User:YohanN7
Member of these projects:
| ||||||||||||
The Wikipedia Library
Journal Access: | ||||||||||||
Proc.Roy. Soc. A Phil. Trans. A Bibliographical Memoirs Notes and Records
Proceedings of the AMS Americal Journal of Mathematics Annals of mathematics
Reports on Mathematical Physics Infinite-dimensional Lie Algebras
| ||||||||||||
Malfunctions:
| ||||||||||||
Sandboxes turned into articles
Group structure and the axiom of choice
Closed subgroup theorem
Derivative of the exponential map
Lie algebra extension
Mostly my work
Representation theory of the Lorentz group finite-dimensional part.
Classical group
Wigner's theorem
Barnstars
| The Original Barnstar | |
| In respectful recognition of the ongoing massive GE-status-aspirational upgrading of the representations of the Lorentz group article... can't wait for the outcome! Sort of like Obama's peace prize? The other half redeemable upon success! Cuzkatzimhut (talk) 18:05, 2 December 2016 (UTC) |
|
The E=mc² Barnstar | |
| For the creation of Derivative of the exponential map, a truly salutary tasteful contribution to WP. Cuzkatzimhut (talk) 12:36, 3 December 2014 (UTC) |
|
The Barnstar of Diligence | |
| For all your work on the Lorentz group and related articles. Excellent work! M∧Ŝc2ħεИτlk 19:03, 10 April 2014 (UTC) |
| The Citation Barnstar | |
| Hi
Thank you for reverting my mistake. I was using energy momentum tensor written in this page which is not devided by c^2: Electromagnetic stress-energy tensor I think these two page have a conflict in definition! Is that true? Best regards , Issa Eghdami Issaeghdami (talk) 16:06, 30 August 2014 (UTC) |
|
The Barnstar of Diplomacy | |
| For your linchpin protection of wave packet and setting it back on the trail to improvement Cuzkatzimhut (talk) 21:40, 26 October 2014 (UTC) |
| On 2 August 2014, Did you know was updated with a fact from the article Closed subgroup theorem, which you recently created or substantially expanded. The fact was ... that John von Neumann's theorem that every closed real matrix group is a Lie group inspired Élie Cartan to prove a generalization, the closed subgroup theorem? The nomination discussion and review may be seen at Template:Did you know nominations/Closed subgroup theorem. You are welcome to check how many page hits the article got while on the front page (here's how, live views, daily totals), and it may be added to the statistics page if the total is over 5,000. Finally, if you know of an interesting fact from another recently created article, then please feel free to suggest it on the Did you know talk page. |
Sandbox repository
Suggested improvements: /Representation theory of the Lorentz group
Math part from the above: /Finite dimensional representations
Physics part from the above: /Consequences of Lorentz invariance
Part of above specific to bispinors /Bispinor
Part of above specific to the Dirac algebra (Clifford algebra of spacetime i 4 dimensions) /Dirac algebra
Bell's theorem additions: /Bell's theorem
Representation theory of some important groups: /Representation theory of some important groups
Useful links
Content Disclaimer
Informasi ini disarikan dari Wikipedia dan disajikan kembali untuk tujuan edukasi. Konten tersedia di bawah lisensi CC BY-SA 3.0. Kami tidak bertanggung jawab atas ketidakakuratan data yang bersumber dari kontribusi publik tersebut.
- The information displayed on this website is sourced in part or in whole from Wikipedia and has been adapted for the purpose of restating it. We strive to provide accurate and relevant information, however:
- There is no guarantee of absolute accuracy. Wikipedia is an open, collaborative project that can be edited by anyone, so information is subject to change.
- It is not intended to constitute professional advice. The content displayed is for informational and educational purposes only. For important decisions (e.g., medical, legal, or financial), please consult a professional.
- Content copyright. Wikipedia is licensed under the Creative Commons Attribution-ShareAlike License (CC BY-SA). This means that content may be reused with appropriate attribution and shared under a similar license.
- Responsible use. Any risk arising from the use of information from this website is entirely the responsibility of the user.


