TERMIUM Plus®

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TAYLOR NUMBER [2 records]

Filter results by subject field Alphabetical list of terms

Filter results by subject field

Alphabetical list of terms

Record 1 2011-12-14

English

Subject field(s)
  • Currency and Foreign Exchange
CONT

Another approach, proposed by Levin, Wieland, and Williams(1999) and Taylor(1999), consists of using a "simple monetary policy rule"(simple rule) or a number of such rules, which yield good results in several models. We define a simple rule as one that allows the monetary authority to determine a level for the short-term interest rate as a function of a small number of variables(at most three or four) observed at the point in time at which monetary policy is set.

French

Domaine(s)
  • Politique monétaire et marché des changes
CONT

Une autre approche, proposée par Levin, Wieland et Williams (1999) ainsi que par Taylor (1999), consiste à utiliser une «règle de politique monétaire simple» ou un certain nombre de règles simples qui donnent des résultats convenables dans plusieurs modèles. Nous entendons par «règle simple» une règle qui permet aux autorités monétaires de fixer le niveau du taux d'intérêt à court terme à partir d'un nombre réduit de variables (trois ou quatre au maximum) dont les valeurs sont connues au moment où la politique monétaire est établie.

Spanish

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Record 2 2004-09-23

English

Subject field(s)
  • Atmospheric Physics
DEF

A non-dimensional number arising in problems of rotating viscous fluids: T = f²h4/n², where f is the Coriolis parameter; h, a representative depth of the fluid; and n, its kinematic viscosity.

Key term(s)
  • number of Taylor

French

Domaine(s)
  • Physique de l'atmosphère
DEF

Nombre sans dimension qui intervient dans les problèmes de fluide visqueux en rotation : T = f²h4/n², où f est le paramètre de Coriolis; h, une épaisseur représentative du fluide; et n, sa viscosité cinématique.

Spanish

Campo(s) temático(s)
  • Física de la atmósfera
DEF

Número sin dimensiones que interviene en los problemas de fluidos viscosos en rotación: T = f²h4/n², en donde f es el parámetro de Coriolis; h es la profundidad representativa del fluido y n es la viscosidad cinemática.

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