Searching for "Self-dual graphs." – sorted by Relevance.
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Self-dual graphs
- SELF-DUAL GRAPHS BRIGITTE SERVATIUS AND HERMAN SERVATIUS Abstract. We consider the three forms
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Rim Hook Lattices
- lattice Y satisfy DU \Gamma UD = I where I is the identity transformation. Thus Y is a self-dual graph
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On tangles and matroids
- to avoid triviality we certainly do not want the graph H to be self-dual. There exist graphs which
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References to Publications of
- , Australasian J. Comb. 4(1991), 25-31. References 1. J. I. McCanna, The classication of self-dual graphs
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Duality in infinite graphs
- : The self-dual graph G blocks of G to blocks of G ∗ ,soitisnot obvious that the blocks of G have finitary
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A Bird's-Eye View of Uniform Spanning Trees and Forests
- possesses a hyperbolic geometry, we present Fig. 5. This planar graph in the hyperbolic disc is also self-dual
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Signed differential posets and sign-imbalance
- . In the case of differential posets or in the case of (some of) Fomin’s self-dual graphs, the analogue
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The Martin Boundary Of The Young-Fibonacci Lattice
- in the sense of [St1] or, equivalently, is a self-dual graph in terms of [F1]. The properties of differential
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Anti-selfdual Lagrangians: Variational resolutions of non self-adjoint equations and dissipative
- ) (3) L is anti-self dual on the graph of Λ, the latter being a map from X into X ∗ , if L ∗ (Λx, x
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Anti-self dual Hamiltonians: Variational resolution for Navier-Stokes equations and other nonlinear
- Lagrangian” ℓ. Definition 2.9 We say that ℓ : H1 × H2 → R ∪ {+∞} is a self-dual boundary Lagrangian if ℓ
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