TY - JOUR
T1 - The estimation of convective rainfall by area integrals 1. The theoretical and empirical basis
AU - Atlas, D.
AU - Rosenfeld, D.
AU - Short, D. A.
PY - 1990
Y1 - 1990
N2 - The method is based upon the existence of a well-behaved probability density function (pdf) of rain rate either from the many storms at one instant or from a single storm during its life. In the first method, the lifetime storm rainfall volume is V = [ is the average storm area over the life of the storm of duration, T, in which R>τ and the bracketed term is the area time integral. In the second method, the instantaneous areawide rain rate = F(τS(τ), where F(τ) is the fractional observed area with R>τ. In both methods, S(τ) is the climatological rain rate for the regime divided by the relative frequency with which R>τ. For thresholds exceeding some minimum value, S(τ) is essentially linear with τ for the kind of longnormal pdf which characterizes convective rain, and is a constant for specified τ. Thus both the lifetime V of the individual storm and the instantaneous for a multiplicity of storms are linear functions of A(τ) and F(τ), respectively. -from Authors
AB - The method is based upon the existence of a well-behaved probability density function (pdf) of rain rate either from the many storms at one instant or from a single storm during its life. In the first method, the lifetime storm rainfall volume is V = [ is the average storm area over the life of the storm of duration, T, in which R>τ and the bracketed term is the area time integral. In the second method, the instantaneous areawide rain rate = F(τS(τ), where F(τ) is the fractional observed area with R>τ. In both methods, S(τ) is the climatological rain rate for the regime divided by the relative frequency with which R>τ. For thresholds exceeding some minimum value, S(τ) is essentially linear with τ for the kind of longnormal pdf which characterizes convective rain, and is a constant for specified τ. Thus both the lifetime V of the individual storm and the instantaneous for a multiplicity of storms are linear functions of A(τ) and F(τ), respectively. -from Authors
UR - http://www.scopus.com/inward/record.url?scp=0025255805&partnerID=8YFLogxK
U2 - 10.1029/JD095iD03p02153
DO - 10.1029/JD095iD03p02153
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AN - SCOPUS:0025255805
SN - 0148-0227
VL - 95
SP - 2153
EP - 2160
JO - Journal of Geophysical Research
JF - Journal of Geophysical Research
IS - D3
ER -