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Oscar Perdomo

Researcher at Central Connecticut State University

Publications -  82
Citations -  881

Oscar Perdomo is an academic researcher from Central Connecticut State University. The author has contributed to research in topics: Mean curvature & Hypersurface. The author has an hindex of 13, co-authored 75 publications receiving 746 citations. Previous affiliations of Oscar Perdomo include University of Valle & Universidade Federal do Rio Grande do Sul.

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Training of quantum circuits on a hybrid quantum computer

TL;DR: In this article, a data-driven quantum circuit training algorithm was implemented on the canonical Bars-and-Stripes dataset using a quantum-classical hybrid machine. And they showed that the convergence of the quantum circuit to the target distribution depends critically on both the quantum hardware and classical optimization strategy.
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A generative modeling approach for benchmarking and training shallow quantum circuits

TL;DR: A quantum circuit learning algorithm that can be used to assist the characterization of quantum devices and to train shallow circuits for generative tasks is proposed and it is demonstrated that this approach can learn an optimal preparation of the Greenberger-Horne-Zeilinger states.
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Training of Quantum Circuits on a Hybrid Quantum Computer.

TL;DR: This study trains generative modeling circuits on a quantum hybrid computer showing an optimization strategy and a resource trade-off and shows that the convergence of the quantum circuit to the target distribution depends critically on both the quantum hardware and classical optimization strategy.
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Minimal Translation Surfaces in Euclidean Space

TL;DR: In this paper, it was shown that the curvature and the torsion of two non-planar curves must satisfy the equation for minimal translation surfaces in Euclidean space.
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First stability eigenvalue characterization of Clifford hypersurfaces

TL;DR: In this paper, it was shown that β ≥ 0 for Clifford hypersurfaces, where the stability operator of a compact oriented minimal hypersurface M n-1 C S n is given by J = -Δ- ∥ A∥ 2 - (n - 1), where ∥A∥ is the norm of the second fundamental form.