ADJUSTED RELATIVITY THEORY : APPLICATIONS OF EXTENDED EUCLIDEAN GEOMETRY, EXTENDED EQUIFORM GEOMETRY AND EXTENDED LAGUERRE GEOMETRY TO PHYSICS.
Tsurusaburo Takasu
Abstract
Open-access reader
Tsurusaburo Takasu
Abstract
Open-access reader
\S 4. The R\^oles of $t$ he II-Geodesic Curves in the Classical Physics. The Conformal Mapping by an Analytic Function as an Extended Equiform Transformation. 26. Principle of Least Action $Function-Two$-Dimensional Case. 27. The Cases of the Principle of Least Work -Two-Dimensional Case. 28. Principle of Least Action Function -Three-Dimensional Case. 29. Principle of Least Work -Three-Dimensional Case.
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\S 4. The R\^oles of $t$ he II-Geodesic Curves in the Classical Physics. The Conformal Mapping by an Analytic Function as an Extended Equiform Transformation. 26. Principle of Least Action $Function-Two$-Dimensional Case. 27. The Cases of the Principle of Least Work -Two-Dimensional Case. 28. Principle of Least Action Function -Three-Dimensional Case. 29. Principle of Least Work -Three-Dimensional Case.
Key concepts: Absolute geometry, Geometry, Ordered geometry, Non-Euclidean geometry, Euclidean geometry, Foundations of geometry, Solid geometry, Mathematics