def get_nanoparticle():
from ase.cluster.cubic import FaceCenteredCubic
from ase.geometry import get_layers
surfaces = [(1, 0, 0), (1, 1, 0), (1, 1, 1)]
layers = [10, 13, 9]
lc = 4.05
atoms = FaceCenteredCubic('Si', surfaces, layers, latticeconstant=lc)
tags, array = get_layers(atoms, (1, 0, 0))
for t, atom in zip(tags, atoms):
if t % 2 == 0:
atom.symbol = "Mg"
print(atoms.get_chemical_formula())
atoms.rotate(90, 'z', rotate_cell=True)
return atoms
def Nanoparticle_Builder(metal,lc,surfaces,layers,adsorbate,site,coverage,cell_height,subsys_height,unmasked_layers,E_cut,kpoints,ads_cutoff,ads111,ads100,subsys111_relaxed,subsys100_relaxed,relax):
###
### Function to set up the Nanoparticle base
###
#Input pparameters
# metal: The metal comprising the substrate/nanoparticle. For example 'Au'.
# lc: Lattice constant. For example 4.0800.
# surfaces: The surfaces in the NP. For example [(1, 0, 0),(1, 1, 1)].
# layers: The number of layers from the cetner of the NP to each surface. For example: [6,5]
# adsorbate: The molecule to be adsorbed on top. Should be an object which ase can read. For example: molecule('CO')
# site: Either 'OnTop' or 'Hollow'. Should be 'OnTop' for 100% coverages.
# coverage: Desired coverage. Must be 1/n where n is whole number.
# cell_height: The height of the subsystem unit cell. For example 6*lc.
# subsys_height: Height of subsystem - no. of atom layers. For example: 4. If reading the relaxed subsystem from a traj file MAKE SURE THE HEIGHTS MATCH.
# unmasked_layers: The number of layers in the NP subsystem (from the top) that is allowed to move during DFT relaxation.
# E_cut: Cutoff energy for DFT PW.
# kpoints: k-point grid in the first Brillouin zone.
# ads_cutoff: The cutoff for adsorption energy. This determines whether adsorption has occurred for a surface or not.
# ads111: If providing a relaxed subsystem, this is the adsorption energy for the 111 surface.
# ads100: If providing a relaxed subsystem, this is the adsorption energy for the 100 surface.
# subsys111_relaxed: This is an ASE object containing the relaxed subsystem for 111. Necessary to skip DFT.
# subsys100_relaxed: This is an ASE object containing the relaxed subsystem for 100. Necessary to skip DFT.
# relax: A boolean to determine whether or not DFT calculations have to be run or not. If relax=False, make sure to provide subsys111_relaxed and subsys100_relaxed along with ads111 and ads100.
if site==None:
site='OnTop'
if cell_height==None:
cell_height=6*lc
if subsys_height==None:
subsys_height=3
if unmasked_layers==None:
unmasked_layers=1
if E_cut==None:
E_cut=200
if kpoints==None:
kpoints=(6,6,1)
if ads_cutoff==None:
ads_cutoff=0
#The bulk structure is created.
Nanoparticle = FaceCenteredCubic(metal, surfaces, layers, latticeconstant=lc)
Reference = FaceCenteredCubic(metal, surfaces, layers, latticeconstant=lc) #A reference is made for TEM imaging without adsorbates.
##Alternative wulff_construction-based setup. This requires N_atoms and surf_energies list to be set up (for gold, use surf_energies=[1.23,1]).
#Nanoparticle = wulff_construction(metal, surfaces, surf_energies,size=N_atoms, 'fcc',rounding='above', latticeconstant=lc)
#Reference=wulff_construction(metal, surfaces, surf_energies,size=N_atoms, 'fcc',rounding='above', latticeconstant=lc)
surf_atoms=[] #This list will contain indeces for each atom that is on a surface of the nanoparticle.
