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    Alexander A. BalandinNano-Device Laboratory

    Department of Electrical Engineering

    Materials Science and Engineering Program

    University of California Riverside

    Advanced Nanomaterials

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    Alexander A. Balandin

    UCR Bell Tower

    City of Riverside

    UCR Botanic Gardens

    Joshua Tree Park, Californ ia

    UCR Engineering Building

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    Alexander A. Balandin

    Nano-Device Laboratory (NDL)Department of Electrical EngineeringUniversity of California Riverside

    Profile: experimental and theoretical research in nano materials and devices

    Research at NDL has been

    funded by NSF, ONR, SRC,

    DARPA, NASA, ARO, AFOSR,

    CRDF, as well as industry,

    including IBM, Raytheon and

    TRW

    Research &Appl ications

    Raman, Fluorescence

    and PL Spectroscopy

    Electronic

    Devices and

    Circuits

    Optoelectronics

    Direct Energy

    Conversion

    Bio-

    Nanotech

    Thermal and Electrical

    Characterization

    Device Design and

    Characterization

    Nanoscale Characterization

    Theory and

    Modeling

    Prof. A.A. Balandin

    about the lecturer

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    Alexander A. Balandin

    Outline of the Lecture

    Introduction new materials and nanotechnology

    Biological Objects as Nanotemplates growth and characterization hybrid bio-inorganic structures

    Quantum Dots properties applications in solar cells and thermoelectrics

    Carbon Materials diamond; graphite; amorphous carbon; etc.

    Carbon Nanotubes properties and applications

    Graphene nanometrology of graphene graphene applications

    Conclusions

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    Materials and Nanotechnology

    Part I

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    Why New Materials are Important?

    Electronics: Silicon (Si) and SiO2 Optoelectronics: GaAs and other direct

    band-gap semiconductors

    Thermoelectrics: bismuth telluride (Bi2Te3)

    Photovoltaic solar cells: poly-Si Coating: diamond-like carbon (DLC)

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    How small is a nanometer?1 nanometer = 10-9 meter

    10,000X smaller than the diameter of human hair.

    Nanotechnology = development offunctional devices at

    the length scale of approximately 1 - 100 nm range (100s atoms)Latest generation computer logic devices (Intel, AMD) are < 50 nm

    and therefore they are in the realm of nanotechnology.

    Breaking down of traditional and artificial barriers between

    scientific disciplines.Use knowledge of Biology, Chemistry, Physics, Engineering

    to develop useful technologies.

    Top downand bottom upapproaches

    Nanotechnology and New Materials

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    Examples of Major Innovations atMaterials Level

    Information from Intelweb-site

    http://download.intel.com/technology/silicon/HighK-MetalGate-PressFoils-final.pdf

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    Examples of Innovations at theMaterials Level: Solar Cells

    Quantum dot

    superlattice as

    an intrinsic

    layer

    Front contact

    n type

    p type

    Light coating

    Back contactShockley limit: ~33% conversion efficiencyfor bulk materials due to the loss of excess

    kinetic energy of the hot photo-generatedcarriers and energy loss of photons whichare less than materials band gap.

    Thermodynamic limit for conversion: ~93%

    Q. Shao, A.A. Balandin, A.I. Fedoseyev and M. Turowski,

    "Intermediate-band solar cells based on quantum dot supra-crystals,"Appl ied Physics Letters, 91: 163503 (2007)

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    Biological Objects asTemplates for Nanofabrication

    Part II

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    Hybrid Virus-Inorganic Nanostructures

    Plant Viruses as Nano-Templates

    Nanofabrication Benefits:suitable dimensionssmall size dispersionselective attachment

    SEM of a pure TMV and TMV end-to-endassembly (left); nanowire interconnectmade of metal coated TMV assembly (right).

    W.L. Liu, A.A. Balandin, et al.,Appl. Phys. Lett.,86, 253108 (2005).

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    Nanofabrication Using Virus Nano-Templates

    X-Ray Characterization

    Pl

    TEM micrograph of the pure TMV and metal coated TMV. Scalebar is 50 nm. Nano-Device Laboratory (NDL), UCR, 2005.

    Nanostructure Growth:

    University of California Riverside (UCR), 2005

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    Analysis of Optical Phonons in Hybrid Bio-Inorganic Nanostructures

    800 1000 1200 1400 1600 1800

    0

    10000

    TMV-Au

    TMV-Pt

    Pheres(1005cm-1)

    C-Hdef(1

    332cm-1)

    C-Hdef(1

    454.5cm-1)

    I

    ntensitty(a.u.)

    Raman Shift (cm-1)

    AmideI(1655cm-1)

    TMVRaman spectra of TMV, Pt coated TMV and Au

    coated TMV: the Amide I line at 1655cm-1

    , C-Hdeformation lines at 1454.5cm-1 and 1332cm-1,and the phenylalanine residue line at 1005cm-1.The Amide I lines of TMV-Pt and TMV Au are at1664cm-1 and 1672cm-1respectively.

    Amide I line is related to TMV coat protein capsid, the line shi ft

    indicates the change of vibrational modes due to the binding ofmetal with certain functional group in the shell protein .

    Note: water is strong infrared (IR) absorbingmedium, and generally Raman is better thanFourier transform infrared (FTIR) methods.

    Measured spectra under 488 nm excitation;room temperature; backscattering configuration.

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    Mobility Increase Via Electron PhononScattering Suppression

    Log-log plot of the electron-phonon scattering rates (T = 1K) for TMV/silicon and empty silicon nanotubes as a functionof the electron energy above the band gap.

