In JCSS (2001) it is suggested to use an exponential probability distribution function to
describe the transient load. The transient live loads may be described by a Poisson spike
process with a mean occurrence rate equal to 1/ and mean duration of days. Hence, the
probability distribution function for the maximum transient live load corresponding to a
reference period T is given by:
v dp
FTFp,maxexp (^1) p
x
max
p
(7.13)
The total live load is the sum of the sustained live load and the transient live load. The
maximum total live load corresponding to a reference period T can be assessed as the
maximum of the following two loads:
1,max
2,
Q
Qp
LL L
LLL
(7.14)
where is the maximum sustained live load (reference period 1 year), is the arbitrary
point in time sustained live load,
LQ,max LQ
LP is the arbitrary point in time live load and is the
maximum transient live load (reference period 1 year). It can be assumed that the combined
total live load has a type I extreme value probability distribution function.
LP,max
Wind Loads
Wind loads on structures depend on various factor like wind climate, the exposure of the
building, the shape and dimension of the structure and the dynamic properties of the structure.
In accordance with JCSS (2001) a probabilistic model for wind loads may be defined by:
wcccQ agrref ccQaeref (7.15)
for smaller rigid structures and as:
wcccQ daeref (7.16)
for more flexible and dynamically sensitive structures and where:
Qref: the reference (mean) velocity pressure
cr: roughness factor
cg: gust factor
ca: aerodynamic shape factor
cd: dynamic factor.
cccer g: exposure factor.
The wind velocity pressure is given by: Q
(^12)
2