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19972020
most cited3-Lie-Rinehart Algebras

17 citations · 59 across the 27 of their papers we have counts for

collaborators

27 papers

math.RA2020★ 2 cited

Hom 3-Lie-Rinehart Algebras

Ruipu Bai, Xiaojuan Lie, Yingli Wu

After endowing with a 3-Lie-Rinehart structure on Hom 3-Lie algebras, we obtain a class of special Hom 3-Lie algebras, which have close relationships with representations of commut…

math.RA2019★ 17 cited

3-Lie-Rinehart Algebras

Ruipu Bai, Xiaojuan Li, Yingli Wu

In this paper, we define a class of 3-algebras which are called 3-Lie-Rinehart algebras. A 3-Lie-Rinehart algebra is a triple , where is a commutative associative al…

math.RA2019

The infinite dimensional Unital 3-Lie Poisson algebra

Chuangchuang Kang, Ruipu Bai, Yingli Wu

From a commutative associative algebra , the infinite dimensional unital 3-Lie Poisson algebra~~is constructed, which is also a canonical Nambu 3-Lie algebra, and…

math.GT2012★ 5 cited

Seifert fibered surgery on Montesinos knots

Ying-Qing Wu

Exceptional Dehn surgeries on arborescent knots have been classified except for Seifert fibered surgeries on Montesinos knots of length 3. There are infinitely many of them as it i…

math.GT2011★ 1 cited

Dehn surgery on knots of wrapping number 2

Ying-Qing Wu

Suppose is a hyperbolic knot in a solid torus intersecting a meridian disk twice. We will show that if is not the Whitehead knot and the frontier of a regular neigh…

math.GT2010★ 4 cited

Persistently laminar branched surfaces

Ying-Qing Wu

We define sink marks for branched complexes and find conditions for them to determine a branched surface structure. These will be used to construct branched surfaces in knot and ta…