Metric Affine Manifold (Russian Edition): Dynamics in General Relativity

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9781482738308: Metric Affine Manifold (Russian Edition): Dynamics in General Relativity
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I tell about different mathematical tool that is important in general relativity. The text of the book includes definition of geometric object, concept of reference frame, geometry of metric\hyph affinne manifold. Using this concept I learn dynamics in general relativity. We call a manifold with torsion and nonmetricity the metric\hyph affine manifold. The nonmetricity leads to a difference between the auto parallel line and the extreme line, and to a change in the expression of the Frenet transport. The torsion leads to a change in the Killing equation. We also need to add a similar equation for the connection. The dynamics of a particle follows to the Frenet transport. The analysis of the Frenet transport leads to the concept of the Cartan connection which is compatible with the metric tensor. We need additional physical constraints to make a nonmetricity observable.

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The whole my life was dedicated to solve one of the greatest mysteries that I met in the beginning of my life. Since Einstein introduced general relativity, the close relation between geometry and physics became a reality. At the same time, quantum mechanics introduced new concepts that contradicted a tradition established during centuries. This meant that we need new geometric concepts that will become part of the language of quantum mechanics.

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Book Description Createspace Independent Publishing Platform, United States, 2013. Paperback. Condition: New. Language: Russian. Brand new Book. I tell about different mathematical tool that is important in general relativity. The text of the book includes definition of geometric object, concept of reference frame, geometry of metrichyph affinne manifold. Using this concept I learn dynamics in general relativity. We call a manifold with torsion and nonmetricity the metrichyph affine manifold. The nonmetricity leads to a difference between the auto parallel line and the extreme line, and to a change in the expression of the Frenet transport. The torsion leads to a change in the Killing equation. We also need to add a similar equation for the connection. The dynamics of a particle follows to the Frenet transport. The analysis of the Frenet transport leads to the concept of the Cartan connection which is compatible with the metric tensor. We need additional physical constraints to make a nonmetricity observable. Seller Inventory # APC9781482738308

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Book Description Createspace Independent Publishing Platform, United States, 2013. Paperback. Condition: New. Language: Russian. Brand new Book. I tell about different mathematical tool that is important in general relativity. The text of the book includes definition of geometric object, concept of reference frame, geometry of metrichyph affinne manifold. Using this concept I learn dynamics in general relativity. We call a manifold with torsion and nonmetricity the metrichyph affine manifold. The nonmetricity leads to a difference between the auto parallel line and the extreme line, and to a change in the expression of the Frenet transport. The torsion leads to a change in the Killing equation. We also need to add a similar equation for the connection. The dynamics of a particle follows to the Frenet transport. The analysis of the Frenet transport leads to the concept of the Cartan connection which is compatible with the metric tensor. We need additional physical constraints to make a nonmetricity observable. Seller Inventory # APC9781482738308

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Book Description Createspace. Paperback. Condition: New. This item is printed on demand. 42 pages. Dimensions: 10.0in. x 7.0in. x 0.1in.I tell about different mathematical tool that is important in general relativity. The text of the book includes definition of geometric object, concept of reference frame, geometry of metrichyph affinne manifold. Using this concept I learn dynamics in general relativity. We call a manifold with torsion and nonmetricity the metrichyph affine manifold. The nonmetricity leads to a difference between the auto parallel line and the extreme line, and to a change in the expression of the Frenet transport. The torsion leads to a change in the Killing equation. We also need to add a similar equation for the connection. The dynamics of a particle follows to the Frenet transport. The analysis of the Frenet transport leads to the concept of the Cartan connection which is compatible with the metric tensor. We need additional physical constraints to make a nonmetricity observable. This item ships from La Vergne,TN. Paperback. Seller Inventory # 9781482738308

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