2011Physical review. D. Particles, fields, gravitation, and cosmology/Physical review. D. Particles and fieldsOpen access

Generalized Cahn effect and parton 3D motion in a covariant approach

P. Závada

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Abstract

The Cahn effect and the unintegrated unpolarized parton distribution function ${f}_{1}^{q}(x,{\mathbf{p}}_{T})$ are studied in a covariant approach. The Cahn effect is compared with some other effects due to the parton intrinsic motion. The comparison suggests that the present understanding of parton transverse momenta and intrinsic motion in general is still rather incomplete. The new relation for ${f}_{1}^{q}(x,{\mathbf{p}}_{T})$ is obtained in the framework of the covariant parton model from which a prediction for this distribution function follows.

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What this paper is about

The Cahn effect and the unintegrated unpolarized parton distribution function ${f}_{1}^{q}(x,{\mathbf{p}}_{T})$ are studied in a covariant approach. The Cahn effect is compared with some other effects due to the parton intrinsic motion. The comparison suggests that the present understanding of parton transverse momenta and intrinsic motion in general is still rather incomplete. The new relation for ${f}_{1}^{q}(x,{\mathbf{p}}_{T})$ is obtained in the framework of the covariant parton model from which a prediction for this distribution function follows.

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Available abstract

The Cahn effect and the unintegrated unpolarized parton distribution function ${f}_{1}^{q}(x,{\mathbf{p}}_{T})$ are studied in a covariant approach. The Cahn effect is compared with some other effects due to the parton intrinsic motion. The comparison suggests that the present understanding of parton transverse momenta and intrinsic motion in general is still rather incomplete. The new relation for ${f}_{1}^{q}(x,{\mathbf{p}}_{T})$ is obtained in the framework of the covariant parton model from which a prediction for this distribution function follows.

Key concepts: Parton, Covariant transformation, Physics, Distribution function, Particle physics, Function (biology), Motion (physics), Distribution (mathematics)

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