Pages that link to "Item:Q2148240"
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The following pages link to A class of vertex-edge-growth small-world network models having scale-free, self-similar and hierarchical characters (Q2148240):
Displaying 12 items.
- Correct proof of the main result in ``The number of spanning trees of a class of self-similar fractal models'' by Ma and Yao (Q2032156) (← links)
- Renormalization-group theory of the Heisenberg model in \(d\) dimensions (Q2111590) (← links)
- The relations between network-operation and topological-property in a scale-free and small-world network with community structure (Q2147746) (← links)
- A family of small-world network models built by complete graph and iteration-function (Q2148313) (← links)
- Growth model for fractal scale-free networks generated by a random walk (Q2157181) (← links)
- Generating Fibonacci-model as evolution of networks with vertex-velocity and time-memory (Q2161760) (← links)
- The behavior of Tutte polynomials of graphs under five graph operations and its applications (Q2286158) (← links)
- Phase transitions of the variety of random-field Potts models (Q2667654) (← links)
- Specialization Models of Network Growth (Q3388958) (← links)
- Random growth networks with exponential degree distribution (Q5140890) (← links)
- A geometric growth model interpolating between regular and small-world networks (Q5422378) (← links)
- Random growth scale-free networked models with an identical degree distribution and a tunable assortativity index (Q6558034) (← links)
