Results 71 to 80 of about 1,525 (197)

Toral symmetries of collapsed ancient solutions to the homogeneous Ricci flow

open access: yesJournal of the London Mathematical Society, Volume 113, Issue 3, March 2026.
Abstract Collapsed ancient solutions to the homogeneous Ricci flow on compact manifolds occur only on the total space of principal torus bundles. Under an algebraic assumption that guarantees flowing through diagonal metrics and a tameness assumption on the collapsing directions, we prove that such solutions have additional symmetries, that is, they ...
Anusha M. Krishnan   +2 more
wiley   +1 more source

On the intersections of nilpotent subgroups in simple groups

open access: yesProceedings of the London Mathematical Society, Volume 132, Issue 3, March 2026.
Abstract Let G$G$ be a finite group and let Hp$H_p$ be a Sylow p$p$‐subgroup of G$G$. A recent conjecture of Lisi and Sabatini asserts the existence of an element x∈G$x \in G$ such that Hp∩Hpx$H_p \cap H_p^x$ is inclusion‐minimal in the set {Hp∩Hpg:g∈G}$\lbrace H_p \cap H_p^g \,:\, g \in G\rbrace$ for every prime p$p$.
Timothy C. Burness, Hong Yi Huang
wiley   +1 more source

Nilpotent subspaces of maximal dimension in semisimple Lie algebras [PDF]

open access: yes, 2006
We show that a linear subspace of a reductive Lie algebra g that consists of nilpotent elements has dimension at most equal to the number of positive roots, and that any nilpotent subspace attaining this upper bound is equal to the nilradical of a Borel ...
Kuttler, J   +8 more
core   +1 more source

Subregular representations of Sln and simple singularities of type An-1. Part II [PDF]

open access: yes, 2003
The aim of this paper is to show that the structures on K-theory used to formulate Lusztig's conjecture for subregular nilpotent sln-representations are, in fact, natural in the McKay correspondence.
Rumynin, D.   +5 more
core   +1 more source

Symmetry-Enforced Entanglement in Maximally Mixed States

open access: yesPRX Quantum
Entanglement in quantum many-body systems is typically fragile to interactions with the environment. Generic unital quantum channels, for example, have the maximally mixed state with no entanglement as their unique steady state. However, we find that for
Amin Moharramipour   +4 more
doaj   +1 more source

Lie algebras: infinite generalizations and deformations [PDF]

open access: yes, 1990
There are many applications of Lie algebras to theoretical physics. This thesis is a study of some new mathematical structures which also are applicable to current physical ideas.
Fletcher, Paul, Fletcher, P
core  

