Diffeomorphism group and conformal fields
T. A. Larsson

TL;DR
This paper introduces conformal fields as a new class of modules for the vector fields on a manifold, extending tensor fields, and constructs their invariant action under the diffeomorphism group.
Contribution
It defines conformal fields as a broader class of modules for $Vect(N)$ and constructs their invariant diffeomorphism group action, establishing their fundamental properties.
Findings
Conformal fields generalize tensor fields as $Vect(N)$ modules.
Invariant diffeomorphism group action on conformal fields is constructed.
Conformal fields are invariantly defined within the framework.
Abstract
Conformal fields are a new class of modules which are more general than tensor fields. The corresponding diffeomorphism group action is constructed. Conformal fields are thus invariantly defined.
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Taxonomy
TopicsField-Flow Fractionation Techniques
