Diffraction Methods Flashcards

1
Q

Diffraction

A

Photons interacting with electrons

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2
Q

Mass Spectrometry

A

Measures the mass-to-charge ratio of ions, reveals how atoms are linked or arranged

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3
Q

Spectroscopy

A

Used to investigate bonding and electronic transitions to characterise reactions

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4
Q

Lattice

A

An infinite array of points in an identical environment. Involves translational symmetry

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5
Q

Lattice Points

A

The identical points in a lattice

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6
Q

Motif

A

The element of a lattice that is associated with a lattice point, i.e. the part that repeats

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7
Q

Symmetry

A

An n-fold rotation axis of symmetry is aline of rotation about which 2π/n produces the identical position.
e.g. n=2, 2π/2=360°/2=180°

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8
Q

Symmetry (e.g. 2-fold, 3-fold, 6-fold)

A

An n-fold rotation axis of symmetry is a line of rotation about which 2π/n produces the identical position.
e.g. n=2, 2π/2=360°/2=180°
Note: No 5-fold symmetry possible

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9
Q

Centre of Symmetry

A

A point through which an inversion occurs

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10
Q

Mirror Plane

A

A plane such that positions on one side of the plane are mirror images of the other side

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11
Q

The Unit Cell

A

Smallest repeating unit, each corner contains 1/4 lattice point, 4 corners, (1/4*4)=1 lattice point
3 axial lengths: a,b,c
3 interaxial lengths,α,β,γ

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12
Q

The Primitive Unit Cell

A

A single lattice point unit cell, has coordinates (0,0,0)

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13
Q

P? I? F?

A

P=Primative (consists of one lattice point on each corner of the cube. Each atom at a lattice point is then shared equally between eight adjacent cubes, and the unit cell therefore contains in total one atom (​1/8 × 8)).

I=Innenzentre/Body Centered (has one lattice point in the center of the unit cell in addition to the eight corner points. It has a net total of 2 lattice points per unit cell (​1/8 × 8 + 1)).

F=face centered (has lattice points on the faces of the cube, that each gives exactly one half contribution, in addition to the corner lattice points, giving a total of 4 lattice points per unit cell (​1/8 × 8 from the corners plus ​1⁄2 × 6 from the faces)).

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14
Q

7 Crystal Systems

A
Triclinic: (a≠b≠c; α≠β≠γ≠90°)
Monoclinic: a≠b≠c; α=γ=90° β≠90°
Cubic: (a=b=c ; α=β=γ=90°)
Orthorhombic: (a≠b≠c; α=β=γ=90°)
Hexagonal: (a=b≠c; α=β=90° γ=120°)
Trigonal (	a=b=c; α=β=γ≠90°)
Tetragonal: (a=b≠c; α=β=γ=90°)
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15
Q

32 Point Groups

A

32 different ways in which rotation axes , mirror planes, centres of symmetry, and rotary inversion axes can be used to describe the 7 crystal systems
e.g. Point group: 4mm

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16
Q

Space Groups

A

230 Unique 3D structures (32 point groups + 14 Bravais lattices).
Designated by capital letter to identify lattice type: (Primative (P), Base (C), Body (I), Face (F))

17
Q

Screw Axis

A

A line that is simultaneously the axis of rotation and the line along which translation of a body occurs

18
Q

Close packed vs non-close packed contact

A

Close packed max contact = 6

Non-close packed max contact = 4

19
Q

Hexagonal Close Packed (HCP)

A

Primitive

20
Q

Cubic Close Packed (CCP)

A

Non-Primitive

21
Q

5 items to describe metal structures

A

Crystal system, Lattice Type, Unit cell dimensions and angles, the atomic contents of the units cell, coordinates of atoms that comprise a lattice motif

22
Q

Interstices

A

Gaps present in between even close packed molecules. Other molecules fill these gaps.
Can have tetrahedral coordination or octahedral coordination.
Tetrahedral = 1 pyramid, so 4
Octahedral = 2 pyramids attached by the base, so 8

23
Q

Miller Indices (hkl)

A

A set of parallel, equally spaced lattice planes are defined by Miller Indices (hkl) with
reference to a particular unit cell. hkl are integers that make intercepts of length a/h,
b/k, c/l on the x, y, and z axes respectively.

24
Q

d(khl)

A

The distance separating the planes (Interplanar spacing).

Determined by the dimensions of the unit cell and the associated Miller Indices