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Meyl - Scalar Wave Transponder - Field-physical Basis for Electrically Coupled Bi-directional Far Range Transponder (2008).pdf

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Meyl - Scalar Wave Transponder - Field-physical Basis for Electrically Coupled Bi-directional Far Range Transponder (2008).pdf

文档介绍

文档介绍:Konstantin Meyl
Scalar wave
transponder

Field-physical basis for
electrically coupled bi-
directional far range
transponder
With the current RFID -Technology the transfer of energy takes
place on a chip card by means of longitudinal ponents
in close range of the transmitting antenna. Those are scalar
waves, which spread towards the electrical or the ic field
pointer.
In the wave equation with reference to the Maxwell field equations,
these ponents are set to zero, why only postulated model
computations exist, after which the range is limited to the sixth part of
the wavelength. A goal of this paper is to create, by consideration of
the scalar ponents in the wave equation, the physical
conditions for the development of scalar wave transponders which
are operable beyond the close range. The energy is transferred
with the same carrier wave as the information and not over two
separated ways as with RFID systems. Besides the bi-directional
signal transmission, the energy transfer in both directions is
additionally possible because of the resonant coupling between
transmitter and receiver. First far range transponders developed on
the basis of the extended field equations are already functional
as prototypes.
Scalar wave transponder 3
Preface
Before the introduction into the topic, the title of the book
should be first explained more in detail. A "scalar wave" spreads
like every wave directed, but it consists of physical particles or
formations, which represent for their part scalar sizes. Therefore
the name, which is avoided by some critics or is even
disparaged, because of the apparent contradiction in the
designation, which makes believe the wave is not directional,
which does not apply however.
The term "scalar wave" originates from mathematics and is as
old as the wave equation itself, which again goes back on the
mathematician Laplace. It can be used favourably as a generic
te