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Sámuel G Balogh1, Péter Pollner2, Gergely Palla2

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Area of Science:

  • Network Science
  • Statistical Physics

Background:

  • Hidden variable formalisms are effective for analyzing complex network topology.
  • Scale-free networks are crucial in various scientific domains.
  • Existing models often rely on specific thresholding mechanisms for hidden variables.

Purpose of the Study:

  • To generalize existing hidden variable models for complex network generation.
  • To analytically investigate conditions for scale-free network emergence.
  • To explore methods for creating sparse scale-free networks with adjustable exponents.

Main Methods:

  • Extending connection probabilities and hidden variable distributions.
  • Analytical investigation of network properties.
  • Relaxing hard thresholding mechanisms in network formation.

Main Results:

  • The generalized model reproduces scale-free networks with a degree exponent of γ=2.
  • Analytical conditions for scale-free behavior were derived.
  • A relaxed thresholding approach allows for sparse scale-free networks with arbitrary scaling exponents.

Conclusions:

  • The proposed generalization enhances the flexibility of hidden variable models for complex networks.
  • The findings provide a deeper analytical understanding of scale-free network formation.
  • The work facilitates the generation of diverse and sparse scale-free network structures.