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The Average Mixing Kernel Signature
European Computer Vision Association
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European Computer Vision Association
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The Average Mixing Kernel Signature
Springer
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由 L Cosmo 著作2020被引用 12 次 — The average mixing kernel holds information on the average transition probabilities of a quantum walk between each pair of vertices of the mesh ...
The Average Mixing Kernel Signature
PolyU Scholars Hub
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由 L Cosmo 著作2020被引用 12 次 — The average mixing kernel holds information on the average transition probabilities of a quantum walk between each pair of vertices of the mesh until a time T.
The Average Mixing Kernel Signature
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We introduce the Average Mixing Kernel Signature (AMKS), a novel signature for points on non-rigid three-dimensional shapes based on the average mixing ...
The Average Mixing Kernel Signature - ACM Digital Library
ACM Digital Library
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由 L Cosmo 著作2020被引用 12 次 — We introduce the Average Mixing Kernel Signature (AMKS), a novel signature for points on non-rigid three-dimensional shapes based on the average mixing ...
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3D Shape Analysis Through a Quantum Lens: the Average ...
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PolyU Scholars Hub
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The Average Mixing Kernel Signature is a novel spectral signature for points on non-rigid three-dimensional shapes. It is based on a quantum exploration ...
3D Shape Analysis Through a Quantum Lens: the Average ...
Springer
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由 L Cosmo 著作2022被引用 13 次 — The Average Mixing Kernel Signature is a novel spectral signature for points on non-rigid three-dimensional shapes.
3D Shape Analysis Through a Quantum Lens: the Average ...
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ResearchGate
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2024年10月22日 — The Average Mixing Kernel Signature is a novel spectral signature for points on non-rigid three-dimensional shapes. It is based on a quantum ...
The Average Mixing Kernel Signature - QMRO Home
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由 L Cosmo 著作2020被引用 12 次 — The Average Mixing Kernel Signature ; Authors. Cosmo, L; Minello, G; Bronstein, M; Rossi, L; Torsello, A; 16th EUROPEAN CONFERENCE ON COMPUTER VISION ; URI. https ...
The Average Mixing Kernel Signature
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The average mixing kernel holds information on the average transition probabilities of a quantum walk between each pair of vertices of the mesh until a time T.
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