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Ovidiu Cristinel Stoica.

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I find this article interesting for several reasons. First it shows on one side the powerfulness of Clifford algebras, one particular mathematical facet of noncommutativity, to describe in a compact way the discrete parameters of the Standard model.


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But on the other side it exemplifies the limited scope of this geometric algebra perspective: if one wants to add gravity and its continuous parameters in a unified picture then another mathematical aspect of noncommutativity provides invaluable services thanks to a powerful analytical machinery namely spectral geometry as envisioned byConnes and his collaborator Chamseddine:. Of course my last remark doesn't intend to underestimate the scientific work of neither O.

Geometry of the Standard Model of Quantum Physics

Stoica of whom I follow the interesting blog nor other geometric algebra practitioners. Nevertheless most physicists have not yet appropriated themselves Clifford algebras despite the fact that quantum physics seems to provide naturally some of? Probably they need more experimental or conceptual incentives. Time will tell then if the first article highlighted in this post will help. Pourquoi en est-il ainsi?


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    It is gauge invariant under the gauge group of the s. About This Item We aim to show you accurate product information. Manufacturers, suppliers and others provide what you see here, and we have not verified it.

    See our disclaimer. Key Features: Presents an argument that gravitation is compatible with quantum physics The gauge group of the standard model is obtained from the geometry of space-time Magnetic monopoles are joined to this new frame The Standard Model of Quantum Physics in Clifford Algebra - eBook.

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