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Sensitivity of quantum walk to phase reversal and geometric perturbations: an exploration in complete graphs

• Authors : Hosaka, Taisuke; Portugal, Renato; Segawa, Etsuo

Subjects: Quantum Physics

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Formal Verification of Tree Ensembles against Real-World Composite Geometric Perturbations

• Authors : Colaco, Valency, Doktorand; Nadjm-Tehrani, Simin, 1958

Subjects: Machine Learning; Formal Verification; Tree Ensembles

• Source: Proceedings of the Workshop on Artificial Intelligence Safety 2023 (SafeAI 2023) co-located with the Thirty-Seventh AAAI Conference on Artificial Intelligence (AAAI 2023) CEUR Workshop

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Robustness of Community Detection to Random Geometric Perturbations

• Authors : Peche, Sandrine; Perchet, Vianney

Subjects: Computer Science - Machine Learning

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Approximation of point interactions by geometric perturbations in two-dimensional domains

• Authors : Borisov, Denis I.; Exner, Pavel

Subjects: Mathematical Physics; Mathematics - Spectral Theory; Quantum Physics

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Formal Verification of Tree Ensembles against Real-World Composite Geometric Perturbations

• Authors : Colaco, Valency; Nadjm-Tehrani, Simin

Subjects: Machine Learning; Formal Verification; Tree Ensembles

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Constrained multi-objective shape optimization of superconducting RF cavities considering robustness against geometric perturbations

• Authors : Kranjcevic, Marija; Zadeh, Shahnam Gorgi; Adelmann, Andreas

Subjects: Physics - Accelerator Physics

• Source: Phys. Rev. Accel. Beams 22, 122001 (2019)

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Threshold singularities of the spectral shift function for geometric perturbations of magnetic Hamiltonians

• Authors : Bruneau, Vincent; Raikov, Georgi

Subjects: Mathematics - Spectral Theory; Mathematical Physics; Mathematics - Analysis of PDEs

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Approximation of point interactions by geometric perturbations in two-dimensional domains.

• Authors : Borisov, D. I.¹ ; Exner, P.^2,3

Subjects: *PERTURBATION theory; *APPROXIMATION theory; *ELLIPTIC operators

• Source: Bulletin of Mathematical Sciences (World Scientific). Aug2023, Vol. 13 Issue 2, p1-30. 30p.

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Approximation of point interactions by geometric perturbations in two-dimensional domains

• Authors : D. I. Borisov; P. Exner

Subjects: Singular Schrödinger operator; point interaction; norm resolvent convergence

• Source: Bulletin of Mathematical Sciences, Vol 13, Iss 02 (2023)

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Entanglement Entropy for Relevant and Geometric Perturbations

• Authors : Rosenhaus, Vladimir; Smolkin, Michael

Subjects: High Energy Physics - Theory; Condensed Matter - Statistical Mechanics; General Relativity and Quantum Cosmology

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