Every $L$-space knot is fibered and strongly quasi-positive, but this does not hold for $L$-space links. In this paper, we use the so called H-function, which is a concordance link invariant, to introduce a subfamily of fibered strongly quasi-positive $L$-space links. Furthermore, we present an infinite family of $L$-space links which are not quasi-positive
We study the qualitative structure of the set LS of integral L-space surgery slopes for links with t...
This dissertation is concerned with the question of which Seifert fibered spaces smoothly embed in t...
We prove that a sufficiently large surgery on any algebraic link is an L-space. For torus links we g...
We give constraints on when the $n$-fold cyclic branched cover $\Sigma_n(L)$ of a strongly quasiposi...
We show there exist infinitely many knots of every fixed genus $g\geq 2$ which do not admit surgery ...
An L-space link is a link in S3 on which all sufficiently large integral surgeries are L-spaces. We ...
63 pagesInternational audienceWe investigate the problem of characterising the family of strongly qu...
We prove that any link admitting a diagram with a single negative crossing is strongly quasipositive...
In this paper, we analyze L-space surgeries on two component L-space links. We show that if one surg...
We give a new, conceptually simpler proof of the fact that knots in S3 with positive L-space surgeri...
We show that quasi-alternating links arise naturally when considering surgery on a strongly inverti...
The aim of this dissertation is to improve the knowledge of knots and links in lens spaces. If the l...
International audienceLet $L$ be a oriented link such that $\Sigma_n(L)$, the $n$-fold cyclic cover ...
We will prove that, for a 2 or 3 component L-space link, HFL- is completely determined by the multi-...
We prove that any link admitting a diagram with a single negative crossing is strongly quasipositive...
We study the qualitative structure of the set LS of integral L-space surgery slopes for links with t...
This dissertation is concerned with the question of which Seifert fibered spaces smoothly embed in t...
We prove that a sufficiently large surgery on any algebraic link is an L-space. For torus links we g...
We give constraints on when the $n$-fold cyclic branched cover $\Sigma_n(L)$ of a strongly quasiposi...
We show there exist infinitely many knots of every fixed genus $g\geq 2$ which do not admit surgery ...
An L-space link is a link in S3 on which all sufficiently large integral surgeries are L-spaces. We ...
63 pagesInternational audienceWe investigate the problem of characterising the family of strongly qu...
We prove that any link admitting a diagram with a single negative crossing is strongly quasipositive...
In this paper, we analyze L-space surgeries on two component L-space links. We show that if one surg...
We give a new, conceptually simpler proof of the fact that knots in S3 with positive L-space surgeri...
We show that quasi-alternating links arise naturally when considering surgery on a strongly inverti...
The aim of this dissertation is to improve the knowledge of knots and links in lens spaces. If the l...
International audienceLet $L$ be a oriented link such that $\Sigma_n(L)$, the $n$-fold cyclic cover ...
We will prove that, for a 2 or 3 component L-space link, HFL- is completely determined by the multi-...
We prove that any link admitting a diagram with a single negative crossing is strongly quasipositive...
We study the qualitative structure of the set LS of integral L-space surgery slopes for links with t...
This dissertation is concerned with the question of which Seifert fibered spaces smoothly embed in t...
We prove that a sufficiently large surgery on any algebraic link is an L-space. For torus links we g...
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