    *

    e

    m=

    V.A. Fonoberov and A.A. Balandin,Nano Letters, 5, 1920 (2005).

    Log-log plot of the low-field acoustic-phonon limited electronmobility for TMV/silicon and empty silicon nanotubes.

    Phonon Transport Regimes

    Low Energy

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    Quantum Dots: Properties andApplications

    Part III

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    30 nm

    Cross-sectional TEM of MBEgrown Ge/Si QDS. Sample:Prof. J ianlin Liu (UCR)

    Quantum Dot Superlattices:Terminology and Assumptions

    In-plane ordering of quantum dot isnot implied by the term QDS.Periodicity of the layers along thegrowth direction is normally implied.

    Si layer

    GexSi1-xquantumdots

    Substrate

    Schematic of Ge/Si QDS.

    Electrons: Variation of the energy band gap and/or band offset

    Phonons: Variation of the elastic constants and/or mass density

    Ordered quantum dot array grown byelectrochemistry. After A.A. Balandin, etal.,Appl. Phys. Lett., 76, 137 (2000).

    AFM of image of InAs QDs grown on Si (100) substrate.

    After K.L. Wang and A.A. Balandin, Quantum Dots:Physics and Applications (Wiley, 2001).

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    Conventional Quantum Well Superlattices:Mini-Band Formation

    From P. Yuh and K.L. Wang, Phys.

    Rev. B, 38, 13307 (1988)

    MultipleQuantum WellStructure

    Quantum Well Superlattice

    Wave functionoverlapmini-band formation

    superlattice implies periodicity and strong W.F. overlap

    AlGaAs

    AlGaAsGaAs

    Z AxisW

    Quantum well

    Z Axis

    EE202 Fundamentals of

    Semiconductors andNanostructures

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    Motivations for the Quantum DotResearch: Applications Driven

    Al ternative inexpensivefabrication of QDs:

    electrochemical self-assembly

    Infrared (IR) and Near IR

    Photodetectors; QD Lasers;

    LEDs; QD Quantum

    Cascade Lasers

    Photovoltaic Applications of QDS

    Electronic and Spintronic Application of QDs

    Encoding informationwith charge and spinstates localized in QD:low power; ultra fast;ultra-high density; logicand memory; single-electron transistor

    Appl ications of QDs in

    Nonlinear Optics

    III-V QDs integratedon Si substrates

    TEM ofcolloidalZnO QD

    Strong optical non-linearity: frequencyup-conversion; THz radiation; ultra-

    fast all optical-switching

    Increasedefficiency andradiation hardness

    QDS Thermoelectric Applications

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    Solar Cell Applications of QDS

    Quantum dot

    superlattice as

    an intrinsic

    layer

    Front contact

    n type

    p type

    Light coating

    Back contact

    Shockley limit: ~33% conversionefficiency for bulk materials dueto the loss of excess kineticenergy of the hot photo-generated carriers; energy loss

    of photons which are less thanmaterials band gap; andradiative recombination

    Thermodynamic limit forconversion: ~93%

    43% conversion efficiency oftwo-gap tandem solar cells hasbeen reported.

    QDS-based PV cell: 24.6%efficiency as reported by S.Suraprapapich et al., SolarEnergy Materials (2006)

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    Alexander A. Balandin

    Suggested Mechanisms for the PVEfficiency Improvement in QDS Solar Cells

    4 6 8 10 12 14 16 18 20

    0.4

    0.6

    0.8

    1.0

    1.2

    1.4

    InAs Bulk

    GaAs Bulk

    Band-gapEnergy(eV)

    InAs Quantum Dot Size (nm)

    )11

    (8 **2

    2

    heQD

    gmmd

    hE +=

    Tunable effective band-gap and multicolor / tandemdesigns for increased efficiency

    A. Mart et al, Novel semiconductor solar cell structures: Thequantum dot intermediate band solar cell, Thin Solid Films,511-512 (2006) 638-644

    Intermediate band assisted absorption / three-

    level concept

    Improved radiation hardness

    R. Leon et al., Changes in luminescence emission inducedby proton irradiation: InGaAs/GaAs quantum wells and

    superlattices,App. Phys. Lett., 76, 2075 (2000).

    Light trapping and absorption of normallyincident light / quasi-direct band gap

    M.A. Green, Prospects for photovoltaic efficiency enhancementusing low-dimensional structures,nanotechnology, 11, 401 (2000).

    three-levelconcept

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    Charge Carrier Mobility in Ge/Si QuantumDot Superlattices: Transport Regime

    Hall Mobility Measurements Results

    band-type rather than hopping type electron conduction:

    ~T-3/2 not G~Goexp{-(To/T)x}

    30 nm

    dot density 3.5-30.0 x 108 cm-2; dot base: 40 nm 120nm; aspect ratio: ~10

    H=|RH|, where RH=(p-nb2)/[e(p+nb)2], and b=e/h rat io of dr if tmobilities; RH>0 p-type conduction; B=0.37 T

    Y. Bao, A.A. Balandin, J .L. Liu and Y.H. Xie,

    Applied Physics Letters, 84: 3355 (2004).

