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A brief description of operators associated to the quantum harmonic oscillator on Schatten-von Neumann classes 薛腾-冯-诺依曼类上与量子谐振子相关的算子的简要描述
Pub Date : 2018-03-19 DOI: 10.18273/REVINT.V36N1-2018004
Duv'an Cardona
In this note we study pseudo-multipliers associated to the harmonic oscillator (also called Hermite multipliers) belonging to Schatten classes on $L^2(mathbb{R}^n)$. We also investigate the spectral trace of these operators.
在本文中,我们研究了在$L^2(mathbb{R}^n)$上属于Schatten类的谐振子的伪乘子(也称为Hermite乘子)。我们还研究了这些算子的谱迹。
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引用次数: 7
Can we detect Gaussian curvature by counting paths and measuring their length? 我们可以通过计算路径和测量它们的长度来检测高斯曲率吗?
Pub Date : 2017-08-16 DOI: 10.18273/revint.v38n1-2020003
Leonardo Andrés Cano, S. A. Carrillo
The aim of this paper is to associate a measure for certain sets ofpaths in the Euclidean planeR2with fixed starting and ending points. Then,working on parameterized surfaces with a specific Riemannian metric, wedefine and calculate the integral of the length over the set ofpaths obtainedas the image of the initial paths inR2under the given parameterization.Moreover, we prove that this integral is given by the averageof the lengthsof the external paths times the measure of the set of paths if,and only if, thesurface has Gaussian curvature equal to zero.
本文的目的是将欧几里得平面上的若干路径集与固定的起点和终点联系起来。然后,在具有特定黎曼度量的参数化曲面上,我们定义并计算了在给定参数化下得到的路径集上的长度积分,作为r2中初始路径的图像。此外,我们证明了这个积分是由外路径长度的平均值乘以路径集合的度量给出的,当且仅当曲面的高斯曲率为零。
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引用次数: 0
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Revista Integración
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