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In physics, fractals show strong scaling symmetries.
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Also from Saskatchewan, Karen Solie (Short Haul Engine, 2001; Modern and Normal, 2005) is intrigued by physics, fractals, and the landscape.
Fractional differential equations have been found to be appropriate models for certain phenomena in astro-physics, fractal networks, signal processing, chaotic dynamics, turbulent flow, continuum mechanics, and wave propagation [1 7].
In physics, for example, fractal geometry has played a role in mapping the seabed and in modelling the effect of the rough surfaces of small particles on heat absorption by the atmosphere [42].
Multifractals and fractals are related techniques mainly used in physics to characterize the scaling behavior of a system; they differ in that fractals look at the geometry of presence/absence patterns, while multifractals look at the arrangement of quantities such as population densities or biomass.
The fractal theory has been widely used in physics, biology, and medical fields and particularly in histology and histopathology.
At the same time, there are crucial differences between the fractal processes observed in financial markets and the multifractals identified in physics.
He majored in physics.
An A in physics does.
E8 is famous in physics.
In physics, failure was disappointing.
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