SKALARWELLEN® WELLAN2000

Source: <Scalar Wave Driven Energy Applications>

Author: Bahman Zohuri

   More details about this chapter’s interesting subject are in this section andare also provided in Chap. 6 of this book. The scalar wave (SW), however, is a member of the wave family that we are discussing inthis chapter; thus, we need to describe it here.

Starting from Faraday’s discovery—instead of theformulation of the law of induction according to Maxwell—an extended field theory is derived, which goes beyondMaxwell’s theory with thedescription of potential vortices (noise vortices) and their propagation as aSW, that contains the Maxwell theory as a special case. The new field theory with that does not collide withthe textbook opinion but extends it in an essential way with the discovery andaddition of potential vortices. Likewise, the theory of objectivity, whichfollows from the discovery, is compared in the form of a summary with thesubjective and the relativistic point of view, and the consequences forvariable velocity of propagation of SWs, formed from potential vortices, are discussed.

From Maxwell’s field equations only, the well-known transverseor Hertzian can be derived, whereas the calculation of longitudinal scalar waves (LSW) give zero as aresult. This is a flaw of the field theory because SWs exist for all particlewaves (e.g., plasma waves, as photons or neutrino). Starting from Faraday’s discovery, instead of the formulation ofthe law of induction according to Maxwell, an extended field theory is derived that goes beyondMaxwell’s theory with thedescription of potential vortices (e.g., noise vortices) and their propagationas a SW. With that the extension is allowed and does not contradict textbookphysics.

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