Skipper Flashcards

1
Q

in a DIFFRACTION experiment we measure

A

STRUCTURE

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2
Q

in a SPECTROSCOPY exp we measure

A

EXCITATIONS

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3
Q

Pair Correlation functions

A
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4
Q

summary of coherent scattering

A
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5
Q

summary of incoherent scattering

A
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6
Q

Scherrer Eq

A

particle size

bigger crystal -> narrower peaks

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7
Q

Stokes-Wilson

A

strain broadening

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8
Q

Thermal Motions

Debye-Waller and thermal diffuse scattering

A
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9
Q

Debye Waller factor

A
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10
Q

thermal diffuse scattering

A
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11
Q

Williamson-Hall plot

A

combine Scherrer and Stokes-Wilson

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12
Q

harmonic approx

A
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13
Q

reduced wavevector

A
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14
Q

1d monatomic chain

A
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15
Q

1d chain dispersion

A
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16
Q

1d chain cont

A
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17
Q

1d chain cont cont

A
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18
Q

Jx question

A
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19
Q

3d monoatomic crystal

A
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20
Q

Disp Curves in 3d monoatomic crystals

A
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21
Q

Reduced Wavevector

A
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22
Q

fcc 100

23
Q

fcc 110

24
Q

fcc 111

25
Q

bcc 100 110

26
Q

bcc 111

27
Q

1d dia chain

28
Q

1d dia chain disp

29
Q

1d dia chain cont.

30
Q

1d dia chain cont cont.

31
Q

1d dia chain cont cont cont

32
Q

lattice dynamics of alkali halides

33
Q

studying phonons - light scattering

34
Q

studying phonons - xray inelastic scattering

35
Q

studying phonons - neutron inelastic scattering

36
Q

schem of exp

scattering amplitude

differential cross section

37
Q

scattering from liq or glass

38
Q

orientationally averaged phase factor

39
Q

orientationally averaged phase factor cont.

40
Q

partial radial distribution function - liq and glasses

41
Q

coord no. - liq. and glasses

42
Q

1st 2nd coord no. in liq

43
Q

Caesium chloride, CsBr, forms a crystal with simple cubic symmetry with a conventional lattice parameter 𝑎 = 4.30 Å. Sketch the partial radial distribution functions, gαβ(r), for liquid CsBr just above the melting point of 909 K

. For each partial radial distribution function, give values for the approximate position of the first maximum and the coordination number. In the case of gCsBr(r), use your figure to explain how one can calculate the coordination number

44
Q

Describe the thermal process by which, in practice, a glass can be formed, and explain what is meant by the glass transition temperature, Tg, and Kauzmann temperature, TK.

45
Q

Sketch the specific heat capacity, 𝐶(𝑇), and entropy, 𝑆(𝑇), as a function of temperature and cooling rate as one cools a glass-forming liquid. Mark Tg, TK, and the bulk melting temperature, Tm, on your plots. Explain also the thermodynamic significance of 𝑆(0) in a glass.

46
Q

differential scanning calorimetry (DSC)

50
Q

Explain what is meant by the following terms in soft condensed matter physics: colloid, surfactant, micelle, and vesicle.

51
Q

small angle scattering

52
Q

small angle scat cont.

53
Q

small angle scat cont cont

54
Q

small angle cont cont cont