Differential and Symplectic Topology of Knots and Curves
Differential and Symplectic Topology of Knots and Curves
复制标题
结和曲线的微分和辛拓扑
DOI：
10.1090/trans2/190
复制
发表时间：
1999
影响因子：
1.4
通讯作者：
S. Tabachnikov
中科院分区：
文献类型：
--
作者：
S. Tabachnikov
接触拓扑、紧浸入和希尔伯特第四问题。论勒让德配边论。Ferrand Vassiliev不变量的结在$\mathbb R^3$和在一个坚实的环面V. Goryunov有限型不变量的泛型浸入$M^n$到$\mathbb R^{2n}$是平凡的T。Januszkiewicz和J. Swiatkowski关于S. K. Lando Vassiliev不变量将A. B。Merkov M.的平面曲线的新Whitney型公式。Polyak树状曲线及其拐点数由B表示。夏皮罗几何的确切横向线场和投影台球的S。Tabachnikov波前的阴影和Arnold-Bennequin型不变量的表面和orbifolds由V. Tchernov四顶点定理的统一方法。我是M。四顶点定理的统一方法。二是G。Thorbergsson和M.二连通图的Umehara拓扑与纽结空间的同调。瓦西里耶夫
Contact topology, taut immersions, and Hilbert's fourth problem by J. C. Alvarez Paiva On Legendre cobordisms by E. Ferrand Vassiliev invariants of knots in $\mathbb R^3$ and in a solid torus by V. Goryunov Finite type invariants of generic immersions of $M^n$ into $\mathbb R^{2n}$ are trivial by T. Januszkiewicz and J. Swiatkowski On enumeration of unicursal curves by S. K. Lando Vassiliev invariants classify flat braids by A. B. Merkov New Whitney-type formulas for plane curves by M. Polyak Tree-like curves and their number of inflection points by B. Shapiro Geometry of exact transverse line fields and projective billiards by S. Tabachnikov Shadows of wave fronts and Arnold-Bennequin type invariants of fronts on surfaces and orbifolds by V. Tchernov A unified approach to the four vertex theorems. I by M. Umehara A unified approach to the four vertex theorems. II by G. Thorbergsson and M. Umehara Topology of two-connected graphs and homology of spaces of knots by V. A. Vassiliev.