#Each surface is rotated to the top of the unit cell. The corresponding surface atoms are then the atoms with highest y-position.
for i in Nanoparticle.get_surfaces():
Nanoparticle.rotate(i,[0,1,0],center="COU")
y_max=0
for j in Nanoparticle:
if j.position[1]>y_max:
y_max=j.position[1]
for j in Nanoparticle:
if round(j.position[1],2)==round(y_max,2):
surf_atoms.append(j.index)
Nanoparticle.rotate([0,1,0],i,center="COU")
#Now we need to identify the edge atoms. These are the atoms that are part of 2 or more surfaces in the nanoparticle.
#Therefore, they will be the atoms that appear more than once in surf_atoms:
marked=[]
edge_atoms=[]
for i in surf_atoms:
if i in marked:
edge_atoms.append(i)
else:
marked.append(i)
#A subsystem of the bulk is defined. This will be the basis of the DFT calculation. We also define relevant functions to
#translate between bulk atom coordinates and the subsystem coordinates.
def sizesetup(coverage): #Define the function to set up the size of the unit cell.
invconverage = math.floor(1/coverage)
for i in range(1,invconverage+1):
for j in range(1,invconverage+1):
if j/i**2==coverage:
return (i,j)
break
#This function wraps lattice coordinates (i,j) back into the corresponding coordinate in the unit cell.
def coordreference(i,j,ucx,ucy,direction):
if direction==1:
ri = i%ucx
ry = j%ucy
if direction==3:
#If the unit cell is not orthogonal:
if ucx%2!=0 and ucy%2!=0:
ri = i%ucx
ry = j%ucy
#If the unit cell is orthogonal:
else:
i = i+j/2-(j%ucy)/2 #Moving along j also corresponds to movement along i.
ri = i%ucx
ry = j%ucy
return (ri,ry)
ss = sizesetup(coverage)
ucx = ss[0]
ucy = ss[0]
height = subsys_height
n_adsorbates=ss[1]
#Check if the requirement for orthogonal unit cell is met:
if ss[0]%2==0:
orthogonal=True
else:
orthogonal=False
size = [ucx,ucy,height] #Size of the FCC bulk structure.
#Set up subsystems for the 111 and 100 directions.
subsys111 = fcc111(symbol=metal, size=size,a=lc, vacuum=None,orthogonal=orthogonal)
subsys100=fcc100(symbol=metal, size=size,a=lc, vacuum=None, orthogonal=True)
# Give all atoms in top layer a coordinate
atomorigo = ucx*ucy*(height-1)
n = ucx*ucy*height
subsys_coordinates={}
i = 0
j = 0
for q in range(atomorigo,n):
if (i==ucx):
j += 1
i = 0
subsys_coordinates[q] = [i,j,0]
i += 1
#Now we have to find a set of basis vectors describing the subsystem surface.
if ss[0]>1:
#For 111:
v1_111=subsys111[atomorigo+1].position-subsys111[atomorigo].position
v1_111=np.array([v1_111[0],v1_111[1],0])
v2_111=subsys111[atomorigo+ss[0]].position-subsys111[atomorigo].position
v2_111=np.array([v2_111[0],v2_111[1],0])
#For 100:
v1_100=subsys100[atomorigo+1].position-subsys100[atomorigo].position
v1_100=np.array([v1_100[0],v1_100[1],0])
v2_100=subsys100[atomorigo+ss[0]].position-subsys100[atomorigo].position
v2_100=np.array([v2_100[0],v2_100[1],0])
else:
v1_111=np.array([0,0,0])
v2_111=np.array([0,0,0])
v1_100=np.array([0,0,0])
v2_100=np.array([0,0,0])
#Now we add adsorbates matching the coverage. They are added along the diagonal in the unit cell.
if site=='OnTop':
position100=[0,0,0]
position111=[0,0,0]
else:
position100=1/2*v1_100+1/2*v2_100
position111=1/2*v1_111+[0,1/2*v2_111[1],0]
zig=True #If zig is false, then the 111 adsorbate won't zag.
zags=0
adsorbate_atom_links=[]#This list will link adsorbates to an atom in the surface.
