Optimal perturbation bounds for the Hermitian eigenvalue problem
Jesse L. Barlow, Ivan Slapničar
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Performance of a Superconducting Quantum Battery
The authors introduce a scheme for superconducting quantum battery (SQB) consisting of two coupled superconducting qubits that interact during the unitary charging process while remaining in equilibrium with a thermal reservoir. This work highlights the complexities of tuning system parameters, which increase the potential for work extraction from the ...
Samira Elghaayda+5 more
wiley +1 more source
Perturbation theory for the eigenvalues of factorised symmetric matrices
Krešimir Veselić
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Second Order Perturbation Theory for Embedded Eigenvalues [PDF]
Jérémy Faupin+2 more
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First-Order Perturbation Theory for Eigenvalues and Eigenvectors [PDF]
Anne Greenbaum+2 more
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Tailoring Nuclear Spins Order With Defects: A Quantum Technology CAD Study
The study proposes an innovative Quantum Technology Computer‐Aided Design (QT‐CAD) strategy expanding semiconductor TCAD approaches to solid‐state quantum systems design. QT‐CAD combines atomistic simulations of fabrication processes for QT‐relevant semiconductors with qubit simulations.
Gaetano Calogero+5 more
wiley +1 more source
Macroscopic Thermalization for Highly Degenerate Hamiltonians After Slight Perturbation. [PDF]
Roos B+4 more
europepmc +1 more source
Delayed High Order Sliding Mode Control Using Implicit Lyapunov Function Approach
ABSTRACT This article presents a novel delayed high‐order sliding mode control strategy supported by dedicated mathematical tools. Building on the implicit Lyapunov–Razumikhin function method for establishing accelerated (hyperexponential) stability in time‐delay systems and the design of high‐order sliding mode controls for chain of integrators, we ...
Moussa Labbadi, Denis Efimov
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Normal Variance Mixture with Arcsine Law of an Interpolating Walk Between Persistent Random Walk and Quantum Walk. [PDF]
Yoshino S+4 more
europepmc +1 more source
Distributed Leader‐Following Formation of Discrete‐Time Multi‐Agent LPV Systems
ABSTRACT This paper addresses the leader‐following formation consensus problem for multi‐agent systems (MASs) with agents represented by discrete‐time linear parameter‐varying (LPV) models. The scenario where each agent can be modeled with distinct time‐varying scheduling parameters is investigated with respect to compensation signals.
Paulo S. P. Pessim+4 more
wiley +1 more source