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- W2031772988 abstract "We consider in all curvature equation where G is a nondecreasing function and curv(u ) is the curvature of the level line passing by x . These equations are invariant with respect to any contrast change u → g(u) , with g nondecreasing. Consider the contrast invariant operator . A Matheron theorem asserts that all contrast invariant operator T can be put in a form . We show the asymptotic equivalence of both formulations. More precisely, we show that all curvature equations can be obtained as the iteration of Matheron operators where h → 0 and n → ∞ with nh=t ." @default.
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- W2031772988 date "1999-01-01" @default.
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- W2031772988 title "Approximation of viscosity solution by morphological filters" @default.
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- W2031772988 doi "https://doi.org/10.1051/cocv:1999112" @default.
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