screw lamp holder - Übersetzung nach griechisch
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screw lamp holder - Übersetzung nach griechisch

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

screw lamp holder      
βιδωτό ντουί
kerosene lamp         
  • "Central-draft" tubular-wick kerosene lamp
  • Dead-flame
  • Cold-blast
  • New Zealand Railways]] lamp on the [[Weka Pass Railway]]
  • Sumburgh Head lighthouse]] until 1976.
  • Hot-blast
TYPE OF LIGHTING DEVICE
Paraffin lamp; Pressure lamp; Kerosine Lamp; Kerosene lantern; Hurricane lamp; Hurricane lantern; Kerosene pressure lamp; Kerosene lamps; Kerosene lighting; Kerosine Lantern; Hurricane Lanterns
λάμπα πετρέλαιου
carbon arc         
  • right
  • mercury]] arc lamp from a [[fluorescence microscope]].
LIGHT CREATED BY ELECTRICAL BREAKDOWN OF GAS
Carbon arc light; Carbon arc lamp; Arc Lamp; Arc lamps; Arclamp; Electric arc lamp; Arc tube; Arc tubes; Carbon arc; Arclights; Carbon-arc light; Electric arc light
βολταικό τόξο

Definition

Archimedean screw
¦ noun a device invented by Archimedes for raising water by means of a helix rotating within a tube.

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 ) | C x y α {\displaystyle |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 differentiableLipschitz continuousα-Hölder continuousuniformly continuouscontinuous,

where 0 < α ≤ 1.