Results 61 to 70 of about 1,304,850 (179)

Nonlinear potential filtration equation and global actions of Lie symmetries

open access: yesElectronic Journal of Differential Equations, 2009
The Lie point symmetries of the nonlinear potential filtration equation break into five cases. Contact symmetries provide another two cases. By restricting to a natural class of functions, we show that these symmetries exponentiate to a global action ...
Mark R. Sepanski
doaj  

An extention of Nomizu’s Theorem –A user’s guide–

open access: yesComplex Manifolds, 2016
For a simply connected solvable Lie group G with a lattice Γ, the author constructed an explicit finite-dimensional differential graded algebra A*Γ which computes the complex valued de Rham cohomology H*(Γ\G, C) of the solvmanifold Γ\G.
Kasuya Hisashi
doaj   +1 more source

On groups of smooth maps into a simple compact Lie group

open access: yesCommentarii Mathematici Helvetici, 1988
Let \(M_ 0G\) be the identity component of the group of smooth maps from a compact manifold X to a compact simple Lie group G. The diffeomorphisms of X act as automorphisms of \(M_ 0G\); another obvious class of automorphisms of \(M_ 0G\) is given by the smooth maps \(X\to Aut(G)\). The main result of this paper is that every automorphism of \(M_ 0G\),
openaire   +1 more source

On G-finitistic spaces and related notions

open access: yesInternational Journal of Mathematics and Mathematical Sciences, 1992
Let X be a G-space where G is a topological group. We show that X is G-finitistic iff the orbit space X/G is finitistic. This result allows us to answer a question raised in [5] asking for an equivariant characterization of a non-finitistic G-space where
Satya Deo, Janak Singh Andotra
doaj   +1 more source

ON GENERALIZATION OF SPECIAL FUNCTIONS RELATED TO WEYL GROUPS

open access: yesActa Polytechnica, 2016
Weyl group orbit functions are defined in the context of Weyl groups of simple Lie algebras. They are multivariable complex functions possessing remarkable properties such as (anti)invariance with respect to the corresponding Weyl group, continuous and ...
Lenka Háková, Agnieszka Tereszkiewicz
doaj   +1 more source

Character estimates of adjoint simple Lie groups [PDF]

open access: yesJournal of Group Theory, 2014
Abstract Call a compact, connected, simple Lie group G adjoint simple if it has trivial center. Let C ⊂ G be a nontrivial conjugacy class, e ∈ G the identity element of G. We prove the existence of a bound N ∈ ℕ, depending on G but not C, such that e lies in the interior of Cn for all n ≥ N.
openaire   +2 more sources

A Simple Model of Double Dynamics on Lie Groups [PDF]

open access: yes, 2019
We study the dynamics of the rigid rotator on the group manifold of SU(2) as an instance of dynamics on Lie groups together with a dual model whose carrier space is the Borel group SB(2,C), the Lie Poisson dual of SU(2). We thus introduce a parent action on the Drinfeldd double of the above mentioned groups, which describes the dynamics of a system ...
openaire   +3 more sources

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="https://doi.org/10.18255/1818-1015-2015-2-219-237" target="_blank" rel="nofollow">The Existence of Triple Factorizations for Sporadic Groups of Rank 3</a> </p><span class="r_subtitle"><img src="/img/openaccess.ico" alt="open access: yes" title="open access: yes" width="16" height="16"><i>Моделирование и анализ информационных систем</i>, 2015 </span><br><span class="r_content">A finite group G with proper subgroups A and B has triple factorization G = ABA if every element g of G can be represented as g = aba0 , where a and a 0 are from A and b is from B.</span><br><span class="r_sub"><i>L. S. Kazarin<span id="ma_9" style="display:none">, I. A. Rassadin, D. N. Sakharov</span>   <small><a href="#" style="color:#808080;" onClick="return toggle_div(this, 'ma_9')">+2 more</a></small></i></span><br><small><a href="https://doaj.org/article/d819a1787959432992ec7c640f511ec2" target="_blank" rel="nofollow" title="doaj.org/article/d819a1787959432992ec7c640f511ec2">doaj</a> </small>   <div id="more_9" style="display:none"><a href="/sci_redir.php?doi=10.18255%2F1818-1015-2015-2-219-237" target="_blank" rel="nofollow">openaccessbutton.org (pdf)</a><br><a href="javascript:navigator.clipboard.writeText('10.18255/1818-1015-2015-2-219-237'); alert('Copied the doi');">copy doi</a> <small>(10.18255/1818-1015-2015-2-219-237)</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="https://doi.org/10.1017/fms.2015.4" target="_blank" rel="nofollow">A REFINED WARING PROBLEM FOR FINITE SIMPLE 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>Forum of Mathematics, Sigma</i>, 2015 </span><br><span class="r_content">Let $w_{1}$ and $w_{2}$ be nontrivial words in free groups $F_{n_{1}}$ and $F_{n_{2}}$, respectively. We prove that, for all sufficiently large finite nonabelian simple groups $G$, there exist subsets $C_{1}\subseteq w_{1}(G)$ and $C_{2}\subseteq w_{2}(G)</span><br><span class="r_sub"><i>MICHAEL LARSEN, PHAM HUU TIEP</i></span><br><small><a href="https://doaj.org/article/72a24d4179a447d495029c686283ed98" target="_blank" rel="nofollow" title="doaj.org/article/72a24d4179a447d495029c686283ed98">doaj</a> </small>   <div id="more_10" style="display:none"><a href="/sci_redir.php?doi=10.1017%2Ffms.2015.4" target="_blank" rel="nofollow">openaccessbutton.org (pdf)</a><br><a href="javascript:navigator.clipboard.writeText('10.1017/fms.2015.4'); alert('Copied the doi');">copy doi</a> <small>(10.1017/fms.2015.4)</small><br></div><small><a href="#" onClick="return toggle_div(this, 'more_10')">+1 more source</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-fos%3A_mathematics/" class="suggestion"onclick="show_loader();"><b>fos: mathematics</b></a><br/><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_groups/" class="suggestion"onclick="show_loader();"><b>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-mathematics_-_group_theory/" class="suggestion"onclick="show_loader();"><b>mathematics - group theory</b></a><br/><a href="/q-group_theory_math.gr/" class="suggestion"onclick="show_loader();"><b>group theory math.gr</b></a><br/><a href="/q-radioactivity/" class="suggestion"onclick="show_loader();"><b>radioactivity</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-atomic_energy/" class="suggestion"onclick="show_loader();"><b>atomic energy</b></a><br/><a href="/q-nuclear_and_particle_physics/" class="suggestion"onclick="show_loader();"><b>nuclear and particle physics</b></a><br/><a href="/q-representation_theory_math.rt/" class="suggestion"onclick="show_loader();"><b>representation theory math.rt</b></a><br/></div></div></div><div class="pagenav"><a href="/q-simple_lie_group/p-6/" rel="nofollow"><b>previous</b></a>   <a href="/q-simple_lie_group/p-5/" rel="nofollow">5</a>  <a href="/q-simple_lie_group/p-6/" rel="nofollow">6</a>  <b>7</b>  <a href="/q-simple_lie_group/p-8/" rel="nofollow">8</a>  <a href="/q-simple_lie_group/p-9/" rel="nofollow">9</a>   <a href="/q-simple_lie_group/p-8/" 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"/> </body> </html>