Explicit construction of continuous SL(2,R)-representation paths for (-2,3,2n+1)-pretzel knot groups, implying left-orderability of fundamental groups for m/l-surgeries with m/l < 2⌊(2n+4)/3⌋ when n≥3 and n≠4.
Zung, Taut foliations, left-orders, and pseudo-Anosov mapping tori , Geom
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$\mathrm{SL}_2(\mathbb R)$-representations and left-orderable surgeries of $(-2, 3, 2n+1)$-pretzel knots
Explicit construction of continuous SL(2,R)-representation paths for (-2,3,2n+1)-pretzel knot groups, implying left-orderability of fundamental groups for m/l-surgeries with m/l < 2⌊(2n+4)/3⌋ when n≥3 and n≠4.