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We study the symplectic geometry of the $${\text {SU}}(2)$$SU(2)-representation variety of the compact oriented surface of genus 2. We use the Goldman flows to identify subsets of the moduli space… Click to show full abstract
We study the symplectic geometry of the $${\text {SU}}(2)$$SU(2)-representation variety of the compact oriented surface of genus 2. We use the Goldman flows to identify subsets of the moduli space with corresponding subsets of $${\mathbb {P}}^3(\mathbb {C})$$P3(C). We also define and study two antisymplectic involutions on the moduli space and their fixed point sets.
Keywords:
variety;
character variety;
surface genus;
textit character
Journal Title: Geometriae Dedicata
Year Published: 2018
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Journal Title: Geometriae Dedicata
Year Published: 2018
Link to full text (if available)
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recommendations!