7 citations · 43 across the 24 of their papers we have counts for
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math.GT2014★ 3 cited
On the Alexander polynomial of lens space knot
Motoo Tange
Ozsváth-Szabó proved the property that any coefficient of Alexander polynomial of lens space knot is either or and the non-zero coefficients are alternating. Combining t…
math.GT2014★ 1 cited
The -boundings of homology spheres and negative sphere classes in
Motoo Tange
We define invariants and , which are the maximal and minimal second Betti number divided by among definite spin boundings of a homology sphere…
math.GT2014★ 2 cited
Non-orientable genus of a knot in punctured
Kouki Sato, Motoo Tange
For any knot which bounds non-orientable and null-homologous surfaces in punctured , we construct a lower bound of the first Betti number of which consi…