measure zero

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measure zero [′mezh·ər ‚zir·ō]

(mathematics)

A set has measure zero if it is measurable and the measure of it is zero.

A subset of Euclideann-dimensional space which has the property that for any positive number ε there is a covering of the set byn-dimensional rectangles such that the sum of the volumes of the rectangles is less than ε.

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almost every
Cantor ternary set

ergodic transformation
essential bound

y]u do not occur in subintervals of measure zero, [9, 10, 11, 28].

Simulation of an Austenite-twinned-Martensite interface by Melara, L.A., Jr. / Journal of Research of the National Institute of Standards and Technology

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