Draft:Peter Semrl
 | Draft article not currently submitted for review.
This is a draft Articles for creation (AfC) submission. It is not currently pending review. While there are no deadlines, abandoned drafts may be deleted after six months. To edit the draft click on the "Edit" tab at the top of the window. To be accepted, a draft should:
It is strongly discouraged to write about yourself, your business or employer. If you do so, you must declare it. Where to get help
How to improve a draft
You can also browse Wikipedia:Featured articles and Wikipedia:Good articles to find examples of Wikipedia's best writing on topics similar to your proposed article. Improving your odds of a speedy review To improve your odds of a faster review, tag your draft with relevant WikiProject tags using the button below. This will let reviewers know a new draft has been submitted in their area of interest. For instance, if you wrote about a female astronomer, you would want to add the Biography, Astronomy, and Women scientists tags. Editor resources
Last edited by Souad MH (talk | contribs) 5 days ago. (Update) |
Peter Šemrl is a Slovenian mathematician professor in Institute of Mathematics, Physics and Mechanics[1] at the University of Ljubljana. He is renowned for his contributions to functional analysis, operator theory, and mathematical optimization.
Research Interests
[edit]- Linear algebra
- Functional analysis
- Operator theory
- Mathematical Physics
- Applied linear algebra
- General preservers
- Geometry of matrices
- Fundamental theorem of chronogeometry
- Isometries
- Local automorphisms
International awards and appointments
[edit]- National award for scientific achievements, Slovenia, 1996
- Taussky-Todd Prize[2], 2004
- President of International Linear Algebra Society[7],2014-2020
Selected Publications
[edit]- Semrl, Peter (1993). "Ring derivations on standard operator algebras". Journal of Functional Analysis. 112 (2): 318–324. doi:10.1016/0022-1236(87)31035-9.
- Brešar, Matej; Šemrl, Peter (1993). "Mappings which preserve idempotents, local automorphisms, and local derivations". Canadian Journal of Mathematics. 45 (3): 483–496. doi:10.4153/CJM-1993-025-4.
- Omladič, Matjaž; Šemrl, Peter (1995). "On non linear perturbations of isometries". Mathematische Annalen. 303 (1): 617–628. doi:10.1007/BF01461008.
- Brešar, Matej; Šemrl, Peter (1996). "Derivations mapping into the socle". Mathematical Proceedings of the Cambridge Philosophical Society. Cambridge University Press: 339–346. doi:10.1017/S0305004100074892.
- Šemrl, Peter (1996). "Linear mappings that preserve operators annihilated by a polynomial". Journal of Operator Theory: 45–58. doi:10.1016/S0022-247X(02)00105-1.
- Brešar, Matej; Šemrl, Peter (1996). "Linear maps preserving the spectral radius". Journal of Functional Analysis. 142 (2): 360–368. doi:10.1006/jfan.1996.0153.
- Meshulam, Roy; Šemrl, Peter (2002). "Locally linearly dependent operators". Pacific Journal of Mathematics. 203 (2): 441–459. doi:10.2140/PJM.2002.203.441.
- Šemrl, Peter (2003). "Generalized Symmetry Transformations on Quaternionic Indefinite Inner Product Spaces: An Extension of Quaternionic Version of Wigner's Theorem". Communications in Mathematical Physics. 242 (3). doi:10.1007/s00220-003-0957-7.
- Šemrl, Peter (2004). "Applying projective geometry to transformations on rank one idempotents". Journal of Functional Analysis. 210 (1): 248–257. doi:10.1016/j.jfa.2003.07.009.
- Molnár, Lajos; Šemrl, Peter (2005). "Nonlinear commutativity preserving maps on self-adjoint operators". Quarterly Journal of Mathematics. 56 (4): 589–595. doi:10.1093/qmath/hah058.
- Šemrl, Peter (2017). "Order isomorphisms of operator intervals". Integral Equations and Operator Theory. 89 (1): 1–42. doi:10.1007/s00020-017-2395-5.
- Šemrl, Peter; Gehér, G.P. (2020). "Coexistency on Hilbert space effect algebras and characterization of its symmetry transformations". Communications in Mathematical Physics. 379: 1077–1112. doi:10.1007/s00220-020-03873-3.
- Mori, Michiya; Šemrl, Peter (2023). "Loewner's theorem for maps on operator domains". Canadian Journal of Mathematics. 75 (3): 912–944. doi:10.48550/arXiv.2006.04488.