A group of three multiscale inhomogeneous grids have been tested to generate different types of turbulent shear flows with different mean shear rate and turbulence intensity profiles. Cross hot-wire measurements were taken in a wind tunnel with Reynolds number
$Re_{D}$
of 6000–20 000, based on the width of the vertical bars of the grid and the incoming flow velocity. The effect of local drag coefficient
$C_{D}$
on the mean velocity profile is discussed first, and then by modifying the vertical bars to obtain a uniform aspect ratio the mean velocity profile is shown to be predictable using the local blockage ratio profile. It is also shown that, at a streamwise location
$x=x_{m}$
, the turbulence intensity profile along the vertical direction
$u^{\prime }(y)$
scales with the wake interaction length
$x_{\ast ,n}^{peak}=0.21g_{n}^{2}/(\unicode[STIX]{x1D6FC}C_{D}w_{n})$
(
$\unicode[STIX]{x1D6FC}$
is a constant characterizing the incoming flow condition, and
$g_{n}$
,
$w_{n}$
are the gap and width of the vertical bars, respectively, at layer
$n$
) such that
$(u^{\prime }/U_{n})^{2}\unicode[STIX]{x1D6FD}^{2}(C_{D}w_{n}/x_{\ast ,n}^{peak})^{-1}\sim (x_{m}/x_{\ast ,n}^{peak})^{b}$
, where
$\unicode[STIX]{x1D6FD}$
is a constant determined by the free-stream turbulence level,
$U_{n}$
is the local mean velocity and
$b$
is a dimensionless power law constant. A general framework of grid design method based on these scalings is proposed and discussed. From the evolution of the shear stress coefficient
$\unicode[STIX]{x1D70C}(x)$
, integral length scale
$L(x)$
and the dissipation coefficient
$C_{\unicode[STIX]{x1D716}}(x)$
, a simple turbulent kinetic energy model is proposed that describes the evolution of our grid generated turbulence field using one centreline measurement and one vertical profile of
$u^{\prime }(y)$
at the beginning of the evolution. The results calculated from our model agree well with our measurements in the streamwise extent up to
$x/H\approx 2.5$
, where
$H$
is the height of the grid, suggesting that it might be possible to design some shear flows with desired mean velocity and turbulence intensity profiles by designing the geometry of a passive grid.