for i in range(0,n_adsorbates):
zig = not zig
if zig and i>1:
zags=zags+1
for j in adsorbate:
j.tag=i
scale=ss[0]/n_adsorbates
adsorbate_atom_links.append([i*scale,i*scale])
pos111=position111+i*scale*v1_111+i*scale*v2_111-zags*v1_111
pos100=position100+i*scale*v1_100+i*scale*v2_100
add_adsorbate(subsys111,adsorbate,height=1*lc,position=(pos111[0],pos111[1]),mol_index=0)
add_adsorbate(subsys100,adsorbate,height=1*lc,position=(pos100[0],pos100[1]),mol_index=0)
subsys111.set_cell([subsys111.cell[0],subsys111.cell[1],([0.,0.,cell_height])])
subsys100.set_cell([subsys100.cell[0],subsys100.cell[1],([0.,0.,cell_height])])
#Create vectors with initial coordinates for each atom. Offsets from these coordinates are found after the DFT is run.
x111_i=[]
y111_i=[]
z111_i=[]
x100_i=[]
y100_i=[]
z100_i=[]
for i in range(0,n):
x111_i.append(subsys111[i].position[0])
y111_i.append(subsys111[i].position[1])
z111_i.append(subsys111[i].position[2])
x100_i.append(subsys100[i].position[0])
y100_i.append(subsys100[i].position[1])
z100_i.append(subsys100[i].position[2])
if relax:
#A subsystem of the bulk is defined. This will be the basis of the DFT calculation. We also define relevant functions to
#translate between bulk atom coordinates and the subsystem coordinates.
ss = sizesetup(coverage)
ucx = ss[0]
ucy = ss[0]
height = subsys_height
n_adsorbates=ss[1]
#Check if the requirement for orthogonal unit cell is met:
if ss[0]%2==0:
orthogonal=True
else:
orthogonal=False
size = [ucx,ucy,height] #Size of the FCC bulk structure. Preferably size_z is odd.
#Redefine subsystem for energy calculations:
subsys111 = fcc111(symbol=metal, size=size,a=lc, vacuum=None,orthogonal=orthogonal)
subsys100=fcc100(symbol=metal, size=size,a=lc, vacuum=None, orthogonal=True)
# Give all atoms in top layer a coordinate
atomorigo = ucx*ucy*(height-1)
n = ucx*ucy*height
subsys_coordinates={}
i = 0
j = 0
for q in range(atomorigo,n):
if (i==ucx):
j += 1
i = 0
subsys_coordinates[q] = [i,j,0]
i += 1
# Calculate system energies:
energyfile = open('energies-%s-%s.txt' % (str(coverage),"butanethiolate_hollow"), 'w')
energies = {}
for i in ['adsorbate', 'subsys111', 'subsys100']:
system = globals()[i].copy()
if i=='adsorbate':
system.center(vacuum=5)
system.set_pbc((1,1,0))
else:
system.set_cell([system.cell[0],system.cell[1],([0.,0.,cell_height])])
calc = GPAW(mode=PW(E_cut),kpts=kpoints,xc='BEEF-vdW',txt='energy-%s.txt' % i)
system.set_calculator(calc)
energy = system.get_potential_energy()
energies[i] = energy
#Now we have to find a set of basis vectors describing the subsystem surface.
if ss[0]>1:
#For 111:
v1_111=subsys111[atomorigo+1].position-subsys111[atomorigo].position
v1_111=np.array([v1_111[0],v1_111[1],0])
v2_111=subsys111[atomorigo+ss[0]].position-subsys111[atomorigo].position
v2_111=np.array([v2_111[0],v2_111[1],0])
#For 100:
v1_100=subsys100[atomorigo+1].position-subsys100[atomorigo].position
v1_100=np.array([v1_100[0],v1_100[1],0])
v2_100=subsys100[atomorigo+ss[0]].position-subsys100[atomorigo].position
v2_100=np.array([v2_100[0],v2_100[1],0])
else:
v1_111=np.array([0,0,0])
v2_111=np.array([0,0,0])
v1_100=np.array([0,0,0])
v2_100=np.array([0,0,0])
#Now we add adsorbates matching the coverage. They are added along the diagonal in the unit cell.
