Axions edit

In 2008 Shoucheng Zhang and his colleagues showed that the equations that arise in axion physics are the same as those that describe the electromagnetic behaviour of a recently discovered class of materials known, collectively, as topological insulators.

References edit

ZPE edit

Momentum from the electromagnetic field can be transferred to physical matter.[a]

Zero-point energy may be dark energy though this idea has been disputed.[b]

At low temperatures and high frequencies the current fluctuations in a Josephson junction ( i.e. a device made of two superconductors that allows for a supercurrent - i.e. a current that flows indefinitely long without any voltage applied) is dominated by zero-point fluctuations. This effect was perhaps the first experimental evidence of zero-point energy having real physical meaning and effects rather then being a mathematical artefact.[c]

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Notes edit

  1. ^ See for example Feigel (2004)[1]
  2. ^ See for example Beck & Mackey (2005)[2] arguing for and Jetzer & Straumann (2006)[3] arguing against.
  3. ^ Koch et al. (1980, 1981, 1982)[3] were the first to measure this effect

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Bohm edit

ESSW edit

Mahler et al.[a] implemented an experiment proposed by Boris Braverman and Christoph Simon.[b]

Weak Measurements edit

Afshar experiment

References edit

Notes edit

Citations edit

Academic journals edit

Press edit

I do understand it needs to be simple, I'm not going to add a similar paragraph without significant revision. The problem has always been the difference between synth and explanation. There is a huge penalty for not including any mention of the concepts at all: Homogeneity (of space or a field) arrises from translational symmetry and implies conservation of momentum (Homogeneity_(physics)#Context). You cannot violate conservation of momentum if the the field equations exhibit translational symmetry. The only way it is even remotely possible is for the field to be inhomogeneous. The only way to get from homogeneous field to inhomogeneous field in a way that is consistent with our understanding with nature is by something called spontaneous symmetry breaking. Similarly isotropy implies conservation of angular momentum. The field of a truncated cone is not analytic, which means for a full description of what is going on you need to treat the field as a manifold using differential geometry. People who think Maxwells equations have not empirically proven to be been generalized and subsumed in this area of mathematics do not know what they are talking about. These are the facts.--Sparkyscience (talk) 16:46, 11 June 2017 (UTC)