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    Efficiency Calculation for IB Solar Cells

    A. Luque, and A. Marti, Phys. Rev. Lett. 78, 5014 (1997).

    Q. Shao, A.A. Balandin, A.I. Fedoseyev and M.Turowski, "Intermediate-band solar cells based onquantum dot supra-crystals," Applied Physics Letters, 91:163503 (2007).I intermediate band position

    0.3 0.4 0.5 0.6 0.7 0.8 0.9 1.0 1.1

    20

    30

    40

    50

    60

    70 Three band

    Single gap

    Ts=6000K

    Tc=300K

    2.52.3(GaP)2.01.81.6

    1.3(InP)1.4(GaAs)

    1.1(Si)

    Efficiency(%)

    Energy I(eV)

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    Optimization of Intermediate Band in QDS

    Minibands formed in InAs0.9N0.1/GaAs0.98Sb0.02quantum dot supra-crystal along [(100)] quasi-crystallographic direction. Optimized parameters:

    L=4.5nm, H=2nm.

    0.0 0.1 0.2 0.3 0.40.60

    0.62

    0.64

    1.1

    1.2

    1.3

    1.4

    1.5

    VB

    111

    112

    211

    0.2eV

    0.03eV

    Electron

    Energy(eV)

    q100

    (nm-1)

    1.48eV

    1.29eV

    1=0.03eV

    E23=0.58e

    V

    0.19eV

    2=0.20eV

    E12=0.80e

    V

    GaAs0.98Sb0.02 GaAs0.98Sb0.02InAs0.9N0.

    1

    E13=1.41eV

    111

    211&112

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    Fine-Tuning QDS for Solar Cell Applications

    3.8 4.0 4.2 4.4 4.6 4.8 5.0 5.2 5.4 5.6

    44

    45

    46

    47

    48

    49

    50

    51

    Efficiency(%)

    Dot Size (nm)

    H=1.5nm

    H=2.0nmH=2.5nm

    0.62 0.64 0.66 0.68 0.700.0

    0.2

    0.4

    0.6

    0.8

    1.0

    1.2

    1.4

    Den

    sityofStates(1020cm

    -3eV-1)

    Electron Energy (eV)

    111

    Electron DOS in the mini-band 111 serving asan intermediate band in the QDS solar cell.

    Upper Bound Detailed-BalanceEfficiency

    Q. Shao, A.A. Balandin, A.I. Fedoseyev and M. Turowski,

    "Intermediate-band solar cells based on quantum dot supra-crystals," Applied Physics Letters, 91: 163503 (2007).

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    Can QDS Help with ThermoelectricApplications?

    ZT increase: carrier confinement

    Change in carrier DOS near EF Semimetal semiconductor transitions

    Scattering rates

    2D is better than bulk 1D is better than 2D Is quais-0D better than 1D??? you needmini-band transport regime

    ZT increase: thermal conductivity

    Increased phonon interface scattering:thickness W phonon MFP

    Decreased phonon group velocity duephonon confinement: ~ W

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    Strong ZT Increase is Possible inOptimized Quantum Dot Superlattice

    2

    e ph

    TZT

    =

    +

    Thermoelectric Figure of

    Merit Z:

    - Seebeck coefficient

    electrical conductivity

    thermal conductivity

    T absolute temperature

    10-3

    10-2

    10-1

    1

    10

    102

    -0.1-0.2 0 0.1 0.2-0.3

    QDS with bulklattice thermalconductivity of156 W m-1K-1

    QDS with reduced lattice thermalconductivity of 15 W m-1K-1

    Fermi Energy (eV)

    ZTQDC/ZTB

    mini-bandtransportregime

    Enhancement of the thermoelectric figure of merit throughthe electron and phonon dispersion engineering in QDS

    A.A. Balandin and O.L. Lazarenkova,Applied Physics Letters, 82: 415 (2003).

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    Thermal Conduction inNanostructured Materials

    Cr/Au heater-

    thermometer

    sensors

    patterned on top

    of the samples by

    photolithography.

    Home-Buil t 3- ThermalConductivity Setup Transient Plane Source (TPS) Technique

    0 1 2 3 4 50.0

    0.2

    0.4

    0.6

    0.8

    1.0

    1.2

    1.4

    1.6

    1.8

    2.0

    2.2

    2.4

    Measurement Time: 5 s

    Dissipated PowerSample: 0.05 WSi Wafer: 0.5 W

    TEMPERATURERISE(oC)

    TIME (s)

    SILICON REFERENCESAMPLE

    Thermal

    conductivityand heat

    capacity

    extraction

    from the T(t)

    dependence.

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    Thermal Conduction in QDS asPhonon Hopping Transport

    0 100 200 300 4000

    4

    8

    12

    Ther

    malConductiv

    ity(W/mK)

    Temperature (K)

    Sample A (Ge 1.8 nm)

    Sample B (Ge 1.5 nm)

    Sample C (Ge 1.2 nm)

    t=0.232

    t=0.178

    t=0.151

    0.0 0.2 0.4 0.6 0.8 1.0

    10-3

    10-2

    10-1

    100

    K/K

    bulk

    Hopping Parameter t

    100K-mod. 200K-mod.

    300K-mod. 400K-mod.

    100K-exp. 200K-exp.

    300K-exp. 400K-exp.

    d=100nm

    d=10m

    Measured and Calculated Thermal ConductivityTransition to the Bulk Limit

    Bulk limit: t very large or d very large

    M. Shamsa, W.L. Liu, A.A. Balandin and J.L. Liu

    Applied Physics Letters, 87: 202105 (2005).

