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Quantum Field Theory, Conformal Group Theory, Conformal Field Theory - Mathematical & Conceptual Foundations, Physical & Geometrical Applications (Hardcover)
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Quantum Field Theory, Conformal Group Theory, Conformal Field Theory - Mathematical & Conceptual Foundations, Physical & Geometrical Applications (Hardcover)
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Conformal groups illustrate and emphasise how rich group theory is,
something usually not recognised, and they also emphasise how
fundamental geometry is in physics (and conversely). Reasons, and
implications for physics, are explored as a start to the study of
the vast fields of mathematics and physics suggested and required.
These groups have non-linear transformations, ones with
singularities. Other aspects also show richness beyond what is
usually realised, giving possibilities of many new insights and
applications, to physics, mathematics, group theory, geometry,
(non-linear) differential equations, special functions, and likely
elsewhere, including optics, squeezing, quantum communication,
quantum computation, cryptography, and so on. There are also
suggestions about relations to the well-known elementary --
particle mass-level formula, which is reviewed. And representations
of the groups for dimension greater than two have Clifford algebras
as entries in their matrices. The formalism developed for quantum
field theory, as a foundation for the study of conformal field
theory, itself has important applications. For example while the
obvious reason that the proton cannot decay -- baryon number thus
lepton number must be conserved -- is almost trivial, the formalism
allows a mathematical proof. Other insights provided by this and
the conformal group can also be seen. How much of physics does
geometry (through its transformation group) determine? As we see, a
very large part. Might the geometry in which physics takes place,
in which we exist, completely determine the physics within it, and
conversely? These studies are motivated by that, and so attempt to
raise questions, to show possibilities, to stimulate. These
subjects are indeed stimulating.
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