activity
20112022
most citedTopology preserving thinning for cell complexes

8 citations · 18 across the 12 of their papers we have counts for

collaborators

12 papers

math.NA2022★ 2 cited

The curved Mimetic Finite Difference method: allowing grids with curved faces

Silvano Pitassi, Riccardo Ghiloni, Igor Petretti +2

We present a new mimetic finite difference method for diffusion problems that converges on grids with \textit{curved} (i.e., non-planar) faces. Crucially, it gives a symmetric disc…

math.NA2021★ 2 cited

Inverting the discrete curl operator: a novel graph algorithm to find a vector potential of a given vector field

Silvano Pitassi, Riccardo Ghiloni, Ruben Specogna

We provide a novel framework to compute a discrete vector potential of a given discrete vector field on arbitrary polyhedral meshes. The framework exploits the concept of acyclic m…

cs.ET2021

Modelling and design of FTJs as high reading-impedance synaptic devices

Riccardo Fontanini, Marco Massarotto, Ruben Specogna +3

We present an in-house modelling framework for Ferroelectric Tunnelling Junctions (FTJ), and an insightful study of the design of FTJs as synaptic devices. Results show that a mode…

math.NA2021

Explicit geometric construction of sparse inverse mass matrices for arbitrary tetrahedral grids

Silvano Pitassi, Francesco Trevisan, Ruben Specogna

The geometric reinterpretation of the Finite Element Method (FEM) shows that Raviart Thomas and Nedelec mass matrices map from degrees of freedoms (DoFs) attached to geometric elem…

math.AT2019★ 2 cited

Efficient computation of Linking number with certification

Enrico Bertolazzi, Riccardo Ghiloni, Ruben Specogna

An efficient numerical algorithm for the computation of linking number is presented. The algorithm keep tracks or rounding error so that it can ensure the correctness of the result…

physics.comp-ph2017

- formulation with higher order hierarchical basis functions for non simply connected conductors

Ahmed Khebir, Paweł Dłotko, Bernard Kapidani +2

This paper extends the - formulation for eddy currents based on higher order hierarchical basis functions so that it can deal with conductors of arbitrary topology. To this a…