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optimal regulator - ترجمة إلى الروسية
CLASS OF MATHEMATICAL PROBLEMS CONCERNED WITH CHOOSING AN OPTIMAL TIME TO TAKE A PARTICULAR ACTION
Optimal Stopping; Optimal Stopping problem
optimal regulator
математика
оптимальный регулятор
quiescent current
![[[Schematic]] of a low-dropout regulator](https://commons.wikimedia.org/wiki/Special:FilePath/Low Drop Voltage Regulator.png?width=200 "[[Schematic]] of a low-dropout regulator")
![SOT23-3]] package](https://commons.wikimedia.org/wiki/Special:FilePath/VREG-SO23-X-V33D-AD (16237026677).jpg?width=200 "SOT23-3]] package")
DC LINEAR VOLTAGE REGULATOR THAT CAN REGULATE THE OUTPUT VOLTAGE EVEN WHEN THE SUPPLY VOLTAGE IS VERY CLOSE TO THE OUTPUT VOLTAGE
Quiescent current; Ldo regulator; Low dropout regulator; LVDO
общая лексика
ток покоя
optimal stopping problem
задача об оптимальной остановке
تعريف
Regulator
·noun One who, or that which, regulates.
II. Regulator ·noun A clock, or other timepiece, used as a standard of correct time. ·see Astronomical clock (a), under Clock.
III. Regulator ·noun A member of a volunteer committee which, in default of the lawful authority, undertakes to preserve order and prevent crimes; also, sometimes, one of a band organized for the comission of violent crimes.
IV. Regulator ·noun A contrivance for regulating and controlling motion, as: (a) The lever or index in a watch, which controls the effective length of the hairspring, and thus regulates the vibrations of the balance. (b) The governor of a steam engine. (c) A valve for controlling the admission of steam to the steam chest, in a locomotive.
ويكيبيديا
Optimal stopping
In mathematics, the theory of optimal stopping or early stopping is concerned with the problem of choosing a time to take a particular action, in order to maximise an expected reward or minimise an expected cost. Optimal stopping problems can be found in areas of statistics, economics, and mathematical finance (related to the pricing of American options). A key example of an optimal stopping problem is the secretary problem. Optimal stopping problems can often be written in the form of a Bellman equation, and are therefore often solved using dynamic programming.