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    Overview of Carbon Materials

    Part IV

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    Carbon: Basic Properties

    Carbon is a chemical element with the symbol C and atomic number 6. It is a group 14, nonmetallic,

    tetravalent element, that presents several allotropic forms of which the best known are graphite (thethermodynamically stable form under normal conditions), diamond, and amorphous carbon. There arethree naturally occurring isotopes: 12C and 13C are stable, and 14C is radioactive, decaying with a half-life of about 5700 years.

    Atomic number: 6

    Atomic weight: 12.011

    Oxidation states: 2, 4, -4

    Electron configuration: [He]2s22p2

    PSiAlNCB

    Carbon is present as carbon dioxide in the atmosphere and dissolved inall natural waters. It is a component of rocks as carbonates of calcium(limestone), magnesium, and iron. Coal, petroleum, and natural gas arechiefly hydrocarbons. Carbon is unique among the elements in the vastnumber of variety of compounds it can form. Organic chemistry is thestudy of carbon and its compounds.

    http://www.webelements.com/webelements/elements/text/C/key.html

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    Allotropes of Carbon

    Eight allotropes of carbon: a) Diamond, b)

    Graphite, c) Lonsdaleite, d) C60

    (Buckminsterfullerene or buckyball), e) C540, f)

    C70, g) Amorphous carbon, and h) single-walled

    carbon nanotube (CNT)

    http://www.dendritics.com/scales/c-allotropes.asp

    http://cst-www.nrl.navy.mil/lattice/struk/carbon.htmlhttp://en.wikipedia.org/wiki/Allotropes_of_carbon

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    Electronic Applications of Diamond

    relevant diamond properties:

    EB=107 V/cm

    V.A. Fonoberov and A.A.Balandin, "Giant enhancement ofthe carrier mobility in siliconnanowires with diamond coating,"Nano Letters, 6: 2442 (2006)

    Enhancement of electron

    mobility in silicon nanowires

    coated with diamond

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    200 40010

    -3

    10-2

    10-1

    100

    101

    102

    Hopping Model (22nm, t=0.32)

    Hopping Model (26nm, t=0.2)

    Minimum K for Carbon

    Hopping Model (2m, t=0.9)

    Bulk Diamond: Callaway Model

    The

    rmalConductivity(W/cmK)

    Temperature (K)

    PolyNCD_25NCD_0

    SEM of nanocrystallinediamond film on siliconsubstrate.

    Microcrystalline Diamond Films

    W.L. Liu, M. Shamsa, V. Ralchenko, A.Popovich, A. Saveliev, I. Calizo, and A.A.Balandin,Appl. Phys. Lett. 89, 171915 (2006).

    SEM of 30-m thickpolycrystalline

    diamond (top) onsilicon substrate(bottom).

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    Diamond-like Carbon: Propertiesand Applications

    Main application:coating

    Diamond-like carbon (DLC) isan amorphous carbon with asignificant fraction of C-C sp3bonds

    DLCs with the highestsp3content are called tetrahedralamorphous carbons (ta-C)

    J . Robertson, Semicond. Sci. Technol. 18, S12 (2003)

    graphitic C

    Diamond-like C

    sp2

    sp3

    H

    a-C:H

    no films

    polymers

    ta-C:Hta-C

    sputtered a-C

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    Properties and Applications ofCarbon Nanotubes

    Part V

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    Carbon nanotubes are molecular-scale tubes of graphitic carbon with outstanding properties.

    They are among the stiffest and strongest fibers known, and have remarkable electronicproperties and many other unique characteristics. For these reasons they have attracted hugeacademic and industrial interest. Commercial applications have been rather slow to develop,however, primarily because of the high production costs of the best quality nanotubes.

    Basics of Carbon Nanotubes

    1985: discovery of

    buckminsterfullerene C60and other fullerenes

    1990: discovery of carbonnanotubes using arc-evaporation apparatus

    TEM of multi-wall carbon nanotubes (MW-CNTs)

    Diameter of MW-CNTs: 3 30 nm

    Diameter of SW-CNT: 1-2 nm

    Bonding: sp2 with each atomjoined to three neighbors as ingraphite

    http://www.dendritics.com/scales/c-allotropes.asp

    http://cst-www.nrl.navy.mil/lattice/struk/carbon.html

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    Different Types of Nanotubes

    SWNTs have a diameter of close to 1 nm with a tube length thatcan be many thousands of times longer.

    The structure of a SWNT can be conceptualized by wrapping aone-atom-thick layer of graphite called graphene into a seamlesscylinder.

    The way the graphene sheet is wrapped is represented by a pairof indices (n,m) called the chiral vector. The integers n and m

    denote the number of unit vectors along two directions in thehoneycomb crystal lattice of graphene. If m=0, the nanotubes arecalled "zigzag". If n=m, the nanotubes are called "armchair".Otherwise, they are called "chiral".

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    CNTs are the strongest andstiffest materials on earth, interms of tensile strength andelastic modulus respectively.CNT can be metallic orsemiconducting, depending on

    chirality.CNTs have extremely highthermal conductivity

    Properties of Carbon Nanotubes

    Material Young's Modulus (TPa) Tensile Strength (GPa)

    SWNT ~1 (from 1 to 5) 13-53Armchair SWNT 0.94 126.2

    MWNT 0.8-0.9 150

    Stainless Steel ~0.2 ~0.65-1

    Possible applications: electronic; mechanical;thermal management

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    Synthesis of Carbon Nanotubes

    Arc Discharge

    Nanotubes were observed in 1991 in the carbon soot of graphiteelectrodes during an arc discharge by using a current of 100amps. During this process, the carbon contained in the negativeelectrode sublimates because of the high temperatures causedby the discharge. Because nanotubes were initially discoveredusing this technique, it has been the most widely used method of

    nanotube synthesis. The yield for this method is up to 30 percentby weight and it produces both single- and multi-wallednanotubes with lengths of up to 50 microns.

