Search engine for discovering works of Art, research articles, and books related to Art and Culture
Javascript must be enabled to continue!
Totally geodesic Lagrangian submanifolds of the pseudo‐nearly Kähler SL(2,R)×SL(2,R)$\mathrm{SL}(2,\mathbb {R})\times \mathrm{SL}(2,\mathbb {R})$
View through CrossRef
AbstractIn this paper, we study Lagrangian submanifolds of the pseudo‐nearly Kähler . First, we show that they split into four different classes depending on their behavior with respect to a certain almost product structure on the ambient space. Then, we give a complete classification of totally geodesic Lagrangian submanifolds of this space.
Title: Totally geodesic Lagrangian submanifolds of the pseudo‐nearly Kähler SL(2,R)×SL(2,R)$\mathrm{SL}(2,\mathbb {R})\times \mathrm{SL}(2,\mathbb {R})$
Description:
AbstractIn this paper, we study Lagrangian submanifolds of the pseudo‐nearly Kähler .
First, we show that they split into four different classes depending on their behavior with respect to a certain almost product structure on the ambient space.
Then, we give a complete classification of totally geodesic Lagrangian submanifolds of this space.
Related Results
Hubungan Perilaku Pola Makan dengan Kejadian Anak Obesitas
Hubungan Perilaku Pola Makan dengan Kejadian Anak Obesitas
<p><em><span style="font-size: 11.0pt; font-family: 'Times New Roman',serif; mso-fareast-font-family: 'Times New Roman'; mso-ansi-language: EN-US; mso-fareast-langua...
The Dynamical Mordell–Lang Conjecture for Skew-Linear Self-Maps. Appendix by Michael Wibmer
The Dynamical Mordell–Lang Conjecture for Skew-Linear Self-Maps. Appendix by Michael Wibmer
AbstractLet $k$ be an algebraically closed field of characteristic $0$, let $N\in{\mathbb{N}}$, let $g:{\mathbb{P}}^1{\longrightarrow } {\mathbb{P}}^1$ be a nonconstant morphism, a...
DISCOVERY ON BEAL CONJECTURE
DISCOVERY ON BEAL CONJECTURE
In this paper we give a proof for Beal's conjecture . Since the discovery of the proof of Fermat's last theorem by Andre Wiles, several questions arise on the correctness of Be...
The Mapping of the Main Functions and Different Variations of YH-DIE
The Mapping of the Main Functions and Different Variations of YH-DIE
YH-DIE must have continuity . Given the basic algebraic clusters of homogeneous configurations,we can get the basic three equations: \begin{array}{l} {\mathop{\int}\nolimits_{0}\no...
Multiple interpolation problem for functions with zero spherical mean
Multiple interpolation problem for functions with zero spherical mean
Let $|\cdot|$ be the Euclidean norm in $\mathbb{R}^n$, $n\geq 2$. For $r>0$, weLet $|\cdot|$ be the Euclidean norm in $\mathbb{R}^n$, $n\geq 2$. For $r>0$, we denote by $V_r(...
The Cayley Isomorphism Property for Cayley Maps
The Cayley Isomorphism Property for Cayley Maps
The Cayley Isomorphism property for combinatorial objects was introduced by L. Babai in 1977. Since then it has been intensively studied for binary relational structures: graphs, d...
The Geodesic Edge Center of a Simple Polygon
The Geodesic Edge Center of a Simple Polygon
Abstract
The geodesic edge center of a simple polygon is a point c inside the polygon that minimizes the maximum geodesic distance from c to any edge of the polygon, wher...
INTEGRAL REPRESENTATION OF HYPERBOLICALLY CONVEX FUNCTIONS
INTEGRAL REPRESENTATION OF HYPERBOLICALLY CONVEX FUNCTIONS
An article consists of two parts.
In the first part the sufficient and necessary conditions for an integral representation of hyperbolically convex (h.c.) functions $k(x)$ $\left(...