fermionic system is assumed to have a ground state separated by a gap from the rest of the spectrum.
W. De Roeck, M. Salmhofer
semanticscholar   +1 more source

Fourier-Laplace transforms decaying exponentially

Mathematical Proceedings of the Cambridge Philosophical Society, 1988
Let ƒ(x) be a C-valued function which is integrable with respect to a positive measure m on the Borel σ-field of R = (– ∞, ∞). We shall give necessary and sufficient conditions under which the following Fourier-Laplace transform f(λ) of ƒ(x) decays exponentially as λ → ∞:where θ is a constant with –π/2 ≤ θ ≤ π/2.
openaire   +1 more source

Exponential decay of correlations for finite horizon Sinai billiard flows

, 2015
We prove exponential decay of correlations for the billiard flow associated with a two-dimensional finite horizon Lorentz Gas (i.e., the Sinai billiard flow with finite horizon).
V. Baladi, Mark F. Demers, C. Liverani
semanticscholar   +1 more source

Exponential Growth and Decay

2007
The exponential function is one of the most important and widely occurring functions in physics and biology. We start with a gentle introduction to exponential growth and decay and show how to analyze exponential data using semilog and log-log plots. More advanced topics include variable rates, clearance, and multiple decay paths.
Russell K. Hobbie, Bradley J. Roth
openaire   +1 more source

Neuronal Spike Trains With Exponential Decay

Neurological Research, 1981
Stochastic models for the spike discharge activity of neurons are analyzed. Model I treats only excitatory impulses occurring as Poisson events with exponential density of the jump magnitude, and, in the absence of these events, the subthreshold potential decays exponentially.
R, Vasudevan   +2 more
openaire   +2 more sources

Exponential Decay of Correlations for Nonuniformly Hyperbolic Flows with a $${{C^{1+\alpha}}}$$C1+α Stable Foliation, Including the Classical Lorenz Attractor

, 2015
We prove exponential decay of correlations for a class of $${C^{1+\alpha}}$$C1+α uniformly hyperbolic skew product flows, subject to a uniform nonintegrability condition.
V. Araújo, I. Melbourne
semanticscholar   +1 more source

Quantum Post-Exponential Decay

2009
Exponential decay is a very general phenomenon in the natural sciences.
Joan Martorell   +2 more
openaire   +1 more source

Exponential Decay of Eigenfunctions

1996
We take a pause from our development of the theory of linear operators to present a first application to Schrodinger operators. Let us recall from the Introduction that a Schrodinger operator is a linear operator on the Hilbert space L 2 (ℝn) of the form H = -△ + V, where and the potential V is a real-valued function.
P. D. Hislop, I. M. Sigal
openaire   +1 more source

An area law for entanglement from exponential decay of correlations

Nature Physics, 2013
Area laws for entanglement in quantum many-body systems give useful information about their low-temperature behaviour and are tightly connected to the possibility of good numerical simulations. An intuition from quantum many-body physics suggests that an
F. Brandão, M. Horodecki
semanticscholar   +1 more source

Exponential Growth and Decay

1987
The values of A and k for the exponential $$x = A{e^{ - kt}}$$ (24.1) are determined from the n data points (t i , X i ) by plotting the natural logarithm of X i against t i . The resulting plot is linear with slope — k and intercept ln A. Linear regression (Procedure 3) is used on the pairs (t i , ln x i ).
Ronald J. Tallarida, Rodney B. Murray
openaire   +1 more source

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