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Counting essential surfaces in 3-manifolds

NIAID Data Ecosystem2026-03-12 收录

低维拓扑学

三维流形不变量

数据链接：

https://doi.org/10.7910/DVN/FZIHMB 数据链接链接失效反馈

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资源简介：

Code and data to accompany the paper of the same name by N. M. Dunfield, S. Garoufalidis, and J. H. Rubinstein.

应用场景：

创建时间：

2020-10-05

低维拓扑学

分层三角剖分

In low-dimensional topology, triangulations are used to decompose complex spaces into manageable pieces, often for the purpose of performing computations. There are many ways to triangulate a given sp

Monash University Figshare2026-02-11 更新140

Exotic Mazur manifolds and knot trace invariants

低维拓扑学

纽结不变量计算

This page contains additional documentation for the computer calculations used in the paper \"Exotic Mazur manifolds and knot trace invariants\". The file \"A guide (README).pdf\" explains these calcu

DataONE2019-08-15 更新50

Dodecahedral L-spaces and hyperbolic 4-manifolds

低维拓扑学

几何流形分析

Code and data to accompany the paper of the same name.

Harvard Dataverse2023-02-14 更新20

Tabulation of knots and 3-manifolds

低维拓扑学

结理论

Comprehensive tables of knots and 3-manifold triangulations to support research in computational low-dimensional topology. These data sets include both the tales and the supporting data necessary to v

Research Data Australia120

Verified computations for '4-manifolds with boundary and fundamental group Z'

低维拓扑学

流形不变量计算

Data files to support the symmetry group computation in Proposition 7.6 of the paper '4-manifolds with boundary and fundamental group Z,' which is joint with Conway and Powell. The .lnk file contains

NIAID Data Ecosystem30

Counting essential surfaces in 3-manifolds

资源简介：

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