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TriCAT | Virtuelle 3D Lern- und Arbeitswelten3D Academy & Classroom

TriCAT | Virtuelle 3D Lern- und Arbeitswelten3D Academy & Classroom

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Topics: virtuelle 3d lern- und arbeitswelten3d academy

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dini.de
DINI - Deutsche Initiative für Netzwerkinformation e.V.
DINI - Deutsche Initiative für Netzwerkinformation e.V. Class of generalisations of the derivative. In mathematics and, specifically, real analysis, the Dini derivatives (or Dini derivates) are a class of generalizations of the derivative. They were introduced by Ulisse Dini, who studied continuous but nondifferentiable functions. The upper Dini derivative, which is also called an upper right-hand derivative, of a continuous function f : R â†’ R , {\displaystyle f:{\mathbb {R} }\rightarrow {\mathbb {R} },} is denoted by fâ€²+ and defined by f + â€² ( t ) = limâ€†sup h â†’ 0 + f ( t + h ) âˆ’ f ( t ) h , {\displaystyle f'_{+}(t)=\limsup _{h\to {0+}}{\frac {f(t+h)-f(t)}{h}},} where lim sup is the supremum limit and the limit is a one-sided limit. The lower Dini derivative, fâ€²âˆ’, is defined by f âˆ’ â€² ( t ) = limâ€†inf h â†’ 0 + f ( t ) âˆ’ f ( t âˆ’ h ) h , {\displaystyle f'_{-}(t)=\liminf _{h\to {0+}}{\frac {f(t)-f(t-h)}{h}},} where lim inf is the infimum limit. If f is defined on a vector space, then the upper Dini derivative at t in the direction d is defined by f + â€² ( t , d ) = limâ€†sup h â†’ 0 + f ( t + h d ) âˆ’ f ( t ) h .

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