def drawLines(pw, pointLists=[],
netStyle = None, netNDiv = 12, netAlpha = 0.5, rMat=None,
southern=False, invertFromSouthern=True,
origin=(0.,0.), r=1.0):
x0, y0 = origin
lines = pw.a.get_lines()
for line in lines:
line.remove()
ringAngs = num.linspace(0,num.pi*2.,181)
if netStyle:
arcAngsM = num.linspace(-num.pi/2.,num.pi/2.,91)
arcAngsL = num.linspace(0, num.pi, 181)
rMat_yDiv = ors.RotInv(-num.pi/netNDiv, [0,1,0]).toMatrix()
pw(r*num.cos(ringAngs)+x0,r*num.sin(ringAngs)+y0,style='k-')
if netStyle:
nVMerid = num.vstack( ( num.cos(arcAngsM), num.sin(arcAngsM), num.zeros(len(arcAngsM)) ) )
for iDiv in range(netNDiv-1):
nVMerid = num.dot(rMat_yDiv, nVMerid)
eaProj = n2eap(nVMerid, flip=False)
pw(r*eaProj[0,:]+x0, r*eaProj[1,:]+y0, alpha=netAlpha, style=netStyle)
for latAng in num.pi/netNDiv*num.arange(1,netNDiv):
polZ = num.cos(latAng)
polR = num.sin(latAng)
nVLat = num.vstack( ( polR*num.cos(arcAngsL), polZ*num.ones(len(arcAngsL)), polR*num.sin(arcAngsL)) )
eaProj = n2eap(nVLat, flip=False)
pw(r*eaProj[0,:]+x0, r*eaProj[1,:]+y0, alpha=netAlpha, style=netStyle)
'done with drawing net'
for points, pwKWArgs in pointLists:
nVecs = matrixUtils.unitVector(points)
if rMat is not None:
'rotate as did elsewhere'
nVecs = num.dot(rMat, nVecs)
bNVecsS = nVecs[2,:] < 0
if southern:
nVecsS = nVecs[:,bNVecsS]
nVecsS = fromSouthern(nVecsS, invertFromSouthern)
eaProj = n2eap(nVecsS, flip=False)
pw(r*eaProj[0,:]+x0, r*eaProj[1,:]+y0, **pwKWArgs)
else:
nVecsN = nVecs[:,num.logical_not(bNVecsS)]
eaProj = n2eap(nVecsN, flip=False)
pw(r*eaProj[0,:]+x0, r*eaProj[1,:]+x0, **pwKWArgs)
'done with pointLists'
return
def sph2n(coords_sph):
'''convert from chi/eta spherical coordinates to normal vectors;
can use with coords from femODF.FemHemisphere
'''
assert coords_sph.shape[0] == 2, 'shape[0] not 2'
z = num.cos(coords_sph[0,:])
rho = num.sin(coords_sph[0,:])
x = rho * num.cos(coords_sph[1,:])
y = rho * num.sin(coords_sph[1,:])
# nVectors = arrayUtil.toArray(num.vstack((x,y,z)))
nVectors = getMem((3,coords_sph.shape[1]))
nVectors[0,:] = x
nVectors[1,:] = y
nVectors[2,:] = z
return nVectors