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Qué (quién) es stationary queue - definición
WIKIMEDIA DISAMBIGUATION PAGE
Stationary Phase; Stationary phases; Stationary phase (disambiguation)
Client–queue–client
Client-Queue-Client; Client-queue-client
A client–queue–client or passive queue system is a client–server computer network in which the server is a data queue for the clients. Instead of communicating with each other directly, clients exchange data with one another by storing it in a repository (the queue) on a server.
stationary bicycle
DEVICE WITH SADDLE, PEDALS, AND SOME FORM OF HANDLEBARS ARRANGED AS ON A BICYCLE, BUT USED AS EXERCISE EQUIPMENT RATHER THAN TRANSPORTATION.
Exercise bike; Stationary bike; Stationary bicycling; Cycloergometer; Ergometric bicycle; Exercise bicycle; Bicycle ergometer; Cycle ergometer; Exercycle; Exercising bike; Cycling exercise machine; Exercycle stationary bike; Stationary cycle
¦ noun an exercise bike.
deque
![browsing history]]: new websites are added to the end of the queue, while the oldest entries will be deleted when the history is too large. When a user asks to clear the browsing history for the past hour, the most recently added entries are removed.](https://commons.wikimedia.org/wiki/Special:FilePath/Back button history (Ecosia browser - Google Pixel 4a) - Google Android 12 (cropped).png?width=200 "browsing history]]: new websites are added to the end of the queue, while the oldest entries will be deleted when the history is too large. When a user asks to clear the browsing history for the past hour, the most recently added entries are removed."){kind=tracking}
ABSTRACT DATA TYPE FOR WHICH ELEMENTS CAN BE ADDED TO OR REMOVED FROM EITHER THE FRONT OR BACK
Doubly-ended queue; Deques; Double ended queue; Deque; Double-Ended Queue; Head-tail linked list; Doubly ended queue; Real-time deque
Wikipedia
Stationary phase
Stationary phase may refer to
- Stationary phase (biology), a phase in bacterial growth
- Stationary phase (chemistry), a medium used in chromatography
- Stationary phase approximation in the evaluation of integrals in mathematics
