Quantum Physics and the Holy Grail BRIAN JOHN PICCOLO
... the impulses created by those high and mighty beings known as the Masters of Wisdom. A great corpus of writings and information has come from these spiritual impulses, and many branch-like movements have sprung from them. It is from this occult information that we shall glean our basic understanding ...
... the impulses created by those high and mighty beings known as the Masters of Wisdom. A great corpus of writings and information has come from these spiritual impulses, and many branch-like movements have sprung from them. It is from this occult information that we shall glean our basic understanding ...
QUANTUM COMPUTATION AND LATTICE PROBLEMS ∗ 1
... the phase difference is 2π Nd and by measuring this phase difference we can obtain an estimation on d. This, however, happens with exponentially small probability. Since the phase is modulo 2π, extracting the value d is much harder when a is larger. Instead, we perform the same process on r register ...
... the phase difference is 2π Nd and by measuring this phase difference we can obtain an estimation on d. This, however, happens with exponentially small probability. Since the phase is modulo 2π, extracting the value d is much harder when a is larger. Instead, we perform the same process on r register ...
QUANTUM MECHANICAL BEACI-IVE SCA
... effort here, beyond that required for the perturbative treatment, is that one must solve a large set of simultaneous linear equations (i.e. invert a matrix), the order of which is the number of coupled channels included in the non-reactive expansions times the number of grid points needed to represe ...
... effort here, beyond that required for the perturbative treatment, is that one must solve a large set of simultaneous linear equations (i.e. invert a matrix), the order of which is the number of coupled channels included in the non-reactive expansions times the number of grid points needed to represe ...
Dynamical Symmetries of Planar Field Configurations
... systems possessing dynamical symmetries is the well-known non-relativistic Kepler problem, with the SO(4) group for the bound states, and SO(3, 1) for the scattering states of a particle in the Kepler potential. In many field systems, hidden symmetries are induced by specific spin dynamics, and so, t ...
... systems possessing dynamical symmetries is the well-known non-relativistic Kepler problem, with the SO(4) group for the bound states, and SO(3, 1) for the scattering states of a particle in the Kepler potential. In many field systems, hidden symmetries are induced by specific spin dynamics, and so, t ...
A note on the realignment criterion
... but f` (s1 , . . . , sm2 ) > B` (m, n). Therefore, the bound B` (m, n) can be used to detect entanglement for which the realignment criterion fails. Numerical estimations for these bounds were given for (m, n) = (2, 2) and (2, 3) in [10]. The numerical results also suggest that B̃` (2, 2) = B` (2, 2 ...
... but f` (s1 , . . . , sm2 ) > B` (m, n). Therefore, the bound B` (m, n) can be used to detect entanglement for which the realignment criterion fails. Numerical estimations for these bounds were given for (m, n) = (2, 2) and (2, 3) in [10]. The numerical results also suggest that B̃` (2, 2) = B` (2, 2 ...
Fractals as macroscopic manifestation of squeezed
... its specific features have been presented firstly in [13] and [14] (see also [15, 16]), which I will closely follow in the present paper. Certainly, in view of the ubiquitous presence of fractals in nature, the fact that they appear as macroscopic quantum systems, namely as macroscopic manifestation ...
... its specific features have been presented firstly in [13] and [14] (see also [15, 16]), which I will closely follow in the present paper. Certainly, in view of the ubiquitous presence of fractals in nature, the fact that they appear as macroscopic quantum systems, namely as macroscopic manifestation ...
Quantum random walks and their boundaries
... Random walks form an important part of classical probability theory [26, 28] and have remarkable applications to group theory, geometry and rigidity theory [16, 15, 7, 25]. Various results of the corresponding non-commutative theory can be traced back to the 70s. Notwithstanding the vast literature ...
... Random walks form an important part of classical probability theory [26, 28] and have remarkable applications to group theory, geometry and rigidity theory [16, 15, 7, 25]. Various results of the corresponding non-commutative theory can be traced back to the 70s. Notwithstanding the vast literature ...
subjective beings with mental states
... The importance of perspective: the 1st, 2nd, and 3rd person Science usually works from a 3rd person perspective: this means that researchers adopt an objective point of view, seeing all evidence as a physical object. Recently, scientists studying human consciousness have argued for using a 1st perso ...
... The importance of perspective: the 1st, 2nd, and 3rd person Science usually works from a 3rd person perspective: this means that researchers adopt an objective point of view, seeing all evidence as a physical object. Recently, scientists studying human consciousness have argued for using a 1st perso ...
Downloadable Full Text - DSpace@MIT
... is worse for the excited states, where we have to abandon the crutch of supersymmetry altogether. It is our interest in this paper to construct the supersymmetric and excited states of this model. We will not be able to do so analytically, but there exist numerical methods to compute the eigenspectr ...
... is worse for the excited states, where we have to abandon the crutch of supersymmetry altogether. It is our interest in this paper to construct the supersymmetric and excited states of this model. We will not be able to do so analytically, but there exist numerical methods to compute the eigenspectr ...
Quantum Mechanical Modelling and Optical Spectroscopy of
... involving these particles. The magnitude of this uncertainty is given by the Heisenberg uncertainty principle δxδp ≥ h̄/2 ...
... involving these particles. The magnitude of this uncertainty is given by the Heisenberg uncertainty principle δxδp ≥ h̄/2 ...
Braid Topologies for Quantum Computation
... within a qubit and there are no leakage errors. The resulting two-qubit gate is a controlled rotation of the target qubit through an angle of 6mπ/5, which, together with single qubit rotations, provides a universal set of gates for quantum computation provided m is not divisible by 5 [24]. Carrying ...
... within a qubit and there are no leakage errors. The resulting two-qubit gate is a controlled rotation of the target qubit through an angle of 6mπ/5, which, together with single qubit rotations, provides a universal set of gates for quantum computation provided m is not divisible by 5 [24]. Carrying ...
Toward the Unification of Physics and Number Theory
... One can decode the projection itself to induce the preprojected cube and the possible projection angles. To form a quasicrystal, more than one cell is projected. A slice of the higher dimensional crystal, called a cut window, is projected to the lower dimensional space. The coordinate of the cut win ...
... One can decode the projection itself to induce the preprojected cube and the possible projection angles. To form a quasicrystal, more than one cell is projected. A slice of the higher dimensional crystal, called a cut window, is projected to the lower dimensional space. The coordinate of the cut win ...
Time-dependent quantum circular billiard
... In the case of periodic (harmonic) time-dependence of the boundaries, the problem can be solved numerically by an expansion of the wave function in terms of Gaussian wave packets [17]. Scheininger and Kleber treated the case of a special type of periodically timedependent boundaries by solving the p ...
... In the case of periodic (harmonic) time-dependence of the boundaries, the problem can be solved numerically by an expansion of the wave function in terms of Gaussian wave packets [17]. Scheininger and Kleber treated the case of a special type of periodically timedependent boundaries by solving the p ...
Quantum Mechanics (Part II)
... and arrangement chosen to measure it? How, and why, do observables fail to have well-defined values until we measure them? What is the relationship between the system and the measuring apparatus? Completeness and incompleteness: Is quantum mechanics a complete theory of nature, or is it an approxima ...
... and arrangement chosen to measure it? How, and why, do observables fail to have well-defined values until we measure them? What is the relationship between the system and the measuring apparatus? Completeness and incompleteness: Is quantum mechanics a complete theory of nature, or is it an approxima ...