Figure 4 from grid diagrams and heegaard floer invariants A heegaard diagram for the identity mapping class on σ (the left and A heegaard diagram h of genus 4 for a bordered handlebody of genus 2
Transformations of the heegaard diagram of the quotient space m n ( p A quadruple heegaard diagram. Heegaard diagram for σ 3 , with base point x b displayed.
Connected sum r 1 #r 2Genus bordered heegaard boundary Heegaard diagrams. the quotient of the infinite grid diagram on theA standard sutured heegaard diagram.
Stabilization of heegaard splittings – area777(pdf) the space of heegaard diagrams is connected. The heegaard diagram and generator corresponding to figure 5Left: genus 0 heegaard diagram for t (2, 2), right: genus 0 heegaard.
A note on irreducible heegaard diagramsGrid diagrams in heegaard floer theory Figure 1 from heegaard diagrams and handlebody groupsFigure 1 from how a strongly irreducible heegaard splitting intersects.
What is...a heegaard diagram?The heegaard diagram obtained from ϕ(n, m) by a band sum along the [15] . diagram for a connected sum.A triple heegaard diagram that represents the cobordism w p (k). we.
[pdf] decategorified heegaard floer theory and actions of both $e$ andT a g heegaard diagrams and surgery descriptions The heegaard diagram ψ(n, m)Low dimensional topology.
A standard sutured heegaard diagramThe heegaard diagram ρ(n, m) (pdf) dotted links, heegaard diagrams, and colored graphs for pl 4The heegaard diagram ψ(n, m).
Figure 1 from sutured heegaard diagrams for knots yFigure 3 from sutured heegaard diagrams for knots 515 2 sutured .
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A standard sutured Heegaard diagram | Download Scientific Diagram
Transformations of the Heegaard diagram of the quotient space M n ( p
What is...a Heegaard diagram? - YouTube
A NOTE ON IRREDUCIBLE HEEGAARD DIAGRAMS
The Heegaard diagram and generator corresponding to Figure 5
The Heegaard diagram obtained from ϕ(n, m) by a band sum along the
[15] . Diagram for a connected sum. | Download Scientific Diagram
Grid diagrams in Heegaard Floer theory - UCLA Department of