The function is given by Kattge & Knorr (2007) as
$$
fv = f(T, \Delta Hv) A/B
$$
where \(f(T, \Delta Hv)\) is a regular Arrhenius-type temperature response function (see
ftemp_arrh) with \(Hv=71513\) J mol-1,
$$
A = 1 + exp( (T0 \Delta S - Hd) / (T0 R) )
$$
and
$$
B = 1 + exp( (T \Delta S - Hd) / (TK R) )
$$
Here, \(T\) is in Kelvin, \(T0=293.15\) K, \(Hd = 200000\) J mol-1 is the deactivation
energy and \(R\) is the universal gas constant and is 8.3145 J mol-1 K-1, and
$$
\Delta S = aS - bS T
$$
with \(aS = 668.39\) J mol-1 K-1, and \(bS = 1.07\) J mol-1 K-2, and \(T\) given in
degrees Celsius (!)