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Quasi-invariance of low regularity Gaussian measures under the gauge map of the periodic derivative NLS 

Genovese, G.; Lucà, R.Autoridad BCAM; Tzvetkov, N. (2022-01-01)
The periodic DNLS gauge is an anticipative map with singular generator which revealed crucial in the study of the periodic derivative NLS. We prove quasi-invariance of the Gaussian measure on L2(T) with covariance [1+(−Δ)s]−1 ...
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The Frisch–Parisi formalism for fluctuations of the Schrödinger equation 

Kumar, S.; Ponce Vanegas, F.Autoridad BCAM; Roncal, L.Autoridad BCAM; Vega, L.Autoridad BCAM (2022)
We consider the solution of the Schrödinger equation $u$ in $\mathbb{R}$ when the initial datum tends to the Dirac comb. Let $h_{\text{p}, \delta}(t)$ be the fluctuations in time of $\int\lvert x \rvert^{2\delta}\lvert ...
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On the Schrödinger map for regular helical polygons in the hyperbolic space 

Kumar, S. (2022-01-01)
The main purpose of this article is to understand the evolution of X t = X s ∧− X ss , with X(s, 0) a regular polygonal curve with a nonzero torsion in the three-dimensional Minkowski space. Unlike in the case of the ...
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Discrepancy of Minimal Riesz Energy Points 

Marzo, J.; Mas, A. (2021-12-01)
We find upper bounds for the spherical cap discrepancy of the set of minimizers of the Riesz s-energy on the sphere Sd. Our results are based on bounds for a Sobolev discrepancy introduced by Thomas Wolff in an unpublished ...
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Echo Chains as a Linear Mechanism: Norm Inflation, Modified Exponents and Asymptotics 

Deng, Y.; Zillinger, C. (2021-07-30)
In this article we show that the Euler equations, when linearized around a low frequency perturbation to Couette flow, exhibit norm inflation in Gevrey-type spaces as time tends to infinity. Thus, echo chains are shown to ...
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Static and Dynamical, Fractional Uncertainty Principles 

Kumar, S.; Ponce Vanegas, F.Autoridad BCAM; Vega, L.Autoridad BCAM (2021-03)
We study the process of dispersion of low-regularity solutions to the Schrödinger equation using fractional weights (observables). We give another proof of the uncertainty principle for fractional weights and use it to get ...
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A pseudospectral method for the one-dimensional fractional Laplacian on R 

Cayama, J.; Cuesta, C.M.; De la Hoz, F. (2021-01-15)
In this paper, we propose a novel pseudospectral method to approximate accurately and efficiently the fractional Laplacian without using truncation. More precisely, given a bounded regular function defined over R, we map ...
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Pointwise Convergence of the Schr\"odinger Flow 

Compaan, E.; Lucà, R.Autoridad BCAM; Staffilani, G. (2021-01)
In this paper we address the question of the pointwise almost everywhere limit of nonlinear Schr\"odinger flows to the initial data, in both the continuous and the periodic settings. Then we show how, in some cases, certain ...
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Self-adjointness of two-dimensional Dirac operators on corner domains 

Pizzichillo, F.; Van Den Bosch, H. (2021-01-01)
We investigate the self-adjointness of the two-dimensional Dirac operator D, with quantum-dot and Lorentz-scalar i-shell boundary conditions, on piecewise C2 domains (with finitely many corners). For both models, we prove ...
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Dirac Operators and Shell Interactions: A Survey 

Ourmières-Bonafos, T.; Pizzichillo, F. (2021-01-01)
In this survey we gather recent results on Dirac operators coupled with δ-shell interactions. We start by discussing recent advances regarding the question of self-adjointness for these operators. Afterwards we switch to ...
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AuthorVega, L. (44)Pizzichillo, F. (11)Fanelli, L. (9)García-Cervera, C.J. (8)Banica, V. (7)Cassano, B. (7)De la Hoz, F. (7)Beltran, D. (6)Del Teso, F. (6)Krejčiřík, D. (6)... másSubjectDirac operator (7)fractional Laplacian (4)Hardy inequality (4)convergence (3)Coulomb potential (3)Fractional Laplacian (3)nonlinear degenerate diffusion (3)Nonlinear dispersive equation (3)porous medium equation (3)Schrödinger operator (3)... másFecha2022 (3)2021 (8)2020 (22)2019 (18)2018 (17)2017 (21)2016 (8)2015 (9)2014 (2)

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