Holographic Laser Tweezers To Manipulate Cells
SteamyMobile writes "How do you move things as small as single cells? Using tweezers, of course, but not just any tweezers. These tweezers must be holographic laser tweezers, developed at the University of Glasgow and Oxford University. These tweezers use a hologram to structure a light source in such a way as to exert just enough gentle pressure to move a cell. First, they use light to move water, and now this. I can think of some applications, too."
Please state the nature of your medical emergency. :)
The paper can be found at Optics Express. One can also find video of the tweezers in action.
Further digging led me to theUniversity of Glasgow's Optics Groupd where there is a great deal of information on their project page about optical tweezers. As an aside, I don't suppose anyone has the time to elaborate on the Gerchberg-Saxton algorithm?
Typo in the article title ;)
bah, The Doctor from Star Trek:Voyager has been able to do that since he was first conceived in 1995.
And he can, not only maniuplate [sic] "cells", but also... uh... real things! I don't see laser holographic tweezers doing that anytime soon...
The neater optical tweezer work (IMHO) has been done by attaching a protein molecule to a plastic bead and measure the force generated when that molecule interacts with another molecule. One can measure the force that a single myosin molecule exerts as it pulls on an actin chain and the size of the step that it makes or the force that is exerted on a DNA molecule as it is pulled through the duplicating process.
NEW Laser Tweezers! Remove unwanted, excessive facial hair... permanently! Recommended by a number* of well-known physicians!
(* number may be any integer)
Oh, wait -- manipulating _cells_.
Yeah, I guess that's also useful to humanity... but not as exciting.
I'm not sure how novel and ground breaking this is. The technology has been around for a while, in fact is a simple 'bolt on' option for almost all the leading microscopes brands.
I've hit Karma 50 and gotten a Score:5, Troll... I win!
First magnets, now light. Next up- Moore's law provides us with an Avagadro processor that can actually use magnets and light to assemble immitation beefsteak at a whole gram a month....
SJW: a person who perceives an injustice, and while correcting it, commits a greater injustice.
But i guess this can be THE cure to cancer.
A method for Darl McBride to reach his own penis.
I'm not a photonic engineer, although I play one on television, but haven't they been using this sort of tool for a very long time? 1 quick google shows researchers at kyoto university doing this in April 2002.
~~~~~ BigLig2? You mean there's another one of me?
I'm surprised that no one else has even mentioned the venerable sonic screwdriver yet...
Though I didn't RTFA, I can tell you there seem to be cooler laser-tweezer applications out there. For instance, right now my sister is working at the Stanford Block Lab, where they are manipulating and studying single molecules with laser traps.
It's really cool to watch, and manipulating things like RNA Polymerase on a single-molecular scale just seems like the way bio research should be done.
How am I supposed to tend to my dental floss bushes while riding my pygmy pony... with a LASER?
Mal-2
How is the Riemann zeta function like Trump rallies? Both have an endless number of trivial zeros.
The intensity is usually the Gaussian profile of a laser beam, say I(x,y) so you need to compute the initial phase p(x,y). Once you got it, you modulate the laser beam using a nifty spatial light modulator. You're done.
The algorithm is an iterative one, where you start with an arbitrary phase distribution p0(x,y), get the tentative -complex- distribution in the final plane F0(x,y) by propagation (Fourier transform); of course, its intensity |F0(x,y)|^2 will be nothing like what you wanted, namely |F(x,y)|^2. So what you do is replace its amplitude by the correct one |F(x,y)|, and keep the phase.
Now you back-transform to the initial plane, where you'll have a new phase p1(x,y), but also a new intensity I'(x,y), that you replace by the "true" one, I(x,y), while keeping the phase, p1(x,y). You keep iterating the algorithm and it converges fairly fast.