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The BDD space complexity of different forms of concurrency
Proceedings Second International Conference on Application of Concurrency to System Design, 2002Summary: The automated verification of concurrent systems by model checking is often confronted with the state space explosion problem. A widely adopted method to tackle this problem is to use Binary Decision Diagrams (BDDs) for representing systems and state spaces implicitly.
Michael Baldamus, Klaus Schneider 0001
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Ricci curvature on warped product submanifolds of complex space forms and its applications
International Journal of Geometric Methods in Modern Physics (IJGMMP), 2019The upper bound of Ricci curvature conjecture, also known as Chen-Ricci conjecture, was formulated by Chen [B. Y. Chen, Relations between Ricci curvature and shape operator for submanifolds with arbitrary codimension, Glasgow Math. J.
Akram Ali +3 more
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Biwarped product submanifolds of complex space forms
International Journal of Geometric Methods in Modern Physics (IJGMMP), 2019The class of biwarped product manifolds is a generalized class of product manifolds and a special case of multiply warped product manifolds. In this paper, biwarped product submanifolds of the type [Formula: see text] embedded in the complex space forms ...
M. Khan, Kamran Khan
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Curvature of Hopf Hypersurfaces in a Complex Space Form
Results in Mathematics, 2010zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Cho, Jong Taek, Kimura, Makoto
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On Ruled Real Hypersurfaces in Complex Space Forms
Geometriae Dedicata, 1999An immersed real hypersurface of a complex space form \(M_\kappa^{m+1}\) of constant holomorphic sectional curvature \(\kappa\) is said to be ruled if it is foliated by totally geodesic complex hypersurfaces of \(M_\kappa^{m+1}\). Such hypersurfaces can be parametrized by maps of the form \(f:\mathbb{R}\times M_\kappa^m\to M^{m+1}_\kappa\) for which ...
Lohnherr, Michael, Reckziegel, Helmut
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Isotropic Immersions with Low Codimension of Complex Space Forms into Real Space Forms
Canadian Mathematical Bulletin, 2004AbstractThe main purpose of this paper is to determine isotropic immersions of complex space forms into real space forms with low codimension. This is an improvement of a result of S. Maeda.
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Complex submanifolds of indefinite complex space forms
Proceedings of the American Mathematical SocietyIn this short paper, we derive a new result on Umehara algebra. As a consequence, we prove that an indefinite complex hyperbolic space and an indefinite complex projective space do not share a common complex submanifold with induced metrics, answering a question raised in Cheng et al.
Cheng, Xiaoliang +3 more
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Conformally flat, minimal, Lagrangian submanifolds in complex space forms
Science China Mathematics, 2022M. Antić, L. Vrancken
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Families of differential forms on complex spaces
2003Summary: On every reduced complex space \(X\) we construct a family of complexes of soft sheaves \(\Omega_X\); each of them is a resolution of the constant sheaf \(\mathbb{C}_X\) and induces the ordinary De Rham complex of differential forms on a dense open analytic subset of \(X\). The construction is functorial (in a suitable sense). Moreover each of
ANCONA, VINCENZO, B. GAVEAU
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Symplectic reflections and complex space forms
Annals of Global Analysis and Geometry, 1991Let (M,g,J) be a Hermitian manifold and N a submanifold of M. Then the reflection about N is called a symplectic reflection if it preserves the Kaehler form of (M,g,J). In this paper the authors prove the following Theorem. Let (M,g,J) be a Hermitian space of complex dimension \(n\geq 2\).
Chen, Bang-Yen, Vanhecke, Lieven
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