Harman Patil (Editor)

Lower convex envelope

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In mathematics, the lower convex envelope f ˘ of a function f defined on an interval [ a , b ] is defined at each point of the interval as the supremum of all convex functions that lie under that function, i.e.

f ( x ) = sup { g ( x ) g  is convex and  g f  over  [ a , b ] } .

References

Lower convex envelope Wikipedia


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