Last class. This class. Single molecule imaging Deconvolution. FLIM Confocal

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Transcription:

FLIM, Confocal

Last class Single molecule imaging Deconvolution This class FLIM Confocal

FLIM Fluorescence Lifetime IMaging

FLIM Fluorescence lifetime imaging Easier and more accurate quantitation Much harder to measure For a population of fluorophores BB = QQQQ εε FF tt = II 0 tt NN(tt) QQQQ(tt) εε γ(tt) γ(t) = photobleaching as a function of time N(t) = number of fluorophores ττ dd = QQQQ = QQQQ 1 kk ff + kk nnnn kk ff kk ff + kk nnnn = kk ff ττ dd k f is mostly constant for a given molecule k f -1 is the radiation lifetime how long it lives in the excited state before decay

Fluorescence Lifetime Imaging (FLIM) Examine physical properties of fluorophores Can avoid complications like photobleaching and concentration effects Fluorophore Lifetime [ns] Excitation Max [nm] Emission Max [nm] Solvent ATTO 655 3.6 655 690 Water Acridine Orange 2.0 500 530 PB ph 7.8 Alexa Fluor 488 4.1 494 519 PB ph 7.4 Alexa Fluor 647 1.0 651 672 Water BODIPY FL 5.7 502 510 Methanol Coumarin 6 2.5 460 505 Ethanol CY3B 2.8 558 572 PBS CY3 0.3 548 562 PBS CY5 1.0 646 664 PBS Fluorescein 4.0 495 517 PB ph 7.5 Oregon Green 488 4.1 493 520 PB ph 9 FF tt = FF 0 ee tt/ττ Ru(bpy) 2 (dcpby)[pf 6 ] 2 375 458 650 Water Pyrene > 100 341 376 Water Indocyanine Green 0.52 780 820 Water Rhodamine B 1.68 562 583 PB 7.8

Measuring lifetime Need a very short excitation pulse Need to measure on very short time scales Collect image many times, at each delay to build up total image Takes a long time to image

Fitting multiple time constants Can only realistically fit up to 3 time constants. More than that will introduce artifacts

Frequency domain measurements Instead of watching decay, apply sinusoidal light Lifetime can be calculated from the phase delay of the fluorescence relative to the excitation Typically only works on one lifetime species If τ phase is not equal to τ m, then there is more than one lifetime Δφφ = arctan(ωω nn ττ) 1 MM = 1 + (ωω nn ττ) 2 ωω nn = Frequency of excitation light

Frequency domain Can take images fast Somewhat reasonable for live cell

FLIM advantages Insensitive to concentration Insensitive to photobleaching Easily able to convert to absolute units In FRET, you only measure the donor lifetime, reduces quantification errors Much harder to analyze if there are multiple species of fluorophores

FLIM applications Measurements of ph use dye that has a lifetime dependent on the local environment FRET interactions in cells

Peptide conformations

Confocal microscopy 3D sectioning Increased resolution

Widefield fluorescence Bright light source illuminates the entire field of view at the same time Fluorescence cube is placed between the objective and the camera In epi-illumination, the objective acts as both the condenser and the objective typically use high NA with low fluorescence glass

Widefield images

Confocal principle Image plane Tube lens Dichroic Obj Camera PMT

Confocal principle Light is focused to a point in the sample Emitted photons imaged on to a plane Aperture is placed at the image plane Single element detector placed behind aperture

Improved resolution in confocal Resolution is now set both by excitation and emission light. New PSF is product of excitation (diffraction limited spot) and emission (diffraction limited, but with different wavelength). dd xx,yy = 0.4λλ NNNN Optimal diffraction Widefield Confocal

Scan to form an image Confocal only illuminates a single point Have to scan the point around the sample to build up spatial information Use fast moving galvo mirrors to rapidly move the laser across the sample Typically move in a raster pattern Tradeoff between time on pixel and frame rate Fast galvo can scan around 1 khz On a 512 x 512 pixel image -> 2 µs per pixel, 500 ms total exposure

Confocal principle Image plane Tube lens Dichroic Obj Camera PMT dd xx,yy = 0.4λλ NNNN

Confocal images Confocal advantages: -Blocks out of focus light rays, increasing resolution and contrast -Higher flexibility in image size and acquisition -Allows 3D sectioning dd xx,yy = 0.4λλ NNNN

3D PSF PSF has a width in x and y, we ve seen this before In confocal, now we can think about a z- detection PSF as well, set by the pinhole Narrower the pinhole, the better z resolution dd zz = 1.4λλn NNNN 2

3D imaging Use galvo mirrors to take X-Y image Motorized stage to move sample in Z Take another X-Y image Repeat

Voxels Regular grid in 3D space Has dimensions in x, y, and z Z dimensions set by confocal system Each voxel is assigned an intensity value in each color Z resolution is lower than x,y resolution Sampling at least at the Nyquist frequency (1/2 size of smallest feature) z Voxel x Pixel

3D reconstruction

And on to Matlab