    Laser Ablation

    In this method the pulsed laser vaporizes a graphite target in a high temperature reactor while an

    inert gas is bled into the chamber. The nanotubes develop on the cooler surfaces of the reactoras the vaporized carbon condenses. It was invented by Richard Smalley and co-workers at RiceUniversity. This method has a yield of around 70% and produces primarily single-walled carbonnanotubes with a controllable diameter determined by the reaction temperature. However, it ismore expensive than either arc discharge or CVD.

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    Chemical Vapor Deposition

    Chemical Vapor Deposi tion: CVD

    During CVD growth a substrate is prepared with a layer of metalcatalyst particles, usually nickel, cobalt, iron, or a combination.

    The diameters of the nanotubes that are to be grown are relatedto the size of the metal particles. This can be controlled bypatterned or masked deposition of the metal, annealing, or by

    plasma etching of a metal layer. The substrate is heated toapproximately 700C. To initiate the growth of carbonnanotubes, two gases are bled into the reactor: a process gas(such as ammonia, nitrogen, hydrogen, etc.) and a carbon-containing gas (such as acetylene, ethanol, methane, etc.).Nanotubes grow at the sites of the metal catalyst; the carbon-containing gas is broken apart at the surface of the catalyst

    particle, and the carbon is transported to the edges of theparticle, where it forms the nanotubes. CVD is the mostpromising method for industrial scale deposition in terms of itsprice and flexibility. Unlike other methods CVD is capable ofgrowing nanotubes directly on a desired substrate.

    thermal evaporator

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    Tip Growth Base Growth

    CxHy CxHy

    MCy

    - H2

    CxHy CxHyMCy

    - H2

    - H2

    Typically occurs when there are

    very weak metal-surface interactions

    Occurs when the metal-surface

    interactions are strong

    M = Fe, Ni, Co, Pt,Rh, Pd and others

    Adsorption and decomposition of feedstock on the surface of the catalyst particle

    Diffusion of carbon atoms into the particle from the supersaturated surface

    Carbon precipitates into a crystalline tubular form

    CVD Growth Mechanisms forCarbon Nanotubes

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    Alexander A. Balandinwww.intel.com/research/silicon/90nm_press_briefing-technical.htm

    1970 1980 1990 2000 2010 2020

    0.1

    10

    1

    0.01

    Length(m)

    Year

    Unexpected Acceleration of Moores Law

    silicide

    1.2nmSiO2

    Strained Si

    GateLength

    State of Art MOSFET

    Source Drain

    Motivations for the ElectronicApplications of Carbon Nanotubes

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    silicon metal interconnects interlevel dielectrics

    gate dielectric

    Min thickness?

    Poly SiGate

    Source Drain

    1.2 nm GateOxideSiO2

    switching energy, a transient

    time,

    thermal conductance, dopantfluctuations

    Materials Limits of ConventionalCMOS Technology

    www.intel.com/research/silicon/90nm_press_briefing-technical.htm

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    CNT quantum wire interconnects

    Diodes and transistors forcomputing

    Data Storage

    Field emitters for instrumentation

    Flat panel displays

    THz oscil lators

    Challenges Control of diameter, chirality Doping, contacts Novel architectures (not CMOS based!)

    Development of inexpensive manufacturing processes

    V0 VDD

    Carbon nanotube

    Vin

    Applications: Electronics

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    High strength composites

    Cables, tethers, beams

    Functionalize and use as polymer back bone

    Heat exchangers, radiators, thermal barriers

    Radiation shielding

    Filter membranes, supports

    Body armor, space suits

    Challenges- Control of properties, characterization

    - Dispersion of CNT homogeneously in host materials

    - Large scale production

    - Application development

    Applications: Structural andMechanical

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    Carbon Nanotubes for ThermalManagement Applications

    New techniques for thermal management with nanocomposite polymers use lowpercentages of dispersed carbon nanotubes. Materials are prepared usingconventional polymer processing techniques.

    Thermal Grease Appl ications:

    CPUs for desktop and notebook computers and servers

    Chipsets and power components

    Thermally Conductive Gap Fillers

    Applications:

    Notebook and desktop computersHandheld microprocessor devices

    Telecommunications hardware

    Memory modules

    Power conversion equipment

    Flat panel displays

    Audio and video components

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    Carbon Nanotube Composites

    0.320.320.27Thermal conductivity

    K (W/mK)

    0.05

    (above)

    0.5

    (above)

    0.004

    (below)

    Percolation

    p (wt %)

    MWCNT

    composite

    SWCNTcomposite

    SWCNTcomposite

    Sample

    Characteristic

    Carbon nanotube suspensions and composites

    Preliminary results of the hot-disk measurements

    Experimental Observations:

    Significant discrepancy in the reported values

    Aligned vs disordered CNT networks

    Different effect of MWCNT and SWCNT

    Theoretical

    considerations:

    Effectivemediumapproximation [C.-W. Nan et al., CPL,375, 666 (2003)]:fails to explainexperimental data

    Percolationtheory description

    [M. Foygel et al.,PRB, 71, 104201(2005)]: improvedphysics

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    CNT based microscopy: AFM, STM

    Sensors: force, pressure, chemical

    Biosensors

    Molecular gears, motors, actuators

    Batteries, Fuel Cells: H2, Li storage

    Nanoscale reactors, ion channels

    Biomedical- Lab on a chip- Drug delivery- DNA sequencing- Artificial muscles, bone replacement,

    bionic eye, ear...

