The quantum potential energy, as introduced by David Bohm, is defined and interpreted within symplectic quantum mechanics. It is a form of energy which cannot be localized in space. It represent the energy associated with the spatial curvature of the square-root quantum fidelity
Quantum non-locality has been an extremely fruitful subject of research, leading the scientific revo...
Hegerfeldt has shown that quantum systems with positive energy initially localized in a finite regio...
“Locality” is a fraught word, even within the restricted context of Bell’s theorem...
Recently the interest in Bohm realist interpretation of quantum mechanics has grown. The important a...
Assuming that the free energy of a gas depends non-locally on the logarithm of its mass density, the...
The deBroglie-Bohm quantum potential is the potential energy function of the wave field. The quantum...
Abstract. Both researchers and educators have expressed displeasure with the definition of entropy a...
The Schrödinger equation can be solved in terms of quantum trajectories evolving under the influence...
Quantum Mechanics deals with the atomic world using mathematical theories to explain what classical ...
The one-electron potential, derived from the electron density, is a three-dimensional function, wher...
This thesis addresses a systematic presentation and discussion of Bohm’s approach to quantum mechani...
Non-locality is one of the hallmarks of quantum mechanics and is responsible for paradigmatic featur...
Quantum non-locality is normally defined via violations of Bell's inequalities that exclude certain ...
We propose the notion of a classical/quantum duality in the gravitational case (it can be extended t...
We try to give a physical meaning to the wave function or quantum state of a system, apart from bein...
Quantum non-locality has been an extremely fruitful subject of research, leading the scientific revo...
Hegerfeldt has shown that quantum systems with positive energy initially localized in a finite regio...
“Locality” is a fraught word, even within the restricted context of Bell’s theorem...
Recently the interest in Bohm realist interpretation of quantum mechanics has grown. The important a...
Assuming that the free energy of a gas depends non-locally on the logarithm of its mass density, the...
The deBroglie-Bohm quantum potential is the potential energy function of the wave field. The quantum...
Abstract. Both researchers and educators have expressed displeasure with the definition of entropy a...
The Schrödinger equation can be solved in terms of quantum trajectories evolving under the influence...
Quantum Mechanics deals with the atomic world using mathematical theories to explain what classical ...
The one-electron potential, derived from the electron density, is a three-dimensional function, wher...
This thesis addresses a systematic presentation and discussion of Bohm’s approach to quantum mechani...
Non-locality is one of the hallmarks of quantum mechanics and is responsible for paradigmatic featur...
Quantum non-locality is normally defined via violations of Bell's inequalities that exclude certain ...
We propose the notion of a classical/quantum duality in the gravitational case (it can be extended t...
We try to give a physical meaning to the wave function or quantum state of a system, apart from bein...
Quantum non-locality has been an extremely fruitful subject of research, leading the scientific revo...
Hegerfeldt has shown that quantum systems with positive energy initially localized in a finite regio...
“Locality” is a fraught word, even within the restricted context of Bell’s theorem...