LEADER 01089nam--2200373---450- 001 990001436900203316 005 20090417103630.0 035 $a000143690 035 $aUSA01000143690 035 $a(ALEPH)000143690USA01 035 $a000143690 100 $a20040219d1963----km-y0itay0103----ba 101 $aita 102 $aCH 105 $a||||||||001yy 200 1 $aStudi e ricerche di storia delle dottirne economiche$fGiovanni Busino 210 $aGenève$cDroz$d1963 215 $a226 p.$d25 cm 410 0$12001 454 1$12001 461 1$1001-------$12001 676 $a330.9 700 1$aBUSINO,$bGiovanni$0118231 801 0$aIT$bsalbc$gISBD 912 $a990001436900203316 951 $a330.9 BUS 1 (IX D 51)$b18198 L.M.$cIX D$d00207215 959 $aBK 969 $aeco 979 $aSIAV2$b10$c20040219$lUSA01$h1001 979 $aPATRY$b90$c20040406$lUSA01$h1741 979 $aRSIAV2$b90$c20090417$lUSA01$h1035 979 $aRSIAV2$b90$c20090417$lUSA01$h1036 996 $aStudi e ricerche di storia delle dottirne economiche$9935922 997 $aUNISA LEADER 03336nam 2200865z- 450 001 9910372786803321 005 20231214133627.0 010 $a3-03928-001-5 035 $a(CKB)4100000010163758 035 $a(oapen)https://directory.doabooks.org/handle/20.500.12854/48494 035 $a(EXLCZ)994100000010163758 100 $a20202102d2020 |y 0 101 0 $aeng 135 $aurmn|---annan 181 $ctxt$2rdacontent 182 $cc$2rdamedia 183 $acr$2rdacarrier 200 10$aGeometry of Submanifolds and Homogeneous Spaces 210 $cMDPI - Multidisciplinary Digital Publishing Institute$d2020 215 $a1 electronic resource (128 p.) 311 $a3-03928-000-7 330 $aThe present Special Issue of Symmetry is devoted to two important areas of global Riemannian geometry, namely submanifold theory and the geometry of Lie groups and homogeneous spaces. Submanifold theory originated from the classical geometry of curves and surfaces. Homogeneous spaces are manifolds that admit a transitive Lie group action, historically related to F. Klein's Erlangen Program and S. Lie's idea to use continuous symmetries in studying differential equations. In this Special Issue, we provide a collection of papers that not only reflect some of the latest advancements in both areas, but also highlight relations between them and the use of common techniques. Applications to other areas of mathematics are also considered. 610 $awarped products 610 $avector equilibrium problem 610 $aLaplace operator 610 $acost functional 610 $apointwise 1-type spherical Gauss map 610 $ainequalities 610 $ahomogeneous manifold 610 $afinite-type 610 $amagnetic curves 610 $aSasaki-Einstein 610 $aevolution dynamics 610 $anon-flat complex space forms 610 $ahyperbolic space 610 $acompact Riemannian manifolds 610 $amaximum principle 610 $asubmanifold integral 610 $aClifford torus 610 $aD?Atri space 610 $a3-Sasakian manifold 610 $alinks 610 $aisoparametric hypersurface 610 $aEinstein manifold 610 $areal hypersurfaces 610 $aKähler 2 610 $a*-Weyl curvature tensor 610 $ahomogeneous geodesic 610 $aoptimal control 610 $aformality 610 $ahadamard manifolds 610 $aSasakian Lorentzian manifold 610 $ageneralized convexity 610 $aisospectral manifolds 610 $aLegendre curves 610 $ageodesic chord property 610 $aspherical Gauss map 610 $apointwise bi-slant immersions 610 $amean curvature 610 $aweakly efficient pareto points 610 $ageodesic symmetries 610 $ahomogeneous Finsler space 610 $aorbifolds 610 $aslant curves 610 $ahypersphere 610 $a??-space 610 $ak-D?Atri space 610 $a*-Ricci tensor 610 $ahomogeneous space 700 $aKaimakamis$b George$4auth$01293623 702 $aArvanitoyeorgos$b Andreas$4auth 906 $aBOOK 912 $a9910372786803321 996 $aGeometry of Submanifolds and Homogeneous Spaces$93022673 997 $aUNINA