Titlebook: Strings, Conformal Fields, and M-Theory; Michio Kaku Textbook 2000Latest edition Springer Science+Business Media New York 2000 Second quan

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存心

BPZ Bootstrap and Minimal ModelsIn the original pioneering paper of Belavin, Polyakov, and Zamolodchikov (BPZ) [1], two questions were asked. Is conformal invariance by itself sufficiently restrictive to uniquely determine all Green’s functions of a conformal field theory? If not, then what additional conditions are necessary before we can solve for Green’s functions?

Mercantile

Nonpolynomial String Field TheoryString field theory, so far, has been relatively clean and simple. For example, the light cone string field theory for closed strings [1] was purely cubic, yet it successfully reproduced the highly nonlinear theory of Einstein. The covariant version of the open string field theory [2] was even simpler, being just a Chern— Simons term.

Commentary

惹人反感

生氣地

https://doi.org/10.1007/978-1-4612-0503-6Second quantization; black holes; conformal field theory; perturbation theory; quantenchromodynamik; quan

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悲觀

Strings, Conformal Fields, and M-Theory978-1-4612-0503-6Series ISSN 0938-037X

Lymphocyte

WZW Model, Cosets, and Rational Conformal Field Theoryler Green’s functions from first principles. Because the conformal group has an infinite number of generators, a surprisingly large number of mathematical results flow from the requirement of conformal invariance alone.

Hyperopia

Modular Invariance and the A—D—E Classificationnformal field theory. Thus, we need to add an extra constraint to fix the theory. The next constraint that we will impose is . [1], a powerful tool which will allow us to fix many of the features of a conformal field theory and which yields many new surprises.