    Challenges Controlled growth

    Functionalization with

    probe molecules

    Robustness

    Integrat ion

    Signal processing Fabrication techniques

    Applications: Sensors, NEMS, Bio

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    Carbon nanotubes viewed as the ult imate nanofibers ever made Carbon fibers have been already used as reinforcement in high strength, light

    weight, high performace composites:

    - Expensive tennis rackets, air-craft body parts

    Nanotubes are expected to be even better reinforcement

    - C-C covalent bonds are one of the strongest in nature

    - Youngs modulus ~ 1 TPa the in-plane value for defect-free graphite Problems- Creating good interface between CNTs and polymer matrix necessary

    for effective load transfer

    CNTs are atomically smooth; h/d ~ same as for polymer chains CNTs are largely in aggregates behave differently from individuals

    Solutions

    - Breakup aggregates, disperse or cross-link to avoid slippage

    - Chemical modification of the surface to obtain strong interface with

    surrounding polymer chains

    WHY?

    Application: PolymerNanocomposites

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    High aspect ratio allows percolation at lower compositions than spherical fillers(less than 1% by weight)

    Neat polymer properties such as elongation to failure and optical transparency

    are not decreased.

    ESD Materials: Surface resistivity should be 1012

    - 105 /sq

    - Carpeting, floor mats, wrist straps, electronics packaging

    EMI Applications: Resistivity should be < 105 /sq- Cellular phone parts

    - Frequency shielding coatings for electronics

    High Conducting Materials: Weight saving replacement for metals

    - Automotive industry: body panels, bumpers (ease of painting without a

    conducting primer)

    - Interconnects in various systems where weight saving is critical

    Conducting Polymers Basedon Carbon Nanotubes

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    Carbon nanotubes can be embedded in high performance

    composites as reinforcing agents and strain sensors allowing for

    nondestructive monitoring and distributed sensing of large

    structures

    SWNT fibers with 60% wt SWNT tensile strength similar to spider silk- These fibers can be woven into textiles to create garments

    with sensing and EMI shielding capabilities.

    Thermally conductive coatings (with nanotubes incorporated into

    polymers)

    - Deicing aircrafts in cold weather by applying current to the

    coatings

    Smart Materials and SpecialCoatings

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    Graphene: The UnrolledCarbon Nanotube

    Part VI

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    Graphene: the Unrolled CarbonNanotube

    Individual atomic layers of sp2-

    hybridized carbon bound in two-

    dimensions. Crystalline graphite, the

    most thermodynamically stable from

    of carbon, is composed of graphene

    layers.

    Graphene Revolution brought

    about by K.S. Novoselov and A.K.

    Geim with the help of bulk graphite

    and Scotch tape.

    Novoselov, et al., Science(2004)

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    The Unexpected Discovery

    R.E. Peierls (1934) and L.D. Landau (1937): Strictly 2D crystals cannot exist: thermal fluctuations should destroy the

    order resulting in melting 2D lattice at any finite temperature

    N.D. Mermin and H. Wagner (1966): Magnetic long-range order does not exist in 2D

    Experimental observations were in agreement: Below a certain thickness (~10 atomic layers), the films become

    thermodynamically unstable and segregate into islands or decompose

    The way around the theory predictions: Theory prohibits perfect 2D crystals but does not prohibit nearly perfect 2D

    crystals in 3D space Bending and microscopic roughening can stabilize 2D crystals

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    Counting Graphene Layers

    Optical visualization on magicsubstrates

    Single LayerGraphene

    Bi-LayerGraphene

    AFM inspection does notsolve the problem

    Alternatives: low-temperature transportstudy or cross-sectional TEM

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    Raman Spectroscopy of Graphene

    1200 1400 1600 1800 2000 2200 2400 2600 2800 30000

    5000

    10000

    15000

    20000

    25000

    30000

    35000

    40000

    2708 cm-1

    2691 cm-1

    1580 cm-1

    Intensity(a

    rb.units)

    Raman Shift (cm-1)

    1582 cm

    -1

    G peak 2D peak

    single layer

    bi-layer

    A.C. Ferrari et al., Phys. Rev. Lett. 97, 187401 (2006).

    I. Calizo et al., Nano Letter7, 2645 (2007)

    Backscattering Configuration

    Excitation: 488 nm

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    Alexander A. Balandin

    2D-band features of graphene are highly reproducible

    and, together with the G-peak position, can be used to

    count the number of graphene layers.

