The geometry of quantum potential : entropic information of the vacuum

Machine generated contents note: ch. 1 The Geometry of the Quantum Potential in Different Contexts --
1.1. Bohm's Original 1952 Approach on the Quantum Potential --
1.2. The Geometrodynamic Information of the Quantum Potential --
1.2.1. Grossing's thermodynamic approach to the quantum potential --
1.2.2. Quantum potential as an information channel of a special superfluid vacuum --
1.3. About the Link Between Weyl Geometries and the Quantum Potential --
1.3.1. Weyl's conformal geometrodynamics --
1.3.2. Santamato's geometric interpretation of quantum mechanics --
1.3.3. Novello's, Salim's and Falciano's approach of quantum mechanics as a manifestation of the non-euclidean geometry --
1.4. The Quantum Potential in the Relativistic Domain --
1.4.1. The quantum potential in Bohm's approach to Klein-Gordon relativistic quantum mechanics --
1.4.2. About a Bohmian approach to the Dirac relativistic quantum mechanics --
1.5. The Quantum Potential in Relativistic Quantum Field Theory --
1.5.1. The quantum potential in bosonic quantum field theory --
1.5.2. The quantum potential in fermionic quantum field theory --
1.6. The Quantum Potential in Bohmian Quantum Gravity --
1.6.1. Bohm's quantum potential in relativistic curved space-time --
1.6.2. Bohm's quantum potential in quantum gravity --
1.7. The Quantum Potential in Bohmian Quantum Cosmology --
1.7.1. F. Shojai's and A. Shojai's geometrodynamic approach to Wheeler-de Witt equation --
1.7.2. Pinto-Neto's results about bohmian quantum cosmology --
1.7.3. The quantum potential and the cosmological constant --
1.8. About the Quantum Potential in the Treatment of Entangled Qubits --
ch. 2 Quantum Entropy and Quantum Potential --
2.1. The Quantum Entropy as the Ultimate Source of the Geometry of Space in the Non-Relativistic Domain --
2.2. The Quantum Entropy in Bohm's Approach to the Klein-Gordon Relativistic Quantum Mechanics --
2.3. About the Quantum Entropy in a Bohmian Approach to the Dirac Relativistic Quantum Mechanics --
2.4. Perspectives of the Quantum Entropy in Bohm's Relativistic Quantum Field Theory --
2.5. The Quantum Entropy as the Ultimate Source of the Geometry of Space in the Relativistic de Broglie-Bohm Theory in Curved Space-Time --
2.6. The Quantum Entropy as the Ultimate Source of the Geometry of Space in Bohmian Quantum Gravity --
2.7. The Quantum Entropy as the Ultimate Source of the Geometry of Space in Bohmian Quantum Cosmology --
2.8. About the Geometrodynamics of Bohm's Quantum Potential in an Entropic Approach in the Condition of Fisher Information --
ch. 3 Immediate Quantum Information and Symmetryzed Quantum Potential --
3.1. The Symmetrized Quantum Potential in the Non-relativistic Domain --
3.2. The Quantum Geometry in the Symmetrized Quantum Potential Approach --
3.3. The Symmetrized Quantum Potential Approach in the Relativistic de Broglie-Bohm Theory in Curved Space-time --
3.4. Towards a Symmetrized Extension of Bohm's Relativistic Quantum Field Theory --
3.5. The Symmetrized Quantum Potential for Gravity in the Context of Wheeler-deWitt Equation --
ch. 4 The Quantum Potential and the Quantum Vacuum --
4.1. The Space-time Arena and the Quantum Vacuum --
4.2. Bohm's Quantum Potential Approach as the Epistemological Foundation of the Quantum Vacuum --
4.3. From Bohm's View to Kastner's Possibilist Transactional Interpretation and Chiatti's and Licata's Approach about Transactions --
4.4. From Transactions to a Three-dimensional Timeless Non-local Quantum Vacuum to the Emergence of the Geometrodynamics of Standard Quantum Theory from the Non-local Quantum Vacuum --
4.5. About the Behaviour of Subatomic Particles in the Three-dimensional Timeless Non-local Quantum Vacuum --
4.6. Unifying Perspectives of the Non-local Quantum Potential of the Vacuum.