gc(cs+1) = center_max;
end
else
gc(cs+1) = center_max*10^((cs-29)*center_rate2/(20));
if (gc(cs+1) > center_max2)
gc(cs+1) = center_max2;
end
end
This function is plotted in Figure 20.
We can solve for the needed function for
LFR if we assume functions for LFL,
LRL, and LRR. We want to solve for the
rate that the Cin component in the left
and right outputs should decrease, and
then design matrix elements, which
provide this rate of decrease. These
matrix elements should also provide
some boost of the Lin and Rin
components, and should have the current
shape at the left to center boundary, as
well as the right to center boundary.
Figure 20: Center attenuation in the new decoder. Note
the quick rise from .42, followed by a gentle rise,
followed finally by a steep rise to the value 1 (the
previous attenuation for full front steering.)
We assume
LFL = GP(cs)
LFR = GF(cs)
CL = .42 - .42*G(lr) + GC(cs)
CR = .42 + GC(cs)
Power from the front left and right
PLR = (GP^2+GF^2)*(Lin^2+Rin^2) + (GP-GF)^2*Cin^2