Tenured Assistant Professor at Pegaso University.
FEM-laplacian. This repository contains a MATLAB function for computing the Finite Element Method (FEM) discretization of the Laplace-Beltrami operator on triangular meshes. The discretization is parametric on the polynomial's order of the hat functions.
15rematching. This repository implements the remeshing algorithm presented in ReMatching: Low-Resolution Representations for Scalable Shape Correspondence.
10orthogonalized-fourier-polynomial. This repository contains the code implementing the paper Orthogonalized Fourier Polynomials for Signal Approximation and Transfer.
6gpu-fractals. This repository contains some sample code for generating fractals by taking advantage of GPU computing power given by the OpenGL compute shaders.
4curves-surf. This repository contains the implementation of the curve reconstruction algorithm presented in the paper "Reconstructing Curves from Sparse Samples on Riemannian Manifolds".
4vol-fmaps. This repository implements the methodology described in the paper "Volumetric Functional Maps".
4AtA. This repository contains the code related to the article Efficiently Parallelizable Strassen-Based Multiplication of a Matrix by its Transpose.
3disk-segmentation. This repository implements the UV unwrapping algorithm presented in the paper UV Parametrization via Topological Disk Segmentation of Surfaces.
3plant-wilting-simulation. This repository contains the implementation of the simulator for the plant wilting process, as described in the paper A Physically-inspired Approach to the Simulation of Plant Wilting.
2slime-manifold. This repository contains the code for computing a slime mold simulation on triangular manifold meshes, as described in the manuscript MoMaS: Mold Manifold Simulation for real-time procedural texturing.
2Advanced-Hard-Spheres. C++
2SpotifyRankings. Python
2newton-fractals. This repository contains a shader implementation of the procedural Newton's fractal patterns on triangular meshes, as presented in the paper Newton's Fractals on Surfaces via Bicomplex ALgebra.
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