1)adaptive optics: optimization and wavefront sensing 2)novel microscope enhancements
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Spherical Aberration (on axis)
Perfect lens
Real lens
2 related types, lateral and transverseDifferent effective focal lengths, positions
Constant opticalPath differenceEvery ray arrivesAt same focal point
Adaptive optics idea
Active element undoes what microscope, specimen does to PSF
Correction is determined by iteration: genetic algorithms, random searchesMore correction takes more time
Norris. J. Microcopy 2002
Performance for TPEF of coumarin dye solution
Good agreement with calculated, measured in simple specimen
Lateral PSFs (measured by THG)
Adaptive optics improves resolution and signal strengthFor nonlinear optical processes (TPEF, SHG, THG, CARS)
Girkin, OPEX
Optimize feedback based on two-photon fluorescence intensity
Setup for adaptive optics on laser scanning microscope
Correction for TPEF of sub-resolution bead
x-y optical section
Significant improvement even for beads in water
Correction for TPEF of sub-resolution bead
x-z cross section
Significant improvement even for beads into 30 microns of water
TPEF of guinea pig bladder1.3 NA 40x
30 microns into the tissue
Surfaceoptimized
Optimized for30 microns
Need to optimize at every depth
Depth dependence of CARS for beads in agarose
Optimizing at greatest depth works bestSystems aberrations also very important
Wavefront sensing and correction using Spatial Light Modulator
SLM larger range than Deformable mirror: better depth
Eliceiritbp
Difficulties with live animal imaging: respiration
8 second intervals, each scan 2 secondsFew micron motion, even anesthetized
TPEF of kidney of anesthetized rabbit kidney
Breath-holding for one minute:Necessary for internal organ imaging
Fraction of light collected in epi-illumination geometry
High NA only collects 30% of available light (ideal limit without absorption and scattering)
zeffeIzI
)0()(
Light Attenuation in tissue
Z= depth from surface
Simplest case fit to µs [cm-1]1/ µs =scattering length, or mean free path
Multiple scattering in thick, turbid media
)1(' gss g=anisotropy, avg cos0=isotropic1=all forward
Tendon~0.9Brain=0.1
sat
Photon Transport Theory
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dsrJsspsrJds
srdJ st
J(r,s) in a specific direction s within a unit solid angle dω
2/32
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gg
gp
Anisotropy around propagation axis
radiance J(r,s) relates to the observable quantity, intensity I through the relation
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),( dsrJI
S ta rt P h o to n
E nd
F lo w C h artSta rt P ho ton
E nd
S et s tep s izew h en requ ired
M o ve P h o ton
M ove P ho ton to bo und aryP a rtia l Transm it
A b so rb
S catte r
Te rm in ate P ho to n
A no the r P ho to n
H it B o und ary
N
N
Y
Y
R
T
S e t rem ain ing s tepto new step size ,reve rse d irec tion
Absorption weakens intensityScattering changes direction
Calculate photon weight by albedo
New direction based on g
Continue until photon escapesForward or backwards
Monte Carlo Simulation of Irradiance:Based on probabilities from optical parameters
as
sa
Calculation of enhancements basedOn Monte Carlo simulation
Muscle more absorbing than brain: limits enhancement Over purely scattering tissues
Comparison of gain in simulation and experimentfor beads in phantom using optical parameters in literature
Gain over epi-detection is substantial