fundamentals of nano Flashcards

(141 cards)

1
Q

what is a nanostructured material?

A

materials and or objects which have structural features less than 100nm in at least 1 dimension

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2
Q

classification types of nanomaterials

A

disordered or organised

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3
Q

2 general ways of making nanostructured materials

A

top down or bottom up

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4
Q

what is top down?

A

materials which are structured by a sequential processing and patterning approach (eg microelectronics)

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5
Q

what is bottom up?

A

materials whose structures evolve through (self)-organisation of small building units (hierarchical assembly)

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6
Q

examples of materials made by bottom up approach

A

block co-polymers, organic-inorganic nanocomposite materials, self-assembled dots and layers

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7
Q

why are nano materials interesting?

A

improved or new material properties intrinsic to nanoscopic dimension

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8
Q

types of nanomaterials

A
  1. single component materials and homogeneous structure
  2. single type of materials but hierarchical structure
  3. composite materials
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9
Q

examples of single component materials and homogeneous structure

A

0D - dots (C60 and Semiconductor Quantum Dots (CdSe))
1D - tubes (Carbon nanotubes and H2Ti3O7 nanotubes)
2D - sheets, films (graphene sheet, Al2O3 membrane)

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10
Q

examples of single type of material by hierarchical structure

A

polymer structure mimicking gecko feet - adhesive

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11
Q

what is biomimetics?

A

transfer principles from biological systems to artificial systems

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12
Q

where do gecko feet get their adhesive properties

A

adhesion forces from weak van der waals and capillary forces (spatula, setae, lamellae)

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13
Q

examples of composite nanomaterials

A

giant magnetoresistance/ tunnelling magnetoresistance
DNA modified Au nanoparticles
Mimicking nacre
biophysics - cell adhesion and spreading

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14
Q

basis of giant magnetoresistance

A

2 Ferromagnetic material layers separated by a layer of non-ferromagnetic material. If dipoles are >/> the electrical resistance is low, but if dipoles are >/< resistance is very high which is applied in magnetic field sensors for reading hard drives

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15
Q

explain DNA modified Au Nanoparticles

A

ss-DNA is attached to the metal nanoparticles which allows for particle aggregation when base pairing occurs linking the particles and changing the properties - eg developing colorimetric specific drug detectors

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16
Q

what is a plasmon

A

collective oscillations of electron, resonance frequency depends on size and environment of the particle.

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17
Q

how do nanostructure allow for elucidation of processes in living systems?

A

can use nanomaterials to mimic certain aspects - introduce a well measured array of certain things to determine exactly how certain properties work - eg gold nanoparticles in modelling cell adhesion and spreading. They can be used to make hcp array of binding sites to determine how density of binding sites of cells to their extracellular matrix changes its properties.

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18
Q

why do we want things on the nanoscale?

A
  1. simple downsizing is often useful - modern electronics (faster, cheaper, less energy)
  2. new properties of molecules at the nano scale
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19
Q

Types of forces

A

adhesion
viscous
friction
entropic

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20
Q

How would you measure interfacial forces?

A

AFM (atomic force microscopy)

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21
Q

Adhesion forces

A

eg van der waals

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22
Q

energy of van der waals

A

-Ad/12D (A = Hamaker Constant x10-19)

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23
Q

force of van der waals

A

-Ad/12D^2

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24
Q

mass of nanoparticle

A

(1/6)pip*d^3 (p = density, d = particle diameter)