    Raman Spectroscopy asNanometrology Tool

    2300 2400 2500 2600 2700 2800 2900 30000

    4000

    8000

    12000

    16000

    20000

    24000

    Intensity(arb.units)

    Raman Shift (cm-1)

    Graphene @ 300Kexc

    = 488 nm

    1 layer

    2 layers

    3 layers

    4 layers

    5 layers

    2600 2650 2700 2750 28000

    2500

    5000

    7500

    10000

    12500

    15000

    Intensity(arb.units)

    Raman Shift (cm-1)

    Experimental ResultFitted ResultLorentzian Peaks

    exc

    =488 nm

    5 layers

    4 layers

    3 layers

    2 layers

    1 layer

    Nanometrology is the science of

    measurement at nanometer scale

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    Substrate Effect on Graphene

    1000 1500 2000 2500 30003000

    4000

    5000

    6000

    7000

    8000

    Intensity(arb.u

    nits)

    Raman Shift (cm-1)

    graphene layers on n+

    GaAs substrateexcitaion: 488 nm

    G peak: 1580 cm-1

    2D band: ~ 2736 cm-1

    2D-band features: indicate five-layer graphene

    Spectra does not change much for GaAs substrate

    Note: it is not obvious that the Raman features remain the

    same when you place graphene on arbitrary substrate graphene - substrate coupling

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    Counting the Number of AtomicPlanes in Graphene Layers

    2640 2660 2680 2700 2720 2740 2760

    4000

    6000

    8000

    10000

    12000

    2720 cm-1

    2698 cm-1

    2688 cm-1

    2667 cm-1

    2D-band region

    488 nm excitation

    bi-layer grapheneon Si/SiO

    2

    bi-layer grapheneon glass

    INTENSITY(ARB

    UNITS)

    RAMAN SHIFT (cm-1)

    2D = 26911 layer

    2D1B = 2661, 2D1A = 2688, 2D2A =

    2706, 2D2B = 2719

    2 layers

    D2A = 2697, D2B = 27193 layers

    D2A = 2702, D2B = 27324 layers

    D2A = 2728, D2B = 27625 layers

    2D Peak Features (cm -1)

    2600 2650 2700 2750 2800

    1000

    2000

    3000

    4000

    5000

    6000

    SL G

    Intensity(arb.units)

    Raman Sh i f t ( cm-1

    )

    Experimental Result

    Simulated Result

    Lorentz ian Peaks

    ex c = 488 nm

    B L G

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    Quality Monitoring with RamanSpectroscopy

    1250 1300 1350 1400 1450 1500 1550 1600 1650 1700 17500

    2000

    4000

    6000

    8000

    10000

    Excitation: 488 nm

    G Peak

    D Band

    1359 cm-1

    1582 cm-1

    INTENSITY(ARBITRARYUNITS)

    RAMAN SHIFT (cm-1)

    Single Layer GrapheneInitial Bulk Graphite

    1581 cm-1

    Defect or disorder induced D

    mode in graphene and graphiteD mode is excitationdependent: 40-50 cm-1/eV

    Graphene quality and edgestate monitoring

    F. Parvizi, D. Teweldebrhan, S. Ghosh, I. Calizo, A.A.Balandin, H. Zhu and R. Abbaschian, Micro & Nano Letters,3: 29 (2008)

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    Properties and Applications ofGraphene

    Part VII

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    Suspended Graphene

    Trench

    (b)

    (a)

    (c)

    TrenchSLG

    FLG

    substrate

    FLG

    5 m

    (b)

    (a)

    1 600 2000 240 0 280 00

    400

    800

    1200 exc i tat ion : 488 n m

    S U S P E N D E D G R A P H E N E

    INTENSITY

    (ARB.UNITS)

    R A M A N S H IF T ( c m-1

    )

    1 5 8 3 c m-1

    2700 cm-1

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    Electrical Resistance of GrapheneInterconnects

    0.0 0.1 0.2 0.3 0.4 0.50

    1

    2

    3

    4

    5

    6

    Ids(A

    )

    Vds

    (V)

    300K350K375K400K425K

    450K475K500K525K

    Single Layer Graphene Resistor

    1 m1 m

    300 350 400 450 5000.0

    0.1

    0.2

    0.3

    0.4

    0.5

    0.6

    0.7

    0.8

    0.9

    1.0

    NormalizedR

    esistance

    Temperature (K)

    single layer graphene resistor

    bilayer graphene resistor

    theoretical prediction for SLGafter Vasko and Ryzhii [20]

    5 m5 m

    Unlike in metals the resistance of graphene reduces with increasing temperature

    Q. Shao, G. Liu, D. Teweldebrhan, A.A. Balandin,Resistance Quenching in Graphene Interconnects

    http://arxiv.org/abs/0805.0334

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    Back-Gated Graphene Devices

    FIB fabricated platinum wires were used aselectrodes and the oxide was deposited as dielectriclayer. The thickness of oxide is 30 nm.

    -3 -2 -1 0 1 2 3

    -0.4

    -0.3

    -0.2

    -0.1

    0.0

    0.1

    0.2

    0.3

    Ids(

    A)

    Vds (volt)

    Graphene benefic as compared to

    carbon nanotubes: better

    integration with CMOS

    Balandin Group data: http://ndl.ee.ucr.edu/index.html

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    65

    High-Heat Flux Thermal Management

    Table : Room-temperature thermal conductivity in best heat conductorsSample K (W/mK) Method Comments Referencediamond ~ 1000 2200 3-omega; other bulk Berman et al.MW-CNT > 3000 electrical individual Kim et al.SW-CNT ~ 3500 electrical individual Pop et al.SW-CNT 1750 5800 thermocouples bundles Hone et al.

