Jp-speciality conjecture for adequate non-alternating links
Let be a link. Its Jones polynomial is called Jp-special when it is non-alternating or has gaps, and is adequate in the usual sense of link diagrams.
Jp-speciality conjecture. Every adequate non-alternating link is Jp-special.
The claim predicts that adequacy together with non-alternation forces the stated Jones-polynomial behaviour. The supplied text gives no resolution status.
References
Primary source
Slavik Jablan and Radmila Sazdanović, “Quasi-alternating links and odd homology: computations and conjectures”, arXiv:0901.0075 (2014).
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