dynamic-wind - definition. What is dynamic-wind
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CONCEPT IN FLUID DYNAMICS
Fluid dynamic pressure; Velocity pressure; Dynamic Pressure; Wind pressure

Aerospool WT9 Dynamic         
  • Aerospool WT9 Dynamic with fixed landing gear
  • Aerospool WT9 Dynamic with retractable gear
  • Aerospool WT9 Dynamic in flight
LIGHT SPORT AIRCRAFT BY AEROSPOOL IN SLOVAKIA
Aerospool WT 9 Dynamic; Aerospool WT-9 Dynamic; Aerospool Dynamic
The Aerospool WT9 Dynamic is a Slovak ultralight and light-sport aircraft, designed and produced by Aerospool of Prievidza. The aircraft is supplied as a complete ready-to-fly-aircraft.
Katabatic wind         
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A WIND THAT CARRIES HIGH DENSITY AIR DOWN A SLOPE
Katabatic winds; Fall Wind; Fall wind; Katabatic lift; Downsloping; Downslope wind; Catabatic wind
A katabatic wind (named from the Greek word κατάβασις katabasis, meaning "descending") is a drainage wind, a wind that carries high-density air from a higher elevation down a slope under the force of gravity. Such winds are sometimes also called fall winds; the spelling catabatic winds
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Aerophonic; Bell of a wind instrument; Bell (wind); Wind Instrument; Wind instruments; Bell (wind instrument); Wind Instruments; Blas-; Bell (brass)
¦ noun a musical instrument in which sound is produced by the vibration of air.
?a woodwind instrument as distinct from a brass instrument.

ويكيبيديا

Dynamic pressure

In fluid dynamics, dynamic pressure (denoted by q or Q and sometimes called velocity pressure) is the quantity defined by:

q = 1 2 ρ u 2 {\displaystyle q={\frac {1}{2}}\rho \,u^{2}}

where (in SI units):

  • q is the dynamic pressure in pascals (i.e., kg/(m*s2),
  • ρ (Greek letter rho) is the fluid mass density (e.g. in kg/m3), and
  • u is the flow speed in m/s.

It can be thought of as the fluid's kinetic energy per unit volume.

For incompressible flow, the dynamic pressure of a fluid is the difference between its total pressure and static pressure. From Bernoulli's law, dynamic pressure is given by

p 0 p s = 1 2 ρ u 2 {\displaystyle p_{0}-p_{\text{s}}={\frac {1}{2}}\rho \,u^{2}}

where p0 and ps are the total and static pressures, respectively.