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261.
本文研究具负指数奇性的广义平均曲率方程,在一个适当的且不可改进的条件下证明了径向对称古典解的存在唯一性. 相似文献
262.
Let(M~n, g)(n ≥ 3) be an n-dimensional complete Riemannian manifold with harmonic curvature and positive Yamabe constant. Denote by R and R?m the scalar curvature and the trace-free Riemannian curvature tensor of M, respectively. The main result of this paper states that R?m goes to zero uniformly at infinity if for p ≥ n, the L~p-norm of R?m is finite.As applications, we prove that(M~n, g) is compact if the L~p-norm of R?m is finite and R is positive, and(M~n, g) is scalar flat if(M~n, g) is a complete noncompact manifold with nonnegative scalar curvature and finite L~p-norm of R?m. We prove that(M~n, g) is isometric to a spherical space form if for p ≥n/2, the L~p-norm of R?m is sufficiently small and R is positive.In particular, we prove that(M~n, g) is isometric to a spherical space form if for p ≥ n, R is positive and the L~p-norm of R?m is pinched in [0, C), where C is an explicit positive constant depending only on n, p, R and the Yamabe constant. 相似文献
263.
264.
Though various integrable
hierarchies of evolution equations were obtained by choosing
proper U in zero-curvature equation Ut-Vx+[U,V]=0, but in this paper, a new integrable hierarchy possessing
bi-Hamiltonian structure is worked out
by selecting V with spectral potentials.
Then its expanding Lax integrable model of the hierarchy possessing a simple
Hamiltonian operator \widetilde{J} is presented
by constructing a subalgebra
\widetilde{G } of the loop algebra \widetilde A2. As
linear expansions of the above-mentioned integrable hierarchy and
its expanding Lax integrable model with respect to their
dimensional numbers, their (2+1)-dimensional forms are derived
from a (2+1)-dimensional zero-curvature equation. 相似文献
265.
We use a new method to construct a class of asymptotically locally flat, scalar flat metrics. These metrics were constructed via algebraic geometry method by LeBrun before and provide counterexamples to the generalized positive action conjecture of Hawking and Pope. 相似文献
266.
The solitary wave and wave front are two
important behaviors of nonlinear evolution equations.
Geometrically, solitary wave and wave front are all plane curve.
In this paper, they can be represented in terms of curvature
c(s), which varies with arc length s. For solitary wave when
s → ±∞, then its curvature c(s) approaches
zero, and when s=0, the curvature c(s) reaches its maximum.
For wave front, when s → ±∞, then its
curvature c(s) approaches zero, and when s=0, the curvature
c(s) is still zero, but c'(s) ≠ 0. That is, s=0 is a
turning point. When c(s) is given, the variance at some point
(x,y) in stream line with arc length s satisfies a 2-order
linear variable-coefficient ordinary differential equation. From
this equation, it can be determined qualitatively whether the
given curvature is a solitary wave or wave front. 相似文献
267.
Guo-lian~Xu ChandrajitL.Bajaj 《计算数学(英文版)》2003,21(5):681-688
In this paper, we provide simple and explicit formulas for computing Riemannian curvatures, mean curvature vectors, principal curvatures and principal directions for a 2-dimensional Riemannian manifold embedded in IR^k with k ≥ 3. 相似文献
268.
张远征 《浙江大学学报(理学版)》2001,28(4):364-371
设M为L4中平均曲率方向平行的类时曲面,容有保平均曲率的等距变形,本文给出了这类曲面的一个分类结果。 相似文献
269.
270.
研究de Sitter空间中具有常数量曲率的类空超曲面,得到了这类超曲面关于其第二基本形式模长平方的一个拼挤定理。 相似文献