K-theory for the C*-algebras of continuous functions on certain homogeneous spaces in semi-simple Lie groups</a> </p><span class="r_subtitle"><img src="/img/openaccess.ico" alt="open access: yes" title="open access: yes" width="16" height="16"><i>Cubo</i>, 2012 </span><br><span class="r_content">Estudiamos la K-teoría para las álgebras de todas las funciones continuas sobre ciertos espacios homogeneos, principalmente en los grupos de Lie conexos semi- simples y subgrupos discretos .</span><br><span class="r_sub"><i>Takahiro Sudo</i></span><br><small><a href="https://doaj.org/article/a7c1bca6d1a44bebada9d87f830ff88a" target="_blank" rel="nofollow" title="doaj.org/article/a7c1bca6d1a44bebada9d87f830ff88a">doaj</a> </small>   <br></div><div class="r"><p class="r_title"><a href="" target="_blank" rel="nofollow">Multiplicative Invariants and the Finite Co-Hopfian Property</a> </p><span class="r_subtitle"><img src="/img/openaccess.ico" alt="open access: yes" title="open access: yes" width="16" height="16">, 2009 </span><br><span class="r_content">A group is said to be, finitely co-Hopfian when it contains no proper subgroup of finite index isomorphic to itself. It is known that irreducible lattices in semisimple Lie groups are finitely co-Hopfian.</span><br><span class="r_sub"><i>Humphreys, JJAM, Johnson, FEA</i></span><br><small><a href="https://core.ac.uk/works/145811568" target="_blank" rel="nofollow" title="core.ac.uk/works/145811568">core</a> </small>   <br></div><div class="r"><p class="r_title"><a href="https://doi.org/10.5802/aif.1222" target="_blank" rel="nofollow">Globality in semisimple Lie groups</a> <b><a href="http://archive.numdam.org/article/AIF_1990__40_3_493_0.pdf" target="_blank" rel="nofollow">[PDF]</a></b> </p><span class="r_subtitle"><img src="/img/openaccess.ico" alt="open access: yes" title="open access: yes" width="16" height="16"><i>Annales de l'Institut Fourier</i>, 1990 </span><br><span class="r_content"> In the first section of this paper we give a characterization of those closed convex cones (wedges) W in the Lie algebra s l ( </span><br><small><a href="https://explore.openaire.eu/search/publication?pid=10.5802%2Faif.1222" target="_blank" rel="nofollow" title="openaire.eu/search/publication?pid=10.5802%2Faif.1222">openaire</a> </small>   <div id="more_9" style="display:none"><a href="/sci_redir.php?doi=10.5802%2Faif.1222" target="_blank" rel="nofollow">openaccessbutton.org (pdf)</a><br><a href="javascript:navigator.clipboard.writeText('10.5802/aif.1222'); alert('Copied the doi');">copy doi</a> <small>(10.5802/aif.1222)</small><br></div><small><a href="#" onClick="return toggle_div(this, 'more_9')">+1 more source</a></small><br></div><div class="r"><p class="r_title"><a href="http://etheses.dur.ac.uk/6674/1/6674_3978.PDF" target="_blank" rel="nofollow">Automorphisms and twisted vertex operators</a> <b><a href="http://etheses.dur.ac.uk/6674/1/6674_3978.PDF" target="_blank" rel="nofollow">[PDF]</a></b> </p><span class="r_subtitle"><img src="/img/openaccess.ico" alt="open access: yes" title="open access: yes" width="16" height="16">, 1987 </span><br><span class="r_content">This work is an examination of various aspects of twisted vertex operator representations of Kac-Moody algebras. It starts with an introduction to Kac-Moody algebras and string theories, including a discussion of the propagation of strings on orbifolds ...</span><br><span class="r_sub"><i>Myhill, R.G, Myhill, Richard Graham</i></span><br><small><a href="https://core.ac.uk/works/4379931" target="_blank" rel="nofollow" title="core.ac.uk/works/4379931">core</a> </small>   <br></div><div class="r"><div style="margin-bottom:2px;overflow:hidden"><div style="display: inline-block; float: left; font-size: small; padding-right: 16px; margin-top: -1px; padding-bottom: 1px;"><a href="/q-semisimple_lie_groups_and_their_representations/" class="suggestion"onclick="show_loader();"><b>semisimple lie groups and their representations</b></a><br/><a href="/q-lie_algebra/" class="suggestion"onclick="show_loader();"><b>lie algebra</b></a><br/><a href="/q-16._peace_%26_justice/" class="suggestion"onclick="show_loader();"><b>16. peace & justice</b></a><br/></div><div style="display: inline-block; float: left; font-size: small; padding-right: 16px; margin-top: -1px; padding-bottom: 1px;"><a href="/q-mathematics/" class="suggestion"onclick="show_loader();"><b>mathematics</b></a><br/><a href="/q-controllability/" class="suggestion"onclick="show_loader();"><b>controllability</b></a><br/><a href="/q-analysis_on_real_and_complex_lie_groups/" class="suggestion"onclick="show_loader();"><b>analysis on real and complex lie groups</b></a><br/></div><div style="display: inline-block; float: left; font-size: small; padding-right: 16px; margin-top: -1px; padding-bottom: 1px;"><a href="/q-group_theory/" class="suggestion"onclick="show_loader();"><b>group theory</b></a><br/><a href="/q-algebraic_group/" class="suggestion"onclick="show_loader();"><b>algebraic group</b></a><br/><a href="/q-semisimple_lie_group/" class="suggestion"onclick="show_loader();"><b>semisimple lie group</b></a><br/></div></div></div><div class="pagenav"><a href="/q-semisimple_lie_groups/p-7/" rel="nofollow"><b>previous</b></a>   <a href="/q-semisimple_lie_groups/p-6/" rel="nofollow">6</a>  <a href="/q-semisimple_lie_groups/p-7/" rel="nofollow">7</a>  <b>8</b>  <a href="/q-semisimple_lie_groups/p-9/" rel="nofollow">9</a>  <a href="/q-semisimple_lie_groups/p-10/" rel="nofollow">10</a>   <a href="/q-semisimple_lie_groups/p-9/" id="next" rel="nofollow"><b>next</b></a> </div><br></div> </div> <script>document.getElementById('loadingGif').style.display='none';</script><div style="width: 100%; height: 40px; bottom: 0px; background-color: #f5f5f5;"><div style="padding-left: 15px; padding-top: 10px"> <a href="/" rel="nofollow">Home</a> - <a href="/page-about/" rel="nofollow">About</a> - <a href="/page-disclaimer/" rel="nofollow">Disclaimer</a> - <a href="/page-privacy/" rel="nofollow">Privacy</a> </div></div> <link rel="stylesheet" href="//ajax.googleapis.com/ajax/libs/jqueryui/1.11.4/themes/smoothness/jquery-ui.min.css"/> <script> (function(ss,ex){ window.ldfdr=window.ldfdr||function(){(ldfdr._q=ldfdr._q||[]).push([].slice.call(arguments));}; (function(d,s){ fs=d.getElementsByTagName(s)[0]; function ce(src){ var cs=d.createElement(s); cs.src=src; cs.async=1; fs.parentNode.insertBefore(cs,fs); }; ce('https://sc.lfeeder.com/lftracker_v1_'+ss+(ex?'_'+ex:'')+'.js'); })(document,'script'); })('JMvZ8gvrWA9a2pOd'); </script> </body> </html>