if site=='OnTop':
position100=[0,0,0]
position111=[0,0,0]
else:
position100=1/2*v1_100+1/2*v2_100
position111=1/2*v1_111+[0,1/2*v2_111[1],0]
zig=True #If zig is false, then the 111 adsorbate won't zag.
zags=0 #This is the number of zags that have been performed.
adsorbate_atom_links=[]#This list will link adsorbates to an atom in the surface.
for i in range(0,n_adsorbates):
zig = not zig
if zig and i>1:
zags=zags+1
for j in adsorbate:
j.tag=i
scale=ss[0]/n_adsorbates
adsorbate_atom_links.append([i*scale,i*scale])
#pos111=position111+((i*scale)/2)*v1_111+[0,i*scale*v2_111[1],0]
pos111=position111+i*scale*v1_111+i*scale*v2_111-zags*v1_111
pos100=position100+i*scale*v1_100+i*scale*v2_100
add_adsorbate(subsys111,adsorbate,height=1*lc,position=(pos111[0],pos111[1]),mol_index=0)
add_adsorbate(subsys100,adsorbate,height=1*lc,position=(pos100[0],pos100[1]),mol_index=0)
subsys111.set_cell([subsys111.cell[0],subsys111.cell[1],([0.,0.,cell_height])])
#subsys110.set_cell([subsys110.cell[0],subsys110.cell[1],([0.,0.,cell_height])])
subsys100.set_cell([subsys100.cell[0],subsys100.cell[1],([0.,0.,cell_height])])
#Create vectors with initial coordinates for each atom. Offsets from these coordinates are found after the DFT is run.
x111_i=[]
y111_i=[]
z111_i=[]
x100_i=[]
y100_i=[]
z100_i=[]
for i in range(0,n):
x111_i.append(subsys111[i].position[0])
y111_i.append(subsys111[i].position[1])
z111_i.append(subsys111[i].position[2])
x100_i.append(subsys100[i].position[0])
y100_i.append(subsys100[i].position[1])
z100_i.append(subsys100[i].position[2])
#The calculator is set.
calc111 = GPAW(mode=PW(E_cut),kpts=kpoints, xc='BEEF-vdW',txt='calc111.out')
subsys111.set_calculator(calc111)
#The bottom layers of the subsystem are masked such that these atoms do not move during QuasiNewton minimization/relaxation.
mask = [i.tag > unmasked_layers and i.symbol==metal for i in subsys100]
fixedatoms=FixAtoms(mask=mask)
subsys111.set_constraint(fixedatoms)
#The subsystem is relaxed until all forces on atoms are below fmax=0.02.
relax = QuasiNewton(subsys111, trajectory='relax111.traj')
relax.run(fmax=0.02)
#The calculator is set.
calc100 = GPAW(mode=PW(E_cut),kpts=kpoints, xc='BEEF-vdW',txt='calc100.out')
subsys100.set_calculator(calc100)
#The bottom layer of the subsystem is masked such that these atoms do not move during QuasiNewton minimization/relaxation.
subsys100.set_constraint(fixedatoms)
#The subsystem is relaxed until all forces on atoms are below fmax=0.02.
relax = QuasiNewton(subsys100, trajectory='relax100.traj')
relax.run(fmax=0.02)
## Calculate new energies
for i in ['subsys111', 'subsys100']:
system = globals()[i]
energy = system.get_potential_energy()
energies["relax"+i[6:]] = energy
e_bond = {}
e_bond['subsys111'] = energies['relax111'] - energies['subsys111'] - n_adsorbates*energies['adsorbate']
e_bond['subsys100'] = energies['relax100'] - energies['subsys100'] - n_adsorbates*energies['adsorbate']
print(energies,e_bond, file=energyfile)
energyfile.close()
ads111=e_bond['subsys111']
ads100=e_bond['subsys100']
if subsys100_relaxed!=None:
subsys100=subsys100_relaxed
if subsys111_relaxed!=None:
subsys111=subsys111_relaxed
#Check if adsorption has occurred. If not, remove adsorbates from corresponding subsystem.
