Pages that link to "Item:Q624430"
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The following pages link to Characterizing growth and form of fractal cities with allometric scaling exponents (Q624430):
Displaying 12 items.
- An allometric scaling relation based on logistic growth of cities (Q339841) (← links)
- Zipf's law, hierarchical structure, and cards-shuffling model for urban development (Q444264) (← links)
- The distance-decay function of geographical gravity model: power law or exponential law? (Q502032) (← links)
- Exploring the fractal parameters of urban growth and form with wave-spectrum analysis (Q624453) (← links)
- Scaling and allometry in the building geometries of greater London (Q978632) (← links)
- Abelian and non-abelian Paley type group schemes (Q1951219) (← links)
- Normalizing and classifying shape indexes of cities by ideas from fractals (Q2170334) (← links)
- Paley type sets from cyclotomic classes and Aarasu-Dillon-Player difference sets (Q2260790) (← links)
- Paley type group schemes and planar Dembowski-Ostrom polynomials (Q2275367) (← links)
- Describing urban evolution with the fractal parameters based on area-perimeter allometry (Q2314719) (← links)
- A set of formulae on fractal dimension relations and its application to urban form (Q2630298) (← links)
- Cyclotomic association schemes of broad classes and applications to the construction of combinatorial structures (Q5045267) (← links)
