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pro vyhledávání: '"S H, Kon"'
Publikováno v:
Mathematica Slovaca. 64:1007-1018
In this paper we classify the real hypersurfaces in a non-flat complex space form with its structure Jacobi operator R ξ satisfying (∇ X R ξ )ξ = 0, for all vector fields X in the maximal holomorphic distribution D. With this result, we prove th
Autor:
S. H. Kon, Tee-How Loo
Publikováno v:
Mathematische Zeitschrift. 269:47-58
In this paper, we classify the real hypersurfaces in a non-flat complex space form with η-parallel shape operator.
Autor:
Sin-Leng Tan, S. H. Kon
Publikováno v:
Tamkang Journal of Mathematics. 27:145-149
The geometry of a CR-submanifold in a Kaehler manifold has been extensively studied. B.Y . Chen has classified the totally umbilical CR-submanifolds of a Kaehler manifold and showed that they are either totally geodesic, or totally real or dim$(D^{\p
Autor:
S. H. Kon, Sin-Leng Tan
Publikováno v:
Tamkang Journal of Mathematics. 26:261-266
Let $M$ be a CR-submanifold of a quasi-Kaehler manifold $N$. Sufficient conditions for the holomorphic distribution $D$ in $M$ to be integrable are derived. We also show that $D$ is minimal. It follows that an (almost) complex submanifold of a quasi-
Autor:
S H, Kon
Publikováno v:
Nature. 353:787-787
Autor:
S. H. Kon
Publikováno v:
Proceedings of the American Mathematical Society. 72:294-296
For the case of the polydisc, Range has shown that the Shilov boundary ∂ n {\partial _n} of H ∞ ( U n ) {H^\infty }({U^n}) is a proper subset of τ X n \tau {X_n} , the set of all restrictions of complex homomorphisms of L ∞ ( T n ) {L^\infty }
Publikováno v:
The Mount Sinai journal of medicine, New York. 45(6)
Autor:
S H, Kon
Publikováno v:
Medical hypotheses. 4(6)
The antioxidation defenses recognized thus far appear too weak. Needed are inert barriers to encapsulate foci of activated oxygen (FAOs) and contain their spreading. These capsules must: 1. self-assemble nonenzymatically and spontaneously in face of
Autor:
S. H. Kon
Publikováno v:
Proceedings of the American Mathematical Society. 72:294
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