Search results for "Linea"

showing 4 items of 7724 documents

Relations between {K, s + 1}-potent matrices and different classes of complex matrices

2013

In this paper, {K,s+1}-potent matrices are considered. A matrix A∈C^(n×n) is called {K,s+1}-potent when K A^(s+1) K = A where K is an involutory matrix and s∈{1,2,3,¿}. Specifically, {K,s+1}-potent matrices are analyzed considering their relations to different classes of complex matrices. These classes of matrices are: {s+1}-generalized projectors, {K}-Hermitian matrices, normal matrices, and matrices B∈C^(n×n) (anti-)commuting with K or such that KB is involutory, Hermitian or normal. In addition, some new relations for K-generalized centrosymmetric matrices have been derived.

Àlgebra linealMatrius (Matemàtica)
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Matrices A such that R A = A^{s + 1} R when R^k = I

2013

This paper examines matrices A∈C^(n×n) such that R A = A^(s+1) R where R^k = I, the identity matrix, and where s and k are nonnegative integers with k⩾2. Spectral theory is used to characterize these matrices. The cases s = 0 and s⩾1 are considered separately since they are analyzed by different techniques.

Àlgebra linealMatrius (Matemàtica)
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Dynamics of a harmonic oscillator coupled with a Glauber amplifier

2020

A system of a quantum harmonic oscillator bi-linearly coupled with a Glauber amplifier is analysed considering a time-dependent Hamiltonian model. The Hilbert space of this system may be exactly subdivided into invariant finite dimensional subspaces. Resorting to the Jordan-Schwinger map, the dynamical problem within each invariant subspace may be traced back to an effective SU(2) Hamiltonian model expressed in terms of spin variables only. This circumstance allows to analytically solve the dynamical problem and thus to study the exact dynamics of the oscillator-amplifier system under specific time-dependent scenarios. Peculiar physical effects are brought to light by comparing the dynamics…

гармонические осцилляторынестационарные гамильтонианыinverted quantum harmonic oscillatorNuclear TheoryFOS: Physical sciences01 natural sciencestime-dependent Hamiltonian010305 fluids & plasmasinteracting quantum harmonic oscillatorsymbols.namesakeexactly solvable SU(2) dynamical problem0103 physical sciencesInvariant (mathematics)Nuclear Experiment010306 general physicsMathematical PhysicsHarmonic oscillatorSpin-½PhysicsQuantum PhysicsInvariant subspaceHilbert spaceCondensed Matter PhysicsLinear subspaceAtomic and Molecular Physics and Opticsквантовые гармонические осцилляторыClassical mechanicsQuantum harmonic oscillatorточно решаемые динамические задачиCondensed Matter::Statistical MechanicssymbolsGlauber amplifierQuantum Physics (quant-ph)GlauberPhysica Scripta
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Cilvēka kustību novērošana, izmantojot inerciālos sensorus

2020

Cilvēka kustību novērošana, izmantojot inerciālos sensorus, mūsdienas ir ļoti populāra pētniecības metode, ko pielieto medicīnā, rehabilitācijā, sportā un citās nozarēs. Darbā tika izpētītas tehnoloģiskās iespējas, lai veiktu cilvēka kustību novērošanu, kā arī esošie pielietojumi cilvēka kustību novērošanai hokejā. Darba mērķis ir veikt profesionāla un entuziasta līmeņa hokejistu hokeja metienu kustību novērošanu, lai noteiktu, kura entuziasta hokeja metiens procentuāli visvairāk atbilst profesionāla hokeja metiena sasniegtajam lineārajām paātrinājumam. Novēroto datu apstrādei, tika izmantota “Python” programmēšanas valoda, ar kuru tika …

“Python” programmēšanas valodaDatorzinātneInerciālie sensoriCilvēka kustību novērošanaLineārais paātrinājums
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