Kryukov, Alexey (2007) Geometric derivation of quantum uncertainty. [Preprint]
![[img]](https://philsci-archive.pitt.edu/style/images/fileicons/application_pdf.png)
|
PDF
uncertainty.pdf Download (129kB) |
Abstract
Quantum observables can be identified with vector fields on the sphere of normalized states. Consequently, the uncertainty relations for quantum observables become geometric statements. In the Letter the familiar uncertainty relation follows from the following stronger statement: Of all parallelograms with given sides the rectangle has the largest area.
| Export/Citation: | EndNote | BibTeX | Dublin Core | ASCII/Text Citation (Chicago) | HTML Citation | OpenURL |
| Social Networking: |
| Item Type: | Preprint | ||||||
|---|---|---|---|---|---|---|---|
| Creators: |
|
||||||
| Additional Information: | Published in Physics Letters A 370 (2007) 419 | ||||||
| Keywords: | uncertainty principle, geometric quantum mechanics | ||||||
| Subjects: | Specific Sciences > Physics > Quantum Mechanics | ||||||
| Depositing User: | Alexey Kryukov | ||||||
| Date Deposited: | 13 Oct 2008 | ||||||
| Last Modified: | 07 Oct 2010 15:17 | ||||||
| Item ID: | 4229 | ||||||
| Subjects: | Specific Sciences > Physics > Quantum Mechanics | ||||||
| Date: | March 2007 | ||||||
| URI: | https://philsci-archive.pitt.edu/id/eprint/4229 |
Monthly Views for the past 3 years
Monthly Downloads for the past 3 years
Plum Analytics
Actions (login required)
 |
View Item |
![[feed]](http://philsci-archive.pitt.edu/style/images/feed-icon-32x32.png){kind=icon}