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etymologie

Wat (wie) is blowout preventer ram holder - definitie

TYPE OF CONTINUITY OF A COMPLEX-VALUED FUNCTION

Holder continuous; Holder condition; Holder space; Hölder space; Hölder continuity; Hölder continuous function; Holder continuous function; Hölder class; Hölder continuous; Holder class; Holder continuity; Hoelder condition; Hoelder norm; Hölder norm; Holder norm; Hoelder space; Hoelder continuous function; Hoelder continuous; Hoelder class; Hoelder continuity; Hölder-continuous function; Holder function; Hölder seminorm; Hölder exponent; Holder exponent; Hölder assumption; Hölder spaces; Local Hölder continuity; Local Holder continuity; Locally Hölder continuous; Locally Holder continuous; Locally Hölder continuous function; Locally Holder continuous function

Cameron ram-type blowout preventer

Cameron Ram-type Blowout Preventer (1922); Cameron Ram-type Blowout Preventer

The Cameron ram-type blowout preventer was the first successful blowout preventer (BOP) for oil wells. It was developed by James S.

https://en.wikipedia.org/wiki/Cameron_ram-type_blowout_preventer

Blowout (geomorphology)

AEOLIAN LANDFORM

Blowout depression; Blowout (geology); Deflation hollow

Blowouts are sandy depressions in a sand dune ecosystem (psammosere) caused by the removal of sediments by wind.

https://en.wikipedia.org/wiki/Blowout_(geomorphology)

Holder, Florida

HUMAN SETTLEMENT IN FLORIDA, UNITED STATES OF AMERICA

Holder, FL

Holder is an unincorporated community in Citrus County, Florida, United States. Holder is located around the intersection of U.

https://en.wikipedia.org/wiki/Holder,_Florida

Wikipedia

Hölder condition

In mathematics, a real or complex-valued function f on d-dimensional Euclidean space satisfies a Hölder condition, or is Hölder continuous, when there are real constants C ≥ 0, α > 0, such that

|f(x)-f(y)|\leq C\|x-y\|^{\alpha }

for all x and y in the domain of f. More generally, the condition can be formulated for functions between any two metric spaces. The number α is called the exponent of the Hölder condition. A function on an interval satisfying the condition with α > 1 is constant. If α = 1, then the function satisfies a Lipschitz condition. For any α > 0, the condition implies the function is uniformly continuous. The condition is named after Otto Hölder.

We have the following chain of strict inclusions for functions over a closed and bounded non-trivial interval of the real line:

Continuously differentiable ⊂ Lipschitz continuous ⊂ α-Hölder continuous ⊂ uniformly continuous ⊂ continuous,

where 0 < α ≤ 1.

https://en.wikipedia.org/wiki/Hölder condition