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Acquisition of DWI and generation of ADC maps is simple, fast, and does not require intravenous contrast agents.
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Iterated one-dimensional maps are simple dynamical systems suitable for chaos generation.
That is, pencil ball maps are simple, in contrast to the classical result of D'Angelo (1993) [7, Chapter 5] showing there is a great variety of such analytic maps from Cg to Cm when g≪m.
Overlays on the maps are simple and usually contrast well with the core scheme to readily show relationships.
Tent mapping is simple and ergodic with uniformity.
Atlas inverse mapping is simple, but its performance heavily depends on the selected atlas and mapping method.
This is because the contractive condition on the mapping is simple and easy to test in a complete metric space.
In principle, the above map is simple enough to render provided you know the shape of the continent's rock bed and the height of the overlying ice.
This is because the contractive condition on the mapping is simple and easy to test, it requires only a complete metric space for its setting, and it finds almost canonical applications in the theory of differential and integral equations.
This is because the contractive condition on the mapping is simple and easy to test, because it requires only a complete metric space for its setting, and because it is a powerful result with a wide range of applications, including iterative methods for solving linear, nonlinear, differential, integral, and difference equations.
This is because the contractive condition on the mapping is simple and easy to test, because it requires only a complete metric space for its setting, and because it finds almost canonical applications in the theory of differential and integral equations.
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