Results 31 to 40 of about 517,707 (303)
A new extension of the Cayley-Hamilton theorem to fractional different orders linear systems [PDF]
Bulletin of the Polish Academy of Sciences: Technical Sciences, 2022 The classical Cayley–Hamilton theorem is extended to fractional different order linear systems. The new theorems are applied to different orders fractional linear electrical circuits. The applications of new theorems are illustrated by numerical examples.
Tadeusz Kaczorek
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Fractal and FractionalThis paper focuses on the application of fractional calculus techniques in the identification and control of multivariable (multiple input—multiple output) systems (MIMO).
Alexandre Marques de Almeida +4 more
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Some q-Fractional Estimates of Trapezoid like Inequalities Involving Raina’s Function
Fractal and Fractional, 2022 In this paper, we derive two new identities involving q-Riemann-Liouville fractional integrals. Using these identities, as auxiliary results, we derive some new q-fractional estimates of trapezoidal-like inequalities, essentially using the class of ...
Kamsing Nonlaopon +4 more
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Quantum Information Processing, 2019 The concept of entanglement fraction is generalized to define coherence fraction of a quantum state. Precisely, it quantifies the proximity of a quantum state to maximally coherent state and it can be used as a measure of coherence. Coherence fraction has a connection with $l_1$-norm coherence and provides the criteria of coherence distillability ...
Sumana Karmakar +4 more
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Fractional Differential Equations and Expansions in Fractional Powers
Symmetry, 2023 We use power series with rational exponents to find exact solutions to initial value problems for fractional differential equations. Certain problems that have been previously studied in the literature can be solved in a closed form, and approximate solutions are derived by constructing recursions for the relevant expansion coefficients.
Diego Caratelli +2 more
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, 2021 Integral equations and inequalities have an important place in time scales and harmonic analysis. The norm of integral operators is one of the important study topics in harmonic analysis.
Akın, Lütfi
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Frequency-Aware and Conditional Entropy-Guided Network for Multispectral Object Detection
IEEE Journal of Selected Topics in Applied Earth Observations and Remote SensingMultispectral object detection is a technique that integrates information from different spectral bands, such as visible and infrared imagery, to improve the reliability and robustness of detection in complex environments.
Junhua Yan, Yakun Liu, Yan Shi, Ran Tao
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Positivity of fractional descriptor linear continuous-time systems [PDF]
Bulletin of the Polish Academy of Sciences: Technical Sciences, 2019 The positivity of fractional descriptor linear continuous-time systems is investigated. The solution to the state equation of the systems is derived. Necessary and sufficient conditions for the positivity of fractional descriptor linear continuous-time ...
T. Kaczorek
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Fractional hypergraph isomorphism and fractional invariants
CoRR, 2020 Fractional graph isomorphism is the linear relaxation of an integer programming formulation of graph isomorphism. It preserves some invariants of graphs, like degree sequences and equitable partitions, but it does not preserve others like connectivity, clique and independence numbers, chromatic number, vertex and edge cover numbers, matching number ...
Flavia Bonomo-Braberman, Dora Tilli
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FRACTIONAL SUPERSYMMETRY [PDF]
Modern Physics Letters A, 1995 A symmetry between bosonic coordinates and some Grassmannian-type coordinates is presented. Commuting two of these Grassmannian-type variables results in an arbitrary phase factor (not just a minus sign). This symmetry is also realized at the level of the field theory.
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