Effective Field Theory Approach to Gravitationally Induced
... limit. From Eq. (18), we immediately see that the offdiagonal interference part of the density matrix decays only provided the two ball states in the superposition have ~ spatial superpositions with distinct energies E Þ E; r0 Þ r00 do not decohere if the respective energies are identical. Equation ...
... limit. From Eq. (18), we immediately see that the offdiagonal interference part of the density matrix decays only provided the two ball states in the superposition have ~ spatial superpositions with distinct energies E Þ E; r0 Þ r00 do not decohere if the respective energies are identical. Equation ...
probability in quantum mechanics
... [i] has been studied by many researchers [2,3,4,5,6]; [3,4,5,6] constitute just a few of the many attempts to show that quantum mechanics has a stochastic basis. Of course a probability density, p(x,t), varying with position x and possibly with time ...
... [i] has been studied by many researchers [2,3,4,5,6]; [3,4,5,6] constitute just a few of the many attempts to show that quantum mechanics has a stochastic basis. Of course a probability density, p(x,t), varying with position x and possibly with time ...
Quantum Spacetime without Observers: Ontological
... known as the paradox of Schrodinger's cat. For many physicists the measurement problem is, in fact, not a but the conceptual diculty of quantum theory. In orthodox quantum theory the wave function of a physical system is regarded as providing its complete description. But when we analyze the proce ...
... known as the paradox of Schrodinger's cat. For many physicists the measurement problem is, in fact, not a but the conceptual diculty of quantum theory. In orthodox quantum theory the wave function of a physical system is regarded as providing its complete description. But when we analyze the proce ...
ppt - University of New Mexico
... can be expressed as powerful circuit identities. Generalized graph ...
... can be expressed as powerful circuit identities. Generalized graph ...
Wilson-Sommerfeld quantization rule revisited
... results provided by WSQR I are initially far off, but increase rightly toward exactness in a gradual manner. Indeed, the agreement of WSQR II with exactness for the special case of N = 2 is usually highlighted in its favor, but the observed opposite trend is never pointed out. Very recently [20], ho ...
... results provided by WSQR I are initially far off, but increase rightly toward exactness in a gradual manner. Indeed, the agreement of WSQR II with exactness for the special case of N = 2 is usually highlighted in its favor, but the observed opposite trend is never pointed out. Very recently [20], ho ...
Simultaneous Measurement
... that “one cannot answer any question on the quantum theory which refers [simultaneously] to numerical values of both q and p.” Heisenberg undertook (1927) to quantify that assertion, and by a Fourier-analytic argument17 was led to a statement ∆q∆p = ! for which he then considered himself obliged to ...
... that “one cannot answer any question on the quantum theory which refers [simultaneously] to numerical values of both q and p.” Heisenberg undertook (1927) to quantify that assertion, and by a Fourier-analytic argument17 was led to a statement ∆q∆p = ! for which he then considered himself obliged to ...
LAUDISA, Counterfactual reasoning, realism and QM_last version
... for what is ‘possible’ and ‘impossible’ in nomological terms, namely for what might or might not happen compatibly with the laws and, consequently, for what might have happened (even if, in fact, it did not). More in detail, however, an option frequently adopted since the original formulation of the ...
... for what is ‘possible’ and ‘impossible’ in nomological terms, namely for what might or might not happen compatibly with the laws and, consequently, for what might have happened (even if, in fact, it did not). More in detail, however, an option frequently adopted since the original formulation of the ...
Derivation of viscous correction terms for the isothermal quantum
... In the case of the isothermal quantum Euler equation, i.e. when we make ε = 0 in (26), it has been shown in [6] that when the initial data is irrotational, then the solution remains irrotational for all time. Unfortunately, it is not clear whether this property remains true for the quantum Navier-St ...
... In the case of the isothermal quantum Euler equation, i.e. when we make ε = 0 in (26), it has been shown in [6] that when the initial data is irrotational, then the solution remains irrotational for all time. Unfortunately, it is not clear whether this property remains true for the quantum Navier-St ...
PHYSICS III: Modern Essentials
... development in the early 20th century. The first part of the course (mini-course 33.213) will be on Relativity, covering relativistic kinematics and dynamics, but not electricity and magnetism. You should learn which quantities in mechanics are relative between observers and which quantities are inv ...
... development in the early 20th century. The first part of the course (mini-course 33.213) will be on Relativity, covering relativistic kinematics and dynamics, but not electricity and magnetism. You should learn which quantities in mechanics are relative between observers and which quantities are inv ...
Quantum Strategies V 82, N 5
... the optimal mixed strategy. By the analogy with algorithms, this is essentially the fundamental question of which problems can be solved more efficiently by quantum algorithms than by classical ones. We may hope that the game theoretic perspective will suggest new possibilities for efficient quantum ...
... the optimal mixed strategy. By the analogy with algorithms, this is essentially the fundamental question of which problems can be solved more efficiently by quantum algorithms than by classical ones. We may hope that the game theoretic perspective will suggest new possibilities for efficient quantum ...
High Performance Quantum Computing
... sch algorithm and its generalization, the Deutsch-Jozsa algorithm are the uantum algorithms that show an advantage over classical algorithms, even e problem they solve is somehow artificial. You are given a binary function n values are either 0 or 1) and know that either the function is constant, o ...
... sch algorithm and its generalization, the Deutsch-Jozsa algorithm are the uantum algorithms that show an advantage over classical algorithms, even e problem they solve is somehow artificial. You are given a binary function n values are either 0 or 1) and know that either the function is constant, o ...
