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20132025
most citedCompatible almost complex structures on twistor spaces and their Gray-Hervella classes

6 citations · 12 across the 8 of their papers we have counts for

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5 papers · 1 filter

math.GT2025★ 1 cited

A generating set of Reidemeister moves of oriented virtual knots

Danish Ali

In oriented knot theory, verifying a quantity is an invariant involves checking its invariance under all oriented Reidemeister moves, a process that can be intricate and time-consu…

math.GT2023

Oriented Disingquandles and Invariants of Oriented Dichromatic Singular links

Mohd Ibrahim Sheikh, Mohamed Elhamdadi, Danish Ali

We introduce and investigate oriented dichromatic singular links. We also introduce oriented disingquandles and use them to define counting invariants for oriented dichromatic sing…

math.GT2023

A G-Family of Singquandles and Invariants of Dichromatic Singular links

Mohd Ibrahim Sheikh, Mohamed Elhamdadi, Danish Ali

We introduce and investigate dichromatic singular links. We also construct G-Family of singquandles and use them to define counting invariants for unoriented dichromatic singular l…

math.GT2022★ 2 cited

The H(n)-move is an unknotting operation for virtual and welded links

Danish Ali, Zhiqing Yang, Abid Hussain +1

An unknotting operation is a local move such that any knot diagram can be transformed into a diagram of the trivial knot by a finite sequence of these operations plus some Reidemei…

math.GT2022

A new unknotting operation for classical and welded links

Danish Ali, Zhiqing Yang, Mohd Ibrahim Sheikh +1

Any knot diagram can be transformed into the unknot by a series of unknotting operations. This paper introduces the diagonal move, a novel unknotting operation that generalizes and…