Zobrazeno 1 - 6
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pro vyhledávání: '"Sin-Leng Tan"'
Publikováno v:
Tamkang Journal of Mathematics. 43:215-221
In this paper, we define two new integral operators $L^k$ and $L_k$ which are iterative in nature. We show that for $f(z)=z+a_2z^2+ \cdots +a_nz^n +\cdots$ with radius of convergence larger than one, $L^kf(z)$ and $L_kf(z)$ when restricted on $E=\{z:
Publikováno v:
Progress In Electromagnetics Research. 104:221-237
Multifractal dimensions Dq for real q are a more general parameter than the fractal dimension in describing geometrical properties. It has been shown that the four multifractal dimensions Di1; D0; D1 and D2 are able to extract difierent surface infor
Autor:
Sin-Leng Tan, S. H. Kon
Publikováno v:
Tamkang Journal of Mathematics. 27:145-149
The geometry of a CR-submanifold in a Kaehler manifold has been extensively studied. B.Y . Chen has classified the totally umbilical CR-submanifolds of a Kaehler manifold and showed that they are either totally geodesic, or totally real or dim$(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:
Sin Leng Tan
Publikováno v:
Transactions of the American Mathematical Society. 223:323-335
The nullity concept of Riemannian manifolds is extended to affine manifolds. Results obtained by Chern and Kuiper and Maltz on Riemannian manifolds are generalized to affine manifolds. A structure theorem for affine symmetric spaces is obtained. Fina
Autor:
Sin Leng Tan
Publikováno v:
Transactions of the American Mathematical Society. 243:75-88
Using the Kamber-Tondeur construction of characteristic classes for foliated bundes, the author has given a method for constructing generalized characteristic classes for a differentiable manifold M without imposing conditions on M. In particular a v