if ads111>=ads_cutoff:
subsys111_prov=subsys111.copy()
subsys111=Atoms()
for i in subsys111_prov:
if i.symbol==metal:
subsys111.append(i)
if ads100>=ads_cutoff:
subsys100_prov=subsys100.copy()
subsys100=Atoms()
for i in subsys100_prov:
if i.symbol==metal:
subsys100.append(i)
#Now to find offsets for each atom in the subsystems after DFT:
x111_offset=[]
y111_offset=[]
z111_offset=[]
x100_offset=[]
y100_offset=[]
z100_offset=[]
for i in range(0,n):
x111_offset.append(subsys111[i].position[0]-x111_i[i])
y111_offset.append(subsys111[i].position[1]-y111_i[i])
z111_offset.append(subsys111[i].position[2]-z111_i[i])
x100_offset.append(subsys100[i].position[0]-x100_i[i])
y100_offset.append(subsys100[i].position[1]-y100_i[i])
z100_offset.append(subsys100[i].position[2]-z100_i[i])
# Define dictionary of indexed surfaces for use in TEM
indexed_surfaces= {}
#Sadly, we now have to do all the rotations again:
surface_coordinates={} #For convenience this dictionary will contain v1,v2 coordinates for all the surfaces - indexed by their
#respective origo atom's index.
for i in Nanoparticle.get_surfaces():
surface=[] #This list will contain the atoms on the specific surface at the top.
Nanoparticle.rotate(i,[0,1,0],center="COU")
y_max=0
for j in Nanoparticle:
if j.position[1]>y_max and j.symbol==metal:
y_max=j.position[1]
for j in Nanoparticle:
if round(j.position[1],2)==round(y_max,2) and j.symbol==metal:
surface.append(j.index)
#Now surface contains the indeces of atoms of the specific surface that is at the top in this rotation.
direction=abs(i[0])+abs(i[1])+abs(i[2]) #This number determines the surface direction family - 100, 110, 111.
#Define a dictionary with all indeces of atoms of surface i
indexed_surfaces[tuple(i)] = surface
#Find maximum z and x values for the surface:
x_max=0
z_max=0
for k in surface:
if Nanoparticle[k].position[0]>x_max:
x_max=Nanoparticle[k].position[0]
if Nanoparticle[k].position[2]>z_max:
z_max=Nanoparticle[k].position[2]
x_min=x_max
z_min=z_max
for k in surface:
if Nanoparticle[k].position[0]<x_min:
x_min=Nanoparticle[k].position[0]
if Nanoparticle[k].position[2]<z_min:
z_min=Nanoparticle[k].position[2]
bot_row=[] #This will contain the indeces of the bottom (low z) row of atoms.
#Find the atoms in the bottom row:
for k in surface:
if round(Nanoparticle[k].position[2],1)==round(z_min,1):
bot_row.append(k)
#Find the atom in the corner of the surface:
corner_atom=bot_row[0]
for k in bot_row:
if Nanoparticle[k].position[0]<Nanoparticle[corner_atom].position[0]:
corner_atom=k
distance_1=2*lc #The distance between corner_atom and the nearest neighbour is at least smaller than this.
neighbour_1="d" #placeholder for neighbour 1.
neighbour_2="d" #placeholder for neighbour 2.
## Find the unit cell neighbours to corner_atom.
v1=[]
v2=[]
for k in surface:
if k!=corner_atom and k in edge_atoms: #The v1-axis should lie along some edge.
if np.linalg.norm(Nanoparticle[k].position-Nanoparticle[corner_atom].position)<distance_1:
distance_1=np.linalg.norm(Nanoparticle[k].position-Nanoparticle[corner_atom].position)
neighbour_1=k
#Construct the first basis vector for the surface using the first nearest neighbour coordinate.
v1=Nanoparticle[neighbour_1].position-Nanoparticle[corner_atom].position
v1[1]=0 #The y-coordinate of the surface basis vector is set to 0.
