Crystallography Flashcards

1
Q

crystal =

A

lattice+motif

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2
Q

arrangement of atoms at each lattice point

A

motif / basis

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3
Q

lattice

A

An infinite periodic array of points in space with each point having identical surroundings.

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4
Q

primitive unit cell

A

contains single lattice point

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5
Q

Bravais lattices

A

are the distinct lattice types generated by the discrete translation operations given by:
r=ka+lb+mc

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6
Q

2D bravais lattices

A

5: oblique-p lattice, rectangular - lattice, rectangular c-lattice, square-p lattice, hexagonal-p lattice

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7
Q

3D Bravais lattices: Lattice centerings

A
P- primitive
I - body centered
F - Face centered
A,B,C - base centered 
R - rhombohedral
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8
Q

3D Bravais lattices

A

Cubic: a=b=c α=β=γ=90°
Simple Body-Centered Face-Centered
P I F

Tetragonal a=b≠c α=β=γ=90°
Simple Body-Centered
P I

Orthorhombic
a≠b≠c α=β=γ=90°
Simple Body-Centered Base-Centered Face-Centered
P I C F

Rhombohedral (trigonal) a=b=c α=β=γ≠90°
Simple
P

Hexagonal a=b≠c α=β=90°, γ=120o
Simple
P

Monoclinic a≠b≠c α=γ=90°≠β
Simple Base-Centered
P C

Triclinic a≠b≠c α≠β≠γ≠90°
Simple
P

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9
Q

Miller indices

A

define families of directions

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10
Q

Direction

A

Determine the length of the projections of the direction on the three axes of the unit cell dimensions.
Reduce to smallest integers by dividing by a common factor.

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11
Q

square bracket

A

miller indices for single direction

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12
Q

miller indices for single direction bracket

A

square [ ]

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13
Q
A

set of families of directions

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14
Q

set of families of directions

A
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15
Q

distance between planes

A

lattice spacing

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16
Q

(hkl)

A

miller indices of families of planes

17
Q

miller indices of families of planes

A

(hkl)

18
Q

Defining a plane

A

write down intercepts with axis in terms of unit vector

express as fractions of unit cell length

19
Q

{hkl}

A

set of families of planes

20
Q

set of families of planes

A

{hkl}

21
Q

Zone law

A

If [uvw] lies in (hkl) then: hu + kv + lw = 0

22
Q

Zone axis

A
direction at which 2 families of planes intersect = 
u = (k1l2 - k2l1)
v = (l1h2 - l2h1) 
w = (h1k2 - h2k1) 
cross product of miller indices!