most citedAt which points exactly has Lebesgue's singular function the derivative zero ?

2 citations · 2 across the 2 of their papers we have counts for

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2 papers

math.DS2021

Revolving sequences and Terdragon

Tobey Mathis, Kiko Kawamura

In 1970, Davis and Knuth introduced the concept of revolving sequences to represent Gaussian integers. Much later, Kawamura and Allen recently generalized this idea to a wider clas…

math.CA2010★ 2 cited

At which points exactly has Lebesgue's singular function the derivative zero ?

Kiko Kawamura

Let L_a(x) be Lebesgue's singular function with a real parameter a (0<a<1, a not equal to 1/2). As is well known, L_a(x) is strictly increasing and has a derivative equal to zero a…