# To find the second neighbour, we have to align the v1 vector with the x-axis:
Nanoparticle.rotate(v1,[1,0,0],center='COU')
for k in surface:
if k!=corner_atom and k!=neighbour_1:
dist_vector=Nanoparticle[k].position-Nanoparticle[corner_atom].position
# We require that the angle between dist_vector and v1 is <=90.
if math.acos(round(np.dot(dist_vector,v1)/(np.linalg.norm(dist_vector)*np.linalg.norm(v1)),5))<=90:
# We check for a dist_vector which corresponds to one of the lattice vectors defined for the subsystem.
if direction==1:
if round(dist_vector[0],5)==round(v2_100[0],5) and round(dist_vector[2],5)==round(v2_100[1],5):
neighbour_2=k
if round(dist_vector[0],5)==round(v2_100[0],5) and round(dist_vector[2],5)==-round(v2_100[1],5):
neighbour_2=k
if direction==3:
if round(dist_vector[0],5)==round(v2_111[0],5) and round(dist_vector[2],5)==round(v2_111[1],5):
neighbour_2=k
if round(dist_vector[0],5)==round(v2_111[0],5) and round(dist_vector[2],5)==-round(v2_111[1],5):
neighbour_2=k
# Rotate the system back after finding the second neighbour.
Nanoparticle.rotate([1,0,0],v1,center='COU')
#Construct the second basis vector for the surface using the nearest neighbour coordinate.
v2=Nanoparticle[neighbour_2].position-Nanoparticle[corner_atom].position
v2[1]=0 #The y-coordinate of the surface basis vector is set to 0.
Transform_matrix=np.linalg.inv(np.array([v1,v2,[0,1,0]]).transpose()) #This transforms x-y-z coordinates to v1-v2-y.
#Now to find v1,v2-coordinates for all the atoms in the surface and replace them with atoms from DFT subsystem accordingly:
surface.sort
for k in surface:
if k not in edge_atoms:
flag = False #Flag to determine wether the z-axis was flipped.
#Find the coordinate of the atom in v1,v2-basis.
coordinate=np.round(Transform_matrix.dot(Nanoparticle[k].position-Nanoparticle[corner_atom].position),0)
#We want the origo of the surface system to be off the surface edge. Therefore, we translate the coordinates:
coordinate[0]=coordinate[0]-1
coordinate[1]=coordinate[1]-1
reference=coordreference(coordinate[0],coordinate[1],ucx,ucy,direction) #This references the matching atom in the subsystem
#The system is rotated again such that the bottom row of atoms lie along the x-direction.
Nanoparticle.rotate(v1,[1,0,0],center="COU")
#Check if v2 is in the positive z-direction. If not, rotate the system 180 degrees:
if Nanoparticle[neighbour_2].position[2]-Nanoparticle[corner_atom].position[2]<0:
Nanoparticle.rotate([0,0,-1],[0,0,1],center='COU')
flag = True #Flag is set indicating the system has been flipped.
for l in subsys_coordinates:
if subsys_coordinates[l]==[reference[0],reference[1],0]: #This atom in the subsystem matches the atom in the Nanoparticle surface.
if direction==1:
#Apply the corresponding offset from the 100 list:
Nanoparticle[k].position=Nanoparticle[k].position+[x100_offset[l],z100_offset[l],y100_offset[l]]
if direction==3:
#Apply the corresponding offset from the 111 list:
Nanoparticle[k].position=Nanoparticle[k].position+[x111_offset[l],z111_offset[l],y111_offset[l]]
if [reference[0],reference[1]] in adsorbate_atom_links: #Checks if the subsystem reference atom is linked to an adsorbate molecule.
for u in range(0,len(adsorbate_atom_links)): #Find the linked adsorbate molecule tag (it's the index of adsorbate_atom_links)
if adsorbate_atom_links[u] == [reference[0],reference[1]]: #Check if the reference coordinates exists in the list of linked atoms coordinates.
adsorbate_tag=u #This is the tag assigned to the adsorbate that is linked to the reference atom.
#Calculate the reference atom's index in the subsystem (from the v1/v2-coordinates).
tagged_atom_index=int(atomorigo+((adsorbate_atom_links[adsorbate_tag][1])%ucy)*ucx+adsorbate_atom_links[adsorbate_tag][0]%ucx)
if direction==1:
for m in subsys100:
if m.symbol!=metal and m.tag==adsorbate_tag: #Single out the adsorbate with the correct tag.
m_old_position=m.position.copy() #Save the adsorbate's original position.
m.position=m.position-subsys100[tagged_atom_index].position #Calculate the vector from the reference atom to the adsorbate.
