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Vacuum Landscaping: Cause of Nonlocal Influences without Signaling
Gerhard Grössing1, Siegfried Fussy1, Johannes Mesa Pascasio1
1Austrian Institute for Nonlinear Studies, Akademiehof, Friedrichstrasse 10, 1010 Vienna, Austria.
This study proposes a cosmological solution for quantum nonlocality, modeling particles as resonant states in a universal scalar field. This approach explains quantum phenomena using classical physics and 3-space, avoiding configuration space influences.
Area of Science:
- Quantum mechanics
- Cosmology
- Quantum field theory
Background:
- Understanding quantum nonlocality is crucial for developing a consistent ontology.
- Existing models often require complex mathematical frameworks or invoke non-classical concepts.
Purpose of the Study:
- To propose a novel
- cosmological solution
- for quantum nonlocality.
- To demonstrate that nonlocality in distribution functions can explain quantum phenomena using classical means.
- To develop a model describable entirely within 3-space.
Main Methods:
- Assumption of a universal scalar field representing zero-point vacuum energy.
- Modeling quantum particles as nonequilibrium steady states (bouncers) resonantly coupled to vacuum frequencies.
- Derivation of the de Broglie-Bohm guiding equation for N particles using classical physics and the assumed nonlocality.
- Description of experimental setup effects as
- vacuum landscaping
- .
Main Results:
- The nonlocality of vacuum oscillations alone is sufficient to derive quantum behavior.
- The model successfully explains double- and n-slit interference patterns.
- Quantum phenomena can be described using classical physics within a 3-space framework.
- Eliminates the need for configuration space influences.
Conclusions:
- The proposed cosmological solution offers a new perspective on quantum nonlocality and ontology.
- This classical, 3-space model provides a potentially simpler framework for understanding quantum mechanics.
- The concept of
- vacuum landscaping
- offers insights into experimental influences on quantum systems.
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