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25
kinetic energy
1/2 mv^2
26
gravitational force
F = mg (where m=mass of particle, g=gravitational force constant)
27
as size decreases, what happens to interfacial forces?
they begin to dominate and other forces need to be included to keep particles apart
28
how does energy of van der waals vary with molecule shape?
linearly for flat surface or spherical molecules
29
what is laminar flow?
fluid travelling smoothly in regular paths (small R)
30
what is turbulent flow?
fluid undergoes irregular fluctuations or mixing (large R)
31
What is R?
a dimensionless number that quantises the ratio of inertial forces to viscous forces acting on a liquid moving through a channel
32
What is the equation for R
(density p * average velocity *channel diameter L) / viscosity n.
33
what is kinematic viscosity?
n/p
34
at what viscosity does mixing not occur?
high viscosity
35
What is Amontons law of friction?
F=uL (friction force = friction coefficient * normal force)
36
what is tau (t) in friction?
shear stress
37
What is Fs
static friction
38
What is Fk
dynamic friction
39
what is the stick slip phenomenon
When two materials are experiencing friction, the movement isn't smooth - it has periods where it sticks to build up energy (Fs) then slides to the next bit it sticks (Fk)
40
Is static or dynamic friction higher or lower
Fs > Fk
41
How does friction change with number of layers of lubricant?
F increases as number of layers decreases
42
what is hydrodynamic lubrication?
lots of layers of lube - so smooth, low friction
43
what is boundary lubrication?
very thin layer of lube - not able to establish full fluid condition
44
can the difference in size of Fs and Fk change?
Yes - the difference between the two forces increases with decreasing number of layers of lubricant
45
equation for statistical entropy
S=k*lnW
46
two ways for a polymer to bind to a surface
physisorption or chemisorption
47
what is a mushroom regime?
low coverage of polymers on a surface (more balled up) separation between polymer molecules so that nearest neighbours don't overlap
48
what is a brush regime?
high coverage of polymers on the surface so that the shapes of the polymers are perturbed due to neighbour influence
49
when two polymer coated surface are in contact, what happens when d>/=2dp?
no interaction between the polymers
50
when two polymer coated surface are in contact, what happens when d<2dp?
polymer molecules compressed so a smaller volume so entropy decreases - causes steric repulsion
51
what are the main forces behind AFM?
attractive VdW and repulsive exchange interaction
52
how does AFM detect stuff?
by reflecting light off the cantilever and reflecting it onto a quadrant photodiode to detect cantilever movement
53
what does the cantilever z axis do?
gives topography of the surface
54
2 types of imaging mode for AFM
scanning surface line-by-line 1) set signal value (force or current) and feed back into z 2) record a signal at a fixed value of z
55
2 types of spectroscopy mode for AFM
using a defined top position 1) measure a signal as a function of distance 2) keep Z constant and measure the signal as a function of input
56
2 types of AFM measurement modes
contact vs non-contact/tapping
57
explain contact mode (AFM)
set a constant photodiode value (2-4) and measure the forces. The cantilever will bend to maintain the photodiode value to show the topography and energy dissipation
58
advantage and disadvantage of contact mode (AFM)
adv: straightforward, good imaging stability disadvantage: tip-wear, high lateral forces - deformation of soft materials
59
explain tapping/non-contact mode (AFM)
oscillate tip at resonance frequency of the cantilever. As vibrating cantilever gets closer to the surface, interactive forces change its frequency of vibration
60
advantage and disadvantage of non-contact mode (AFM)
adv: non-damaging, avoids lateral forces disadvantage: imaging stability, reduced sensitivity in liquids
61
what equation can be used for non-contact mode (AFM)
f(o) = sqrt(k/m) | frequency of cantilever = sqrt (force constant of cantilever/mass of cantilever)
62
4 examples of AFM imaging
1: topographic imaging of micro and nanostructure 2: ultrahigh resolution using tapping mode 3: friction force microscopy 4: force spectroscopy (removing molecules from a surface
63
what different properties can AFM measure?
topography, friction, electrical conductivity, work function surface potential, magnetic forces, mechanic properties
64
What are boundary conditions?
psi=0 at x=0 and x=L because potential is infinitely high for L
65
what is the energy of a particle in a 1D box?
E=n^2h^2/8mL^2
66
what is the wave function of a particle in a 1D box?
psi = (2/L)^2*sin(n*pi*x/L)
67
what is density of states?
number of states N(E) per unit volume in an energy interval E, E+dE
68
general equation for DOS
=1/V(dN/dE)
69
DOS equation for 3D box
1/V*dN/dE = pi/4*(8m/h^2)^3/2 * sqrtE
70
DOS equation for 2D box
1/L^2*dN/dE = pi/4*(8m/h^2)
71
DOS equation for 1D box
1/L*dN/dE = 1/2 (8m/h^2)^1/2 * 1/sqrtE
72
what is the energy dependence of DOS depending on dimensionality of system?
``` 3D = sqrtE 2D = no dependence on E 1D = 1/sqrtE ```
73
explain 3D DOS dependence on E
a continuous increase of DOS as E increases
74
explain 2D DOS dependence on E
constant DOS with a jump at each quantised energy level from confinement in one dimension
75
explain 1D DOS dependence on E