#Now calculate and set the position to that which the adsorbate atom should have in the Nanoparticle system:
m.position=[m.position[0]+Nanoparticle[k].position[0],m.position[2]+Nanoparticle[k].position[1],m.position[1]+Nanoparticle[k].position[2]]
Nanoparticle.append(m) #Finally, add the adsorbate.
m.position=m_old_position #Reset the subsystem (set the adsorbate position to it's old, saved value).
if direction==3:
#Do exactly the same below as for the 100 surface above:
for m in subsys111:
if m.symbol!=metal and m.tag==adsorbate_tag:
m_old_position=m.position.copy()
m.position=m.position-subsys111[tagged_atom_index].position
m.position=[m.position[0]+Nanoparticle[k].position[0],m.position[2]+Nanoparticle[k].position[1],m.position[1]+Nanoparticle[k].position[2]]
Nanoparticle.append(m)
m.position=m_old_position
#Check if the z-axis was flipped. If it was, flip it back:
if flag:
Nanoparticle.rotate([0,0,1],[0,0,-1],center='COU')
#The system is then rotated back.
Nanoparticle.rotate([1,0,0],v1,center="COU") #First the x-axis alignment.
Nanoparticle.rotate([0,1,0],i,center="COU") #Now rotate the surface back to it's original direction.
## Find the actual coverage of the Nanoparticle:
## This procedure is outdated, but it still works.
#First we need to count the number of surface atoms (including edges). First we turn surf_atoms into a dictionary and back into
# a list in order to remove duplicate values (edge atoms should only be counted once):
surf_atoms = list(dict.fromkeys(surf_atoms))
#The number of surf atoms is then:
n_surf_atoms=len(surf_atoms)
#Now to count the number of adsorbed molecules. First we count the number of non-gold atoms:
non_gold_atoms=0
for i in Nanoparticle:
if i.symbol!=metal:
non_gold_atoms+=1
#Then we count the number of atoms in the adsorbate molecules:
adsorbate_size=len(adsorbate)
#The number of adsorbed molecules:
n_adsorbate=non_gold_atoms/adsorbate_size
#The actual coverage is then:
actual_coverage=n_adsorbate/n_surf_atoms
Nanoparticle.center(vacuum=4) #Center the nanoparticle for TEM imaging.
return Nanoparticle,indexed_surfaces,subsys111,subsys100 #Depending on what is needed, return the different objects.
# creates: culayer.png truncated.png
from ase.io import write
from ase.cluster.cubic import FaceCenteredCubic
#from ase.cluster.hexagonal import HexagonalClosedPacked
#import numpy as np
surfaces = [(1, 0, 0), (1, 1, 0), (1, 1, 1)]
layers = [6, 9, 5]
lc = 3.61000
culayer = FaceCenteredCubic('Cu', surfaces, layers, latticeconstant=lc)
culayer.rotate(6, 'x', rotate_cell=True)
culayer.rotate(2, 'y', rotate_cell=True)
write('culayer.pov', culayer, show_unit_cell=0).render()
surfaces = [(1, 0, 0), (1, 1, 1), (1, -1, 1)]
layers = [6, 5, -1]
trunc = FaceCenteredCubic('Cu', surfaces, layers)
trunc.rotate(6, 'x', rotate_cell=True)
trunc.rotate(2, 'y', rotate_cell=True)
write('truncated.pov', trunc, show_unit_cell=0).render()
# This does not work!
#surfaces = [(0, 0, 0, 1), (1, 1, -2, 0), (1, 0, -1, 1)]
#layers = [6, 6, 6]
#graphite = Graphite('C', surfaces, layers, latticeconstant=(2.461, 6.708))
#write('graphite.pov', graphite).render()
# surfaces = [(0, 0, 0, 1), (1, 1, -2, 0), (1, 0, -1, 1)]
# layers = [6, 6, 6]
# magn = HexagonalClosedPacked('Mg', surfaces, layers)