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> Index of every page on this site: [llms.txt](https://index.cbpf.br/llms.txt)

**Nota de Física****Publicado**

# **Massive Vectormesons and Gauge Theory**

**Michael Dütsch; Bert Schroer**

1999

[**Descargar PDF **3,7 MB](https://index.cbpf.br/files/publicacao/6ad2a767639f62b11adbb45a/pdf) [**Contactar al responsable**](mailto:apub@cbpf.br?subject=Massive%20Vectormesons%20and%20Gauge%20Theory)

## **Datos de la publicación**

<dl>

<dt>Autores</dt>
<dd>Michael Dütsch; Bert Schroer</dd>

<dt>Tipo</dt>
<dd>Nota de Física</dd>

<dt>Estado</dt>
<dd>Publicado</dd>

<dt>Fecha de publicación</dt>
<dd>1999</dd>

<dt>Descripción</dt>
<dd>We show that the requirements of renormalizability and physical consistency imposed on perturbative interactions of massive vectormesons fix the interactions essentially uniquely i.e. the physical particle content together with renormalizability determines the theory. In particular physical consistency requires the presence of at least one additional (scalar) degree of freedom which was not part of the originally required physical particle content. In its simplest realization (probably the only one) this is a scalar field as envisaged by Higgs but without the Higgs condensate. The result agrees precisely with the usual quantization of a classical gauge theory by means of the Higgs mechanism. Hence the principles of local quantum physics via Bohr's correspondence explain the gauge principle as a selection principle among the many (semi)classical coupling possibilities. The statement that the renormalization and consistency requirements of spin=1 QFT lead to the gauge theory structure may be viewed as the inverse of 't Hooft's famous renormalizability proof in (quantized) gauge theories. We also comment on an alternative ghostfree formulation which avoids "field coordinates" alltogether and is analogous to a perturbative version of the d=1+1 formfactor program.</dd>

<dt>Año</dt>
<dd>1999</dd>

<dt>Número</dt>
<dd>CBPF-NF-033/99</dd>

<dt>Vínculo con tesis</dt>
<dd>No</dd>

<dt>Vínculo con beca</dt>
<dd>No</dd>

</dl>

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