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Emanuele Rodolà

Researcher at Sapienza University of Rome

Publications -  151
Citations -  7272

Emanuele Rodolà is an academic researcher from Sapienza University of Rome. The author has contributed to research in topics: Shape analysis (digital geometry) & Computer science. The author has an hindex of 34, co-authored 120 publications receiving 5133 citations. Previous affiliations of Emanuele Rodolà include University of Tokyo & University of Lugano.

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Orthogonalized Fourier Polynomials for Signal Approximation and Transfer

TL;DR: The proposed solution is based on taking pointwise polynomials of the Fourier‐like Laplacian eigenbasis, which provides a compact and expressive representation for general signals defined on the surface, which is more robust to discretization artifacts, deformation and noise as compared to alternative approaches.
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Functional Maps Representation on Product Manifolds

TL;DR: In this article, the authors model maps as densities over the product manifold of the input shapes; these densities can be treated as scalar functions and therefore are manipulable using the language of signal processing on manifolds.
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A parametric analysis of discrete Hamiltonian functional maps

TL;DR: An in‐depth theoretical investigation of the discrete Hamiltonian eigenbasis, which remains quite unexplored in the geometry processing community, and exploits the Hamiltonian‐Dirichlet connection in a partial shape matching problem.
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ASIF: Coupled Data Turns Unimodal Models to Multimodal Without Training

TL;DR: It is shown that sparse relative representations arecient to align text and images without training any network, and represents a simple yet surprisingly strong baseline for foundation multimodal models, raising important questions on their data efficiency and on the role of retrieval in machine learning.