Quantum fluctuations at different height.

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SUMMARY

The discussion centers on the measurement of quantum fluctuations and the Van der Waals force at varying heights, specifically in relation to gravitational fields. It highlights that while the Van der Waals potential for hydrogen atoms can be calculated using the formula ce2a05/R6, variations in gravitational intensity could theoretically influence these fluctuations. The conversation also touches on Einstein's concept of space stretching near massive bodies, suggesting that increased space density might correlate with quantum fluctuations, although this notion is ultimately questioned by participants. The key takeaway is that while gravitational effects on quantum phenomena are intriguing, practical detection remains a challenge.

PREREQUISITES
  • Understanding of quantum mechanics and quantum fluctuations
  • Familiarity with Van der Waals forces and their implications
  • Knowledge of gravitational fields and their effects on physical properties
  • Basic grasp of perturbation theory in quantum physics
NEXT STEPS
  • Research the implications of gravitational fields on quantum mechanics
  • Study the Van der Waals potential calculations in detail
  • Explore Einstein's theories on space-time and gravitational effects
  • Investigate experimental methods for measuring quantum fluctuations
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Physicists, quantum mechanics researchers, and anyone interested in the intersection of gravity and quantum theory will benefit from this discussion.

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has quantum fluctuations and the Wand der walls force that they produce been measured at different heights? Are there any results? Would there/ should there, according to accepted theories, be any difference?
 
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You mean gravity? No, the Van der Waals attraction is one of the fundamental forces that hold atoms together to form molecules. If it varied with height it would have a very noticeable effect on the properties of all substances.

For a pair of hydrogen atoms, for example, the Van der Waals potential can easily be calculated using time-independent second order perturbation theory as ce2a05/R6 where R is the distance between the pair of atoms, a0 is the Bohr radius, and c is a small numerical constant, about 6.5.
 
Different heights/ different intensity gravitational fields, yes.
The idea for this question was like this: we know of Einsteins missing inch, the inch missing in Earths circumference due to stretching of space and so. This means that there is actually more space near a gravitating body than.. further away, in a weaker relative gravitational field. A very tiny bit, but still, it is. [ looking from a higher plain/ dimension, if you will]
If there is more space, then there should be relatively more quantum fluctuations, no?[looking from a higher plain]
ok, I saw my flaw in thought here - we cannot possibly detect any difference in space density, because we are a part of it and morf with it as it goes..
but still... so what are quantum fluctuations anyway?
 

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