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AI Summary & Key Takeaways
AI Insight⚡ TL;DR(Too Long; Didn't Read)
Levy-Leblond equation is constructed with the lifted connection.
📌 3 Key Takeaways
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Objective & Hypothesis:Newton-Cartan manifolds and the Galilei group are defined by the use of co-rank one degenerate metric tensor.
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Key Findings & Data:Newton-Cartan connection is lifted to the degenerate spinor bundle over a Newton-Cartan 4-manifold by the aid of degenerate spin group.
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Conclusion & Impact:Levy-Leblond equation is constructed with the lifted connection.
🔬Design:Research Article
📍Scope:Comprehensive Sample
⚙️Variables:Turk. J. Phys. · (2006) · 411-418. Full text: pdf Other articles published in the same issue: Turk. J. Phys.
Abstract
Newton-Cartan manifolds and the Galilei group are defined by the use of co-rank one degenerate metric tensor. Newton-Cartan connection is lifted to the degenerate spinor bundle over a Newton-Cartan 4-manifold by the aid of degenerate spin group. Levy-Leblond equation is constructed with the lifted connection.
Özet
Newton-Cartan manifolds and the Galilei group are defined by the use of co-rank one degenerate metric tensor. Newton-Cartan connection is lifted to the degenerate spinor bundle over a Newton-Cartan 4-manifold by the aid of degenerate spin group. Levy-Leblond equation is constructed with the lifted connection.
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Cite This Article
DERELİ, T., KOÇAK, Ş., LİMONCU, M. (2006). Degenerate Spin Structures and the Lévy-Leblond Equation. Turkish Journal of Physics, Cilt: 30 - Sayı: 5, 411–417. https://ajindex.com/articles/378171