Frobenius-Perron Resonances for Maps with a Mixed Phase Space
... recently attracted attention, e.g. in a superanalytic approach to universal fluctuations in quantum (quasi-) energy spectra which originated from the physics of disordered systems. In that approach the Frobenius-Perron resonances constitute a link between classical and quantum chaos [5,6]. There is ...
... recently attracted attention, e.g. in a superanalytic approach to universal fluctuations in quantum (quasi-) energy spectra which originated from the physics of disordered systems. In that approach the Frobenius-Perron resonances constitute a link between classical and quantum chaos [5,6]. There is ...
QUANTUM GROUPS AND DIFFERENTIAL FORMS Contents 1
... Furthermore, the bialgebra Mq is universal with respect to these properties. The coaction of Mq on the generators of Ω(Aq ) is given by equation (1.1). In principle, the theorem can be verified directly from the definitions. But that is not a good approach because it does not tell us how to construc ...
... Furthermore, the bialgebra Mq is universal with respect to these properties. The coaction of Mq on the generators of Ω(Aq ) is given by equation (1.1). In principle, the theorem can be verified directly from the definitions. But that is not a good approach because it does not tell us how to construc ...
Blueshift of the surface plasmon resonance in silver nanoparticles
... diameters ranging from 26 down to 3.5 nm. Our results also confirm very recent experiments made with Ag nanoparticles on different substrates using different STEM operating conditions [10], thereby strengthening the interpretation that the blueshift is predominantly associated with the tight confine ...
... diameters ranging from 26 down to 3.5 nm. Our results also confirm very recent experiments made with Ag nanoparticles on different substrates using different STEM operating conditions [10], thereby strengthening the interpretation that the blueshift is predominantly associated with the tight confine ...
Past Research
... of deformations (but under strong restrictions on G), and [48], generalizing results of Ram and Shepler [32] on graded Hecke algebras to a twisted case. My (then) Ph.D. student Shakalli generalized in [33] some of the ideas in [47] to deformations of Sq (V )#G, where Sq (V ) is a quantum symmetric a ...
... of deformations (but under strong restrictions on G), and [48], generalizing results of Ram and Shepler [32] on graded Hecke algebras to a twisted case. My (then) Ph.D. student Shakalli generalized in [33] some of the ideas in [47] to deformations of Sq (V )#G, where Sq (V ) is a quantum symmetric a ...
Entanglement Theory and the Second Law of Thermodynamics
... Indeed, our result suggests that such an irreversibility could have its roots on the assymmetry of operations that can be locally implemented without any entanglement (LOCC) and the operations that do not generate any entanglement. Moreover, it also represents a conterargument to linking irreversibi ...
... Indeed, our result suggests that such an irreversibility could have its roots on the assymmetry of operations that can be locally implemented without any entanglement (LOCC) and the operations that do not generate any entanglement. Moreover, it also represents a conterargument to linking irreversibi ...
Landau levels in graphene
... However, in quantum mechanics wave function ψ describing the electron in magnetic field cannot be eigenfunction of X1 and X2 at the same time. Therefore the center of the orbit cannot be determined with arbitrary precision even in principle. Classical circular orbits can be (to certain precision) ob ...
... However, in quantum mechanics wave function ψ describing the electron in magnetic field cannot be eigenfunction of X1 and X2 at the same time. Therefore the center of the orbit cannot be determined with arbitrary precision even in principle. Classical circular orbits can be (to certain precision) ob ...
Many-particle interference beyond many-boson and many
... The symmetrization postulate enforces the (anti)symmetrization of the bosonic (fermionic) many-particle wavefunction [1] and thereby severely restricts the set of accessible states for indistinguishable particles. When one postulates that each microscopic state is populated with equal probability [2 ...
... The symmetrization postulate enforces the (anti)symmetrization of the bosonic (fermionic) many-particle wavefunction [1] and thereby severely restricts the set of accessible states for indistinguishable particles. When one postulates that each microscopic state is populated with equal probability [2 ...
FlerasLectures - University of Oklahoma
... foundation of the field. The components of the nucleus were subsequently discovered in 1919 (the proton) and 1932 (the neutron). In the 1920s the field of quantum physics was developed to explain the structure of the atom. The binding of the nucleus could not be understood by the physical laws known ...
... foundation of the field. The components of the nucleus were subsequently discovered in 1919 (the proton) and 1932 (the neutron). In the 1920s the field of quantum physics was developed to explain the structure of the atom. The binding of the nucleus could not be understood by the physical laws known ...
Weak-Equivalence Principle Violation and Mass Change
... a gravitational mass increase is predicted by the same amount. This leads to a deviation of the Weak-Equivalence-Principle for both electrons and positrons at an order of 2.4%. This is a factor of 5 below the only measurement by Witteborn et al [2] and should be detectable with modern means. For exa ...
... a gravitational mass increase is predicted by the same amount. This leads to a deviation of the Weak-Equivalence-Principle for both electrons and positrons at an order of 2.4%. This is a factor of 5 below the only measurement by Witteborn et al [2] and should be detectable with modern means. For exa ...
Bending Dynamics of Acetylene: New Modes Born in Bifurcations of
... its analytic and scalable character; in the next section, we present details of implementation. The Hamiltonian in (18) is a nonintegrable system. In general, the dynamics of such a system can only be understood by numerical integration of Hamilton’s equations and subsequent analysis, e.g., with sec ...
... its analytic and scalable character; in the next section, we present details of implementation. The Hamiltonian in (18) is a nonintegrable system. In general, the dynamics of such a system can only be understood by numerical integration of Hamilton’s equations and subsequent analysis, e.g., with sec ...
Basics of Particle Physics - The University of Oklahoma
... foundation of the field. The components of the nucleus were subsequently discovered in 1919 (the proton) and 1932 (the neutron). In the 1920s the field of quantum physics was developed to explain the structure of the atom. The binding of the nucleus could not be understood by the physical laws known ...
... foundation of the field. The components of the nucleus were subsequently discovered in 1919 (the proton) and 1932 (the neutron). In the 1920s the field of quantum physics was developed to explain the structure of the atom. The binding of the nucleus could not be understood by the physical laws known ...