Diagonal Transformations in Quadrangulations and Dehn Twists Preserving Cycle Parities

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Abstract

It will be shown that any two quadrangulations of an orientable closed surface with the same and sufficiently large number of vertices can be transformed into each other, up to isotopy, by a sequence of diagonal slides and diagonal rotations if they have the same homological structure. © 1997 Academic Press.

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Nakamoto, A., & Ota, K. (1997). Diagonal Transformations in Quadrangulations and Dehn Twists Preserving Cycle Parities. Journal of Combinatorial Theory. Series B, 69(2), 125–141. https://doi.org/10.1006/jctb.1997.1730

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