Chapter 3: Connectivity and Paths Flashcards
1
Q
Adjacency Matrix Walk Counting
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2
Q
Vertex/Edge Relationship with Connected Components
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3
Q
Connected Graph on n vertices has how many edges?
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4
Q
Euler’s Theorem (Eulerian Graph)
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5
Q
All degrees even means what for maximal trails?
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6
Q
Semi-Eulerian Condition
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7
Q
Fleury’s Algorithm
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8
Q
Hamiltonian Cycle Relationship with connected components
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9
Q
Hamiltonian and Bipartite implies
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10
Q
Dirac’s Theorem
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11
Q
Ore’s Theorem
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12
Q
Tree Leaf Facts
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13
Q
Edges in a cycle are not…
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14
Q
Characterisation of Trees with n vertices
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15
Q
Tree/Path Condition
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16
Q
Tree More Facts
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17
Q
Prüfer Code Facts
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18
Q
Cayley’s Theorem, 1889
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19
Q
Matching/Augmenting Path Relationship
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20
Q
Berge, 1957
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