    Issues:

    The value of thermal conductivi ty

    Compatibili ty with Si CMOS technology

    Electrical insulator vs conductor

    Bulk vs nanostructure

    Anisotropy of the thermal conduct ivi ty Coefficient of thermal expansion

    Temperature stabili ty

    Theoretical Predictions:

    Graphene should havevery high thermal

    conductivity

    Experimental Difficulties:

    Conventional methodsdo not work for graphene

    Lateral Heat Spreaders or

    Thermal Interface Materials

    Transistors or Interconnects

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    66

    High Pressure High TemperatureSynthesis of Graphene

    F. Parvizi, D. Teweldebrhan, S. Ghosh, I. Calizo, A.A.Balandin, H. Zhu and R. Abbaschian, Properties of grapheneproduced by the high pressure high temperature growthprocess, Micro & Nano Letters, 3, 29 (2008)

    (a)

    (b)

    (c)

    Graphene was produced by the high pressure hightemperature growth process from the natural

    graphitic source material by utilizing the molten Fe-Ni catalysts for dissolution of carbon.

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    New Approach for MeasuringGraphene Thermal Properties

    A.A. Balandin, S. Ghosh, W. Bao, I. Calizo, D. Teweldebrhan,F. Miao and C.N. Lau, "Superior thermal conductivity of single-

    layer graphene," Nano Letters, 8: 902 (2008).

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    Temperature Coefficients ofGraphene Peaks

    2650 2700 2750

    700

    800

    900

    1000

    1100

    1200

    1300

    1400

    1500

    Intensity(arb.u

    nits)

    Raman Shift (cm-1)

    373 K113 K

    single layer graphene

    2DBand

    exc

    = 488 nm

    2650 2700 2750

    700

    800

    900

    1000

    1100

    1200

    1300

    1400

    Intensity(arb.units)

    Raman Shift (cm-1)

    373 K113 K

    bi-layer graphene

    2D Band

    exc

    = 488 nm

    100 150 200 250 300 350 400

    1576

    1578

    1580

    1582

    1584

    1586

    1550 1575 1600 1625625

    750

    875

    1000

    G, BLG

    = -0.015 cm-1/K

    G, HOPG

    = -0.011 cm-1/K

    Intens

    ity(arb.units)

    Temperature (K)

    exc

    = 488 nm

    HOPG

    BLG

    373 K123 K

    Intensity(arb.units)

    Raman Shift (cm-1)

    1578 cm

    -11582 cm

    -1SL G

    Temperature dependence of the G peak position for BLG and HOPG. Theinset shows the shape of the G peak and its shift for SLG. Reality check:excellent agreement for HOPG data.

    I. Calizo, A.A. Balandin, W. Bao, F. Miao and C.N. Lau, Nano Letters, 91,

    071913 (2007).

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    Temperature Coefficients ofGraphene Peaks

    0 T = +o is the frequency ofG mode whentemperature T is extrapolated to 0 K

    First-order temperature coefficient:

    ( )T VV T

    V T P

    d d

    T T VdT dV

    d d dV T T

    dT dV dT

    + = +

    = +

    Two fundamental contributions to the temperature coefficient:

    explicit(self-energyor pure temperature) due tochanges in vibration amplitude (change in the occupation ofthe phonon state)

    implicit(volumetric) due to changes in the inter-atomicdistances with temperature (related to Gruneisen constant)

    Non-fundamental contribution: thermalexpansion expansion mismatch strain

    83-3731584-0.011Ghighly ordered graphite

    113-3731582-0.015Gbi-layer graphene83-3731584-0.016Gsingle-layer graphene

    T range (K)peak at 0K (cm -1)(cm -1/K)peakmaterial

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    70

    Measurements of the ThermalConductivity of Suspended Graphene

    Trench

    (b)

    (a)

    (c)

    TrenchSLG

    FLG

    substrate

    FLG

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    71

    Extraction of the ThermalConductivity Data

    ( / 2 )[ / ] .G H G G G H H DP a a P =

    /G H O P GI I =

    Excitation laser acts as a heater: PG

    Raman spectrometer acts as a thermometer: TG=/G

    Thermal conductivity: K=(L/2aGW)(PG/TG)

    1( / 2 ) ( / ) .G G G

    K L a W P =

    0 1 2 3 4

    -6

    -4

    -2

    0

    2

    4

    SLOPE: -1.292 cm-1/mW

    SUSPENDED GRAPHENE

    GPEAKPOSITIONSHIFT(cm-1)

    POWER CHANGE (mW)

    EXPERIMENTAL POINTSLINEAR FITTING

    0 1 2 3 4 5

    103

    104

    105

    106

    INTEGRATEDIN

    TENSITY(ARB.

    UNITS

    )

    EXCITATION POWER ON SAMPLE (mW)

    REFERENCE HOPGSUSPENDED GRAPHENE

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    Giant Thermal Conductivity ofGraphene: Thermal Management

    Table I: Room-temperature thermal conductivi ty in graphene and CNTs

    Hone et al.bundlesthermocouples1750 5800SW-CNT

    Pop et al.individual;

    suspended

    electrical~ 3500SW-CNT

    Kim et al.individual;

    suspended

    electrical> 3000MW-CNT

    Balandin et alindividual;

    suspended

    optical~ 3500 5300SLG

    ReferenceCommentsMethodK (W/mK)

    Sample Type

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    Lecture Summary

    Introduction new materials and nanotechnology

    Biological Objects as Nanotemplates growth and characterization hybrid bio-inorganic structures

    Quantum Dots properties applications in solar cells and thermoelectrics

    Carbon Materials diamond; graphite; amorphous carbon; etc.

    Carbon Nanotubes properties and applications

    Graphene nanometrology of graphene graphene applications

    Conclusions

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    Acknowledgements

    Photo: Nano-Device Laboratory (NDL) group members atUniversity of California Riverside, November 2006.