1978Journal of Mathematical PhysicsRequires access

Light-cone finite normal products

J. H. Lowenstein, Eugène R. Speer

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Abstract

A graphical subtraction procedure for constructing the perturbative Green functions of light-cone finite, multiply localized products of fields is proposed. The existence of the Green functions as tempered distributions is proved, together with the properties of light-cone finiteness and localization on a line segment. The derivation of light cone expansions is sketched, but not treated in detail.

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A graphical subtraction procedure for constructing the perturbative Green functions of light-cone finite, multiply localized products of fields is proposed. The existence of the Green functions as tempered distributions is proved, together with the properties of light-cone finiteness and localization on a line segment. The derivation of light cone expansions is sketched, but not treated in detail.

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Available abstract

A graphical subtraction procedure for constructing the perturbative Green functions of light-cone finite, multiply localized products of fields is proposed. The existence of the Green functions as tempered distributions is proved, together with the properties of light-cone finiteness and localization on a line segment. The derivation of light cone expansions is sketched, but not treated in detail.

Key concepts: Cone (formal languages), Light cone, Mathematics, Mathematical analysis, Subtraction, Physics, Geometry, Mathematical physics

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