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Anastasovski, P. K.; Bearden, T. E.; Ciubotariu, C.; Coffey, W. T.; Crowell, Lawrence B.; Evans, Gareth J.; Evans, M. W.; Flower, Robert W.; Jeffers, S.; Labounsky, A.; Lehnert, B.; Mészáros, M.; Molnár, Péter; Roy, Sisir; Vigier, J. P.

doi:10.1023/a:1021651310224

Cited by 9 publications

(4 citation statements)

References 3 publications

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“…In the coordinates (χ μ ) the free ME for the electric field E : M -» R 3 and magnetic 15 In the first version of the AIASl manuscript received by W.A.R. from Found.…”

Section: On Scalar and Longitudinal Waves Andmentioning

confidence: 99%

“…However, almost all the material of that papers appeared in one form or another in established and traditional physical Journals! 1 [3][4][5][6][7][8][9][10][11][12][13][14][15][16][17]34] an( j ^n severa j books' 4 ' 66 " 70 ' published by leading international Publishing houses. It happens that on May, 1999, one of the present authors (W.A.R.)…”

Section: Introductionmentioning

confidence: 99%

“…We explicitly show that: (d) this conclusion is wrong and results from the fact that the AIAS authors could not grasp the elementary mathematics used in Whittaker's paper [2] . Moreover, it is important to quote here that recently 15 finite aperture approximations to SEXWs [19−22] (i.e., superluminal electromagnetic X -waves) have been produced in the laboratory [36] and that these waves, differently from the fictitious B (3) field of Evans and Vigier, possesses real longitudinal electric and/or magnetic components.…”

mentioning

confidence: 99%

“…As it is well known, in 1905 the concept of photons as the carriers of the electromagnetic interaction between charged particles has been introduced. Soon, 15 In the first version of the AIAS 1 manuscript received by W.A.R. from Found.…”

mentioning

confidence: 99%

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The non sequitur mathematics and physics of the “New Electrodynamics” proposed by the AIAS group

Carvalho¹,

Rodrigues²

2001

Random Operators and Stochastic Equations

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We show that the AIAS group collection of papers on a "new electrodynamics" recently published in the Journal of New Energy, äs well äs other papers signed by that group (and also other authors) appearing in other established physical Journals and in many books published by leading international publishers (see references) are füll of misconceptions and misunderstandings concerning the theory of the electromagnetic field and contain fatal mathematical flaws, which invalidates almost all Claims done by the authors. We prove our Statement by employing a modern presentation of Maxwell Theory using ClifFord bundles and also develop the basic ideas of gauge theories using principal and associated vector bundles.

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“…In the coordinates (χ μ ) the free ME for the electric field E : M -» R 3 and magnetic 15 In the first version of the AIASl manuscript received by W.A.R. from Found.…”

Section: On Scalar and Longitudinal Waves Andmentioning

confidence: 99%

Section: Introductionmentioning

confidence: 99%

mentioning

confidence: 99%

mentioning

confidence: 99%

See 2 more Smart Citations

The non sequitur mathematics and physics of the “New Electrodynamics” proposed by the AIAS group

Carvalho¹,

Rodrigues²

2001

Random Operators and Stochastic Equations

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Some Issues in Relativistic Spacetime Theories

Rodrigues

Oliveira

2007

The Many Faces of Maxwell, Dirac and Einstein Equations

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The Relativistic Sagnac Effect: Two Derivations

Rizzi

Ruggiero

2004

Relativity in Rotating Frames

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The phase shift due to the Sagnac Effect, for relativistic matter and electromagnetic beams, counter-propagating in a rotating interferometer, is deduced using two different approaches. From one hand, we show that the relativistic law of velocity addition leads to the well known Sagnac time difference, which is the same independently of the physical nature of the interfering beams, evidencing in this way the universality of the effect. Another derivation is based on a formal analogy with the phase shift induced by the magnetic potential for charged particles travelling in a region where a constant vector potential is present: this is the so called Aharonov-Bohm effect. Both derivations are carried out in a fully relativistic context, using a suitable 1+3 splitting that allows us to recognize and define the space where electromagnetic and matter waves propagate: this is an extended 3-space, which we call relative space. It is recognized as the only space having an actual physical meaning from an operational point of view, and it is identified as the 'physical space of the rotating platform': the geometry of this space turns out to be non Euclidean, according to Einstein's early intuition.

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Untitled

Cited by 9 publications

References 3 publications

The non sequitur mathematics and physics of the “New Electrodynamics” proposed by the AIAS group

The non sequitur mathematics and physics of the “New Electrodynamics” proposed by the AIAS group

Some Issues in Relativistic Spacetime Theories

The Relativistic Sagnac Effect: Two Derivations

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