Fields nonlocal in clifford space - II. Quantum theory of interacting fields

Michael Danos; Walter Greiner; Johann Rafelski

doi:10.1007/BF01394573

Fields nonlocal in clifford space - II. Quantum theory of interacting fields

Michael Danos, Walter Greiner, Johann Rafelski

Research output: Contribution to journal › Article › peer-review

3 Scopus citations

Abstract

A previously proposed field theory is quantized. The theory contains a parameter having the character of an elementary length. We fix the value of this parameter by scaling it to the weak interaction strength. It is shown that this way negative metric states are confined to a region of the order 10^-15 cm. The resulting quantum theory of interacting fields is Lorentz and gauge invariant, has a unitary S-matrix, and is convergent.

Original language	English (US)
Pages (from-to)	147-162
Number of pages	16
Journal	Zeitschrift für Physik
Volume	258
Issue number	2
DOIs	https://doi.org/10.1007/BF01394573
State	Published - Apr 1973
Externally published	Yes

ASJC Scopus subject areas

Nuclear and High Energy Physics
General Physics and Astronomy

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10.1007/BF01394573

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abstract = "A previously proposed field theory is quantized. The theory contains a parameter having the character of an elementary length. We fix the value of this parameter by scaling it to the weak interaction strength. It is shown that this way negative metric states are confined to a region of the order 10-15 cm. The resulting quantum theory of interacting fields is Lorentz and gauge invariant, has a unitary S-matrix, and is convergent.",

author = "Michael Danos and Walter Greiner and Johann Rafelski",

year = "1973",

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AB - A previously proposed field theory is quantized. The theory contains a parameter having the character of an elementary length. We fix the value of this parameter by scaling it to the weak interaction strength. It is shown that this way negative metric states are confined to a region of the order 10-15 cm. The resulting quantum theory of interacting fields is Lorentz and gauge invariant, has a unitary S-matrix, and is convergent.

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Fields nonlocal in clifford space - II. Quantum theory of interacting fields

Abstract

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