activity
20092023
most citedHints for Off-Shell Mirror Symmetry in type II/F-theory Compactifications

79 citations · 214 across the 17 of their papers we have counts for

collaborators

17 papers

physics.optics2023★ 9 cited

Roadmap on Deep Learning for Microscopy

Giovanni Volpe, Carolina Wählby, Lei Tian +72

Through digital imaging, microscopy has evolved from primarily being a means for visual observation of life at the micro- and nano-scale, to a quantitative tool with ever-increasin…

cond-mat.quant-gas2023★ 28 cited

Extraction of the frequency moments of spectral densities from imaginary-time correlation function data

Tobias Dornheim, Damar C. Wicaksono, Juan E. Suarez-Cardona +5

We introduce an exact framework to compute the positive frequency moments of different dynamic properties from imaginary-time quantum Monte Carlo…

math.NA2023

Learning Partial Differential Equations by Spectral Approximates of General Sobolev Spaces

Juan-Esteban Suarez Cardona, Phil-Alexander Hofmann, Michael Hecht

We introduce a novel spectral, finite-dimensional approximation of general Sobolev spaces in terms of Chebyshev polynomials. Based on this polynomial surrogate model (PSM), we real…

math.NA2022★ 1 cited

Multivariate Polynomial Regression of Euclidean Degree Extends the Stability for Fast Approximations of Trefethen Functions

Sachin K. Thekke Veettil, Yuxi Zheng, Uwe Hernandez Acosta +2

We address classic multivariate polynomial regression tasks from a novel perspective resting on the notion of general polynomial -degree, with total, Euclidean, and maximum de…

math.NA2022

Global Polynomial Level Sets for Numerical Differential Geometry of Smooth Closed Surfaces

Sachin K. Thekke Veettil, Gentian Zavalani, Uwe Hernandez Acosta +2

We present a computational scheme that derives a global polynomial level set parametrisation for smooth closed surfaces from a regular surface-point set and prove its uniqueness. T…

math.NA2022

Replacing Automatic Differentiation by Sobolev Cubatures fastens Physics Informed Neural Nets and strengthens their Approximation Power

Juan Esteban Suarez Cardona, Michael Hecht

We present a novel class of approximations for variational losses, being applicable for the training of physics-informed neural nets (PINNs). The loss formulation reflects classic…