DOS peaks at each quantised level.
76
When E
that when the probability amplitudes, A1 and B1 of a wave are the same (aka the wave is reflected), there is a remaining probability that the wave passes through the potential step into region 2. This is due to heisenberg's uncertainty principle. Penetration dependent on magnitude of dx if the particle has sufficient energy to surmount the potential step.
77
When E>V for a potential step, what does this tell you about reflection of the particle?
Even if the wave is over the energy barrier and is energetically not reflected back, the particle could experience potential discontinuity which has a finite probability that it gets reflected.
78
When E
Tunneling.
79
When E>V for a potential barrier, what does this tell you about reflection of the particle?
that the electron has finite probability of being reflected at each potential (scattering).
80
how does barrier thickness affect transmission of electrons?
thin barrier - continuous increase of transmission | thick barrier - oscillating transmission due to interference effects from reflected waves.
81
how can applying a voltage over a barrier affect its current
for low V, dependence of I on applied bias. | I is exponentially dependent on width of barrier - very quick decay of current as thickness of barrier increases.
82
what type of spectroscopy uses tunnelling effects?
scanning tunneling microscope
83
3 key parts of an STM
1: tunneling tip - conductive wire, ideally atomically sharp at the tip 2: piezoceramic element - applying a voltage expands/contracts the element thus allowing extremely precise movement of tip in x,y,z. 3: electronics - measuring tunneling current and controlling movement of tip.
84
what mode of action does STM use?
constant current imaging mode - current set to fixed value (1pA-1nA at V=10mV to 2V). While scanning, feedback loop maintains set value by varying Z
85
Why is the resolution of STM so high?
I=Io exp(-1.02*sqrto*a) | basically a very small change in energy/work-function can have a large effect on the current.
86
what is the current of STM determined by?
the local density of states (LDOS) and tunneling probability
87
how do different types of functional groups affect the tunneling barrier?
aromatic - lowers barrier | aliphatic - raies barrier as tunneling harder to access
88
how does DOS affect tunneling barrier?
high DOS - lots of electrons to tunnel | low DOS - lower statistical weight.
89
What is quantum confinement?
when one or more dimensions of a nanoparticle are made very small so it approaches the size of an exiton in the bulk material called the Bohr exciton radius. idea is to trap electrons and holes within a small area to give new electronic properties
90
At what scales do quantised energies become continuous
quantised: nanoscale--> mesoscopic --> macroscopic : continuum
91
what is the classical model for diffusive transport?
electrons moving through a conductor experience scattering events due to (eg) impurities or lattice imperfections
92
how can you use scattering events to define distance or time?
a large time between scattering events gives a high conductivity
93
what are 3 characteristic length scales between scattering events?
elastic mean free path inelastic mean free path phase coherence length
94
explain elastic mean free path
distance between 2 elastic collisions which is determined by the time between collision and average velocity
95
explain inelastic mean free path
scattering events associated with energy transfer. electron phonon scattering, electron-electron scattering.
96
explain phase coherence length
measure of the distance before the phase of the electron is randomised.
97
what is Ohm's law?
I=U/R
98
what is the resistance of a conductor?
R=p*L/A (p = resistivity, L = sample length, A = cross-sectional area)
99
why does shrinking of electronics eventually become problematic?
Ohmic resistance - at a smaller scale there is more heat to get rid of - harder when things are much smaller
100
what 2 factors account for deviation from purely geometrical scaling of resistance
1) scattering at surfaces | 2) scattering at grain boundaries
101
what is resistivity cf resistance?
resistivity is a material constant whereas resistance is geometry dependent.
102
what is electormigration?
when the current is so high that atoms move
103
what is diffuse scattering?
in a thick film with an uneven edge - scattering in many directions extent of diffuse scattering determines how the film thickness affects conductivity - higher diffuse scattering, higher resistivity
104
in a thin film how does thickness of film affect conductivity
conductivity down resistance increase
105
what is ballistic transport and how is it modelled?
the electron travels through the sample without any elastic scattering event. when the mean free path of the electron is much longer than the medium through which it travels
106
what is elastic scattering?
kinetic energy of a particle is conserved in the centre of mass frame bu its direction of propagation is modified.
107
how can current flow through a system be interpreted in terms of electrons?
probability of electrons being transmitted through a system
108
What does transmission of an electron depend on
its energy
109
what is the fermi dirac distribution function?
1/(1+ exp(E-u/kt))
110
what is the landauer butter formula?
Itot = 2e^2/h * V * sum of |T|^2
111
what can we say about current based on channels from one potential reservoir to another
