Non-Equilibirum Systems and Irreversible Processes, Vol 5: Topological Torsion and Macroscopic Spinors: Difference between revisions
Appearance
Imported from text file |
Imported from text file |
||
| Line 12: | Line 12: | ||
==Links to Purchase Book== | ==Links to Purchase Book== | ||
* [[http://www.lulu.com/content/paperback-book/topological-torsion-and-macroscopic-spinors-vol-5-non-equilibirum-systems-and-irreversible-processes/414902 Non-Equilibirum Systems and Irreversible Processes, Vol 5: Topological Torsion and Macroscopic Spinors]][[Category:Book]] | * [[http://www.lulu.com/content/paperback-book/topological-torsion-and-macroscopic-spinors-vol-5-non-equilibirum-systems-and-irreversible-processes/414902 Non-Equilibirum Systems and Irreversible Processes, Vol 5: Topological Torsion and Macroscopic Spinors]][[Category:Book|non-equilibirum systems irreversible processes vol topological torsion macroscopic spinors]] | ||
Latest revision as of 08:43, 2 January 2017
![]() | |
| Author | Robert M Kiehn |
|---|---|
| Published | 2008 |
| Publisher | Lulu Enterprises |
| Pages | 432 |
Adventures in Applied Topology..... Non-equilibrium systems are of Pfaff topological dimension > 2. Contact manifolds of Pfaff dimension 3 and Symplectic manifolds of Pfaff dimension 4 have complex vectorial components as eigendirection fields of the 2-form dA with zero quadratic form. They are Spinors, not classic vectors, and are the basis of topological fluctuations, dissipation, and irreveversibility.
