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TOWARD OBTAINING A TABLE OF LINK-HOMOTOPY CLASSES : THE SECOND HOMOLOGY OF A REDUCED KNOT QUANDLE (Representation spaces, twisted topological invariants and geometric structures of 3-manifolds)

机译：希望获得一张表的同态类：减少的结四极子的第二同构性（表示空间，扭曲的拓扑不变量和3流形的几何结构）

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INOUE AYUMU;
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年度 2013
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1. Twisted quandle homology theory and cocycle knot invariants [J] . Carter J Scott, Elhamdadi Mohamed, Saito Masahico Algebraic & geometric topology: ATG . 2002,第1期

机译：扭曲光量子同源性理论和循环结不变量
2. The shadow nature of positive and twisted quandle invariants of knots [J] . Kamada Seiichi, Lebed Victoria, Tanaka Kokoro Journal of knot theory and its ramifications . 2015,第10期

机译：正和扭曲分节不变量的影子性质
3. Some topological aspects of 4-fold symmetric quandle invariants of 3-manifolds [J] . Hatakenaka E., Nosaka T. International journal of mathematics . 2012,第7期

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4. Homological invariants and holorgraphic representations of topological structures in cellular spaces [C] . Baciu, G., Kunii, . 2000

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5. Bases for invariant spaces and geometric representation theory. [D] . Fontaine, Bruce. 2012

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6. Exploring representations of protein structure for automated remote homology detection and mapping of protein structure space [O] . Kevin Molloy, M Jennifer Van, Daniel Barbara, 2014

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7. LINEAR REPRESENTATIONS OF A KNOT GROUP OVER A FINITE RING AND ALEXANDER POLYNOMIAL AS AN OBSTRUCTION (Representation spaces, twisted topological invariants and geometric structures of 3-manifolds) [O] . KITANO TERUAKI 2013

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8. Graph Theoretic Method for Computing a Formal Representation of the LargestControlled Invariant Subspace of a Structured System [R] . van der Woude, J. W. 1995

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TOWARD OBTAINING A TABLE OF LINK-HOMOTOPY CLASSES : THE SECOND HOMOLOGY OF A REDUCED KNOT QUANDLE (Representation spaces, twisted topological invariants and geometric structures of 3-manifolds)

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