WHAT PHYSICAL QUANTITIES MAKE SENSE IN
... While Boltzmann is one of the fathers of equilibrium statistical mechanics, he is the father of nonequilibrium statistical mechanics. He has basically explained why entropy increases in nonequilibrium (see [14]). Here is the idea: Hamiltonian dynamics preserves phase space volume (Liouville’s theore ...
... While Boltzmann is one of the fathers of equilibrium statistical mechanics, he is the father of nonequilibrium statistical mechanics. He has basically explained why entropy increases in nonequilibrium (see [14]). Here is the idea: Hamiltonian dynamics preserves phase space volume (Liouville’s theore ...
3 Ion Trap Implementations
... hold almost every ion, only a few ions are suitable for quantum computation. The following requirements should be met: • The electronic level structure should be simple to allow the realization of a closed two level system without the need of too many lasers. • The levels used for the qubit transiti ...
... hold almost every ion, only a few ions are suitable for quantum computation. The following requirements should be met: • The electronic level structure should be simple to allow the realization of a closed two level system without the need of too many lasers. • The levels used for the qubit transiti ...
Quantum Structures
... relativistic formulations, to the concept of the Dirac sea of electrons, to a break between classical mechanics and quantum mechanics, to quantum field theory at a point, etc. We shall review the literature of the time showing what prominent physicists thought concerning these problems, as well as g ...
... relativistic formulations, to the concept of the Dirac sea of electrons, to a break between classical mechanics and quantum mechanics, to quantum field theory at a point, etc. We shall review the literature of the time showing what prominent physicists thought concerning these problems, as well as g ...
Harris: Dispersive optomechanics: a new approach to
... Dispersive coupling – a new type of optomechanics •Commercial mirrors & MEMS: state-of-the-art optomechanics without microfab •Laser cooling to 7 mK •Couple directly to x2: Phonon QND, quantum jumps seem feasible ...
... Dispersive coupling – a new type of optomechanics •Commercial mirrors & MEMS: state-of-the-art optomechanics without microfab •Laser cooling to 7 mK •Couple directly to x2: Phonon QND, quantum jumps seem feasible ...
glvt-cnrs.fr
... 3 )2 linked by moderately strong hydrogen bonds (figure 1) [11, 12]. Decoherence is cancelled by the dynamical separation of protons from the rest of the lattice [13]. Neutron diffraction reveals, in addition to Bragg’s peaks, rods of diffuse scattering, suggesting the existence of macroscopic state ...
... 3 )2 linked by moderately strong hydrogen bonds (figure 1) [11, 12]. Decoherence is cancelled by the dynamical separation of protons from the rest of the lattice [13]. Neutron diffraction reveals, in addition to Bragg’s peaks, rods of diffuse scattering, suggesting the existence of macroscopic state ...
Photorefractive quantum wells: transverse Franz-Keldysh geometry
... Photorefractive semiconductors have the advantage of large carrier mobilities and high speed,"2 but they suffer from small linear electro-optic coefficients. Electro-optic properties are enhanced by using laser wavelengths close to band-gap absorption. The quadratic electro-optic effects associated ...
... Photorefractive semiconductors have the advantage of large carrier mobilities and high speed,"2 but they suffer from small linear electro-optic coefficients. Electro-optic properties are enhanced by using laser wavelengths close to band-gap absorption. The quadratic electro-optic effects associated ...
Topological Quantum: Lecture Notes
... There is a fascinating relationship between the Kauffman invariant and quantum physics. For certain types of so-called ”topological quantum systems” the amplitudes of space-time processes can be directly calculated via the Kauffman invarient. We should first comment that most of what we will discuss ...
... There is a fascinating relationship between the Kauffman invariant and quantum physics. For certain types of so-called ”topological quantum systems” the amplitudes of space-time processes can be directly calculated via the Kauffman invarient. We should first comment that most of what we will discuss ...
A Noncommutative Sigma Model by Mauritz van den Worm
... and study some of its more interesting properties, such as the fact that it can be written as a crossed product which will greatly aid us in determining its K-theory and the unique trace on the quantum torus. The final section of Chapter 1 deals with a finite dimensional representation of the quantu ...
... and study some of its more interesting properties, such as the fact that it can be written as a crossed product which will greatly aid us in determining its K-theory and the unique trace on the quantum torus. The final section of Chapter 1 deals with a finite dimensional representation of the quantu ...
Quantity of Matter or Intrinsic Property: Why Mass
... If the density of air is doubled in a space that is also doubled, there is four times as much air, and there is six times as much if the space is tripled. The case is the same for snow and powders condensed by compression or liquefaction, and also for all bodies that are condensed in various ways by ...
... If the density of air is doubled in a space that is also doubled, there is four times as much air, and there is six times as much if the space is tripled. The case is the same for snow and powders condensed by compression or liquefaction, and also for all bodies that are condensed in various ways by ...
Many-body approaches to studies of electronic systems: Hartree-Fock theory and Density
... wave function. All results are in atomic units, meaning that the energy is given by enl = −Z 2 /2n2 and the radius is dimensionless. We obtain then a modified single-particle eigenfunction which in turn can be used as an input in a variational Monte Carlo calculation of the ground state of a specifi ...
... wave function. All results are in atomic units, meaning that the energy is given by enl = −Z 2 /2n2 and the radius is dimensionless. We obtain then a modified single-particle eigenfunction which in turn can be used as an input in a variational Monte Carlo calculation of the ground state of a specifi ...
