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    Fluorescence CorrelationSpectroscopy

    /

    I

    20050818 [email protected]

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    Contents

    1.What is FCS?

    2.Setup

    3.Base Theories4.Whats FCS used for?

    5.Example Experiment - Diffusion

    6.Another Example

    7.Summary

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    1. What is FCS ?

    FCS is

    Fluorescence/Fluctuation Correlation Spectroscopy

    FCS is

    Suggested 1972, and Renaissance 1990s

    FCS isCalculate correlation function from timedependant intensity fluctuation of dye molecule by

    confocal microscopy in single molecule level.

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    2. Setup

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    3. Based Theories Gaussian Beam

    Sample

    DichroicMirror

    Lens

    laser : 1

    By Uncertainty Principle

    Focal Volume

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    3. Based Theories Fluorescence

    Fluorescencelight : 2

    Molecules are

    Fluorescent

    2

    1

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    3. Based Theories Confocal Microscopy

    O.M Resolution limit ~ 200nm

    But we want to see singlemolecule!

    -> Confocal Microscopy

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    3. Based Theories Correlation Function

    Time lag ()

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    4. Whats FCS used for ?

    From Correlation Function, seeing

    Chemical Dynamics,

    Intra-molecular /

    Inter-molecular

    Dynamics,

    Diffusion,

    E T C

    This Expt.Study Region

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    5. Example Experiment - Diffusion

    Why does the diffusion create?

    -> Brownian Motion !

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    5. Example Experiment - Diffusion

    Changing concentration

    -> Changed Correlation Function CG

    1

    ~)(

    Be used only Concentration ~ few nM

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    5. Example Experiment - Diffusion

    0 2 4 6 8 100

    5

    10

    15

    20

    25

    30

    35

    1/G(0)

    Concentration (nM)

    inverted g(0)

    1E-5 1E-4 1E-3 0.01 0.1

    0.0

    0.2

    0.4

    0.6

    0.8

    1.0

    Normalized

    Autocorrelationfuntion.

    Lag time ( )

    200pM (norm)

    500pM (norm)

    1nM (norm)

    2nM (norm)5nM (norm)

    10nM (norm)

    1E-5 1E-4 1E-3 0.01 0.11.0

    1.1

    1.2

    1.3

    1.4

    1.5

    1.6

    1.7

    1.8

    1.9

    2.0

    Autocorrelatio

    nfunction.

    Lag time ( )

    TMR (200pM)

    TMR (500pM)

    TMR (1nM)

    TMR (2nM)

    TMR (5nM)TMR (10nM)

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    6. Another Example - Chemical Reaction

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    7. Summary

    We know theory of FCS

    : Uncertainty Principle Gaussian Beam

    : Quantum Mechanics Fluorescence

    : Geometric Optics Confocal Microscopy

    : Statistical Mechanics Correlation function

    We use FCS

    Study Brownian Motion Diffusion

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    ReferenceP.Schwile and E.Haustein, Fluorescence Correlation Spectroscopy

    S.H.Kim, Fluorescence Correlation Spectroscopy

    Y.H.Hwang Spectroscopy : Characterization of Material Properties

    C.Gell, et al. Handbook of Single Molecule Fluorescence Correlation Spectroscopy

    S.Weiss, Fluorescence Spectroscopy of Single Biomolecules

    F.Reif, Fundamentals of Statistical and Thermal physics 4th edition

    Saleh&Hahaa, Fundamentals of Photonics 4th edition

    PerkinElmer, Avalanche Photodiode A User Guide

    Hamamatsu, Photomultiplier tubes Basic and Applicaitions

    RP Photonics www.rp-photonics.comNikon Microscopy www.microscopyu.com

    Mek&Tosj www.mekentosh.com

    Brownian Motion java animation

    http://www.rp-photonics.com/http://www.mekentosh.com/http://www.mekentosh.com/http://www.rp-photonics.com/http://www.rp-photonics.com/http://www.rp-photonics.com/
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    Supplement Brownian Motion Formula

    Molecule Fluctuation Equation of motion : Langevin Equation

    )(int tFvFdt

    dv

    m ext

    )]1([2 12 t

    et

    kT

    x

    Use it -> Given Stokes-Einstein relation

    R

    kT

    D 6Diffusion coefficient

    qIn

    dVtrCqrSrItF ex

    00

    )),(()()()(Intensity

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    Supplement Correlation function formula

    2A

    AA

    0

    2

    A

    A

    tAtdtA

    T

    AAT

    T 0

    1lim0

    ''1

    lim00

    rrArdrAR

    rAAR

    R

    tBtdtATBA

    T

    T 0

    1lim0

    Auto correlation function

    Cross correlation function

    ''1

    lim00

    rrBrdrAR

    rBAR

    R

    DD w

    rCBG

    2

    0

    0eff)(1

    1

    )1(

    1

    V

    1)(

    D

    r

    wrV

    D

    eff

    4

    2

    0

    0

    2

    0

    2

    3

    We use Autocorrelation Function (bottom)

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    Supplement Photon Counter

    Counting A Few Photon

    PMT

    Photomultiplier tube

    APD

    Avalanche Photodiode

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    Supplement FRET

    : Fluorescence Resonance Energy Transfer

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    Supplement Students DATA