current is quantised and given by number of channels available
112
what is the equation for quantum of conductance?
Go = 2e^2/h
113
what is the equation for quantum of resistance?
Ro = 1/Go
114
Give some examples of systems that require conductance on the nanoscale
semiconductor heterojunction metal contact conduction through molecules
115
explain a semiconductor heterojunction
a thin layer of mobile electrons between two materials. apply a voltage to the gate electrodes leaving an electron depleted area under the electrodes which makes a channel for the electrons to travel between the electrodes
116
how does varying of gate voltage affect current in a semiconductor heterojunction?
causes current to change in disrete steps
117
explain how current changes in retracting a metal tip from metal surface
a nanowire is generated on retraction of the tip. the contact gets thinner until it breaks - this causes discrete changes in current
118
what affects conduction through molecules
determined by twist angle - therefore about interaction of pi orbitals on rings
119
2 ways to control metal-molecule-metal contact
1) STM based - tip in contact with surface + retracted, when tip-surface contact breaks, molecules adsorb in gap 2) lithographically fabricated break junction - pushing rod + 2 supporting rods push on material until small break occurs. Repeat many times for stats and to extract reliable info as molecule between contact can adopt different geometries so different conductivities.
120
what is the statistical approach to molecular conductance measurements by STM break junction?
substrate/STM tip immersed in molecule containing solution or molecule is pre-adsorbed on substrate current measured as function of tip distance from substrate
121
what are the 4 statistical aspects in nanoscale materials?
fluctuations, brownian motion, reaction rates and molecular motion
122
how do size of energy fluctuations scale with size of a system?
bigger system, smaller fluctation | from dE/ = 1/sqrt(#molecules)
123
what is brownian motion?
random motion of small objects due to bombardment within molecules from all sides
124
what is the langevin equation?
the force experienced by a particle Fp = mdv/dt=-av+f(t) where a=friction coefficient = 6*pi*n*a (a=radius, n = viscosity) and f(t) = random force from collisions with molecules
125
how does mean square displacement vary with time?
it increases linearly
126
Kramer's reaction rate theory
extension of transition state theory describing exponential dependence of chemical reactions on temperature as known from Arrhenius law. Basis is stochastic motion of particles in a potential well and reactions occur via fluctuations.
127
what is Kramers theory k+/-
k=wa*wb/2*pi*gamma * exp(Eb/kt)
128
what is the equation for FRET efficiency?
E = na/(na+gamma*nd) where n=#detected photons and gamma=correction factor
129
give an example of Kramers theory
fluctuation induced conformational change of a DNA molecule - fluorescence signal is fluctuating between 2 states.
130
what is a molecular machine?
molecular system converting chemical, photochemical or electrochemical energy into motion
131
what are the 3 essential ingredients of molecular motion
topological entanglement mechanical bonds isomerisable unsaturated bonds
132
give two examples of compounds that undergo molecular motion
catenanes - two loops together - rotate by change in ox state rotaxanes - loop round a stick -oxidation and reduction moves ring along the structure from fn group to fn group.
133
what are some challenges faced by artificial molecular motion?
1) Brownian motion 2) organisation of systems to be able to harness mechanical motion 3) proof that what molecules are supposed to do is actually happening
134
what is the main necessity for a nano car and 2 key reactions that must happen
need to ensure rotation is uni-directional | need isomerisation and helix inversion
135
what is a thermal ratchet
an attempt to generate directed motion by switching from asymmetric "saw-tooth" potential to flat potentials using electron fields or chemical reactions - driving particle to minima at each type of potential mimics motion.
136
why, even in an asymmetric potential, is there an equal probability of a particle moving in the x or -x direction?
a consequence of the 2nd law of thermodynamics - the entropy of an isolated system in thermal equilibrium is constant and has reached its max. value. aka no spontaneous formation of gradients
137
how does kinesis move?
ATP/ADP conversion moves the "feet" by diffusion (not energy used to propel it)
138
are all nanomaterials potentially toxic?
nanostructured fixed structures (eg thin film coatings, microchip electronics) are unlikely to cause harm - the concern is about free/released particles.
139
how do nanoparticles enter the body?
skin, lungs, gastrointestinal tract
140
what makes a nanoparticle toxic?
physicochemical properties (size, aggregation, composition, crystallinity, surface functionalisation), particle-cellular interactions, biokinetics, individual's genetic complement, routes/degrees of exposure. logistics
141
what are some factors that need to be considered when comparing nanoparticle vs bulk structure toxicity?
difference in surface areas, different crystal structures, coatings?, difference in surfeiting acidity, property design - the particles vs bulk material were probably made for v different applications.