Breakthrough for Quantum Measurement
said_captain_said_wo writes to tell us that PhysicsWeb is reporting that two teams of physicists have developed a new method for measuring the state of quantum bits in a quantum computer without disturbing the state. From the article: "In the future, the Josephson capacitance could be used for operations in a large-scale quantum computer," says Mika Sillanpaa of Helsinki University. "The Josephson inductance and Josephson capacitance together would also allow us to build new types of quantum 'band engineered' electronic devices, such as low-noise parametric amplifiers."
Wouldnt this violate the Heisenberg Uncertainty Principle?
Does this mean that we can find out if the cat is dead without opening the box? Sure sounds like it.
IANASPP (I Am Not A Sub-atomic Particle Physicist) but this seems to be quite a breakthrough that might save millions of subatomic cats from untimely deaths...
Anybody with some actual knowledge care to elucidate?
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Essentially, it's only useful in a situation where you need to repeatedly run the same computation over and over again with different input values to see which of those values produces a valid output.
I have a friend who has suggested repeatedly that eventually computers will contain some sort of quantum processor that helps with such tasks as gaming. I don't think this is realistic because of the serialness of the tasks that quantum computing tackles. In particular, something like rendering an environment in real-time won't be helped because there's an unpredictable input (the human).
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juz wondering.. would this result mean anything to the already available systems whereby quantum properties are used to securely send data from point to point??
You changed the state of the quantum bits by measuring them
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Not to knock the discovery, which is very interesting, but it's a pity quantum computers have to be dragged into everything to justify research. I doubt that Tom's Hardware will be reviewing millikelvin coolers for your qubit box any time in the next 20 years (though I'd like to be proved wrong)
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presumably, given entanglement, measurement of qbit state allows potentially for instant communication ? (which would be really spooky!).
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I thought the state had to be changed to measure it or am I confusing a technique used in quantum crytography with this technique in quantum computing. As an ex-chemist my understanding of things quantum was never that good anyway but I seem to remember someone saying that in order to measure something you had to change it. Any physicists in the house?
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They can do what they say, but it's a lot more trivial than measuring the entire quantum state of the system, which is, as others have suggested above, impossible.
The Heisenberg Unccertainty principle implies that measuring a quantity must add noise in the conjugate quantity. For example, measuring the momentum of an object spreads out the wavefunction. Another example, measuring the state of a qubit (whether it is a zero or a one) destroys the relative phase between the zero and the one.
So the "non-destructive" measurement they are talking about means that they aren't changing it from a zero to a one or vice-versa. But they are (and must) destroy the information about the phase of the qubit state during the measurement. For a more in-depth discussion, look up "quantum nondemolition measurements".
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I changed the article by reading it! Someone tell me what it says now...?
It's been awhile; I do GR now, not QM (much simpler.) But any measurement will change the state; this is the famous "collapse of the wavefunction" (in the Copenhagen interpretation.) What they mean is that the measurement will collapse the wavefunction as usual, but that it will not then alter the system being measured so that the state changes. i.e., if the amplitude is 0.1 A and 0.9 B, and the measurement collapses the wf to B 90% of the time as it will, then when the measurement is done the system will be B 90% of the time as expected, and it will be B "the right" times.
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Sounds to me like the security of quantum fiber-optic links are now in question. This isn't directly applicable to taping one, but it's a start.
(Not a quantum physicist, but I can play one on slashdot can't I?)
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Quantum computers are not known to be very good at solving NP-complete problems, and in fact it is considered very unlikely that they will be able to solve such problems efficiently. Grover's algorithm provides a square-root speed-up in solving any problem in NP; however, this is not enough to make an unfeasible problem feasible, and for any given NP-complete problem, there is likely to be a classical algorithm that outperforms this "brute force" approach.
Grover's algorithm is only the provably best implementation in a "black box" setting, which is unrealistic for many problems.
Finally, quantum computers are not known to be able to do anything useful for protein folding - this would be an application of an efficient quantum algorithm for the graph isomorphism problem, which nobody has come up with yet...
Just a minor correction to the linked article: Mika Sillanpää worked at the Helsinki University of Technology, not at the Helsinki University when he wrote the paper in question.
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The description of the Josephson Junction is aimed at all the non-physicists out there. The "insulating layer" is a bandgap layer. The point is that cooper paired electrons can tunnel through it, i.e. it acts as a superconductor itself. It is an insulator for ordinary electrons only. And the definition of capacitor is nothing at all to do with physical conductors or insulators. It is a region of space where a potential gradient can be created, and the capacitance is the measure of how much energy has to be pumped into the region in order to create a given potential gradient. "Empty space" requires the lowest energy and has the lowest capacitance per unit volume, while certain ceramics with relatively mobile but limited electrons have very high values. If you cannot create a potential difference across your region of space, you have no capacitance - and at first sight, if that region is superconducting you cannot have a potential difference.
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I'm trying to grasp what the implications are of this. Let's take Shor's algorithm as an example. It is my understanding that the Quantum Fourier Transform (QFT) is applied to the result of the algorithm to peak the probability amplitudes, which will help the result to collapse into the correct state when measured. So does this mean that the QFT will not need to be applied, and the result of Shor's algorithm can be read with 100% accuracy?
Quantum Computers will usher in a golden age in computing. There are all sorts of applications that they could be used for. For a time they'll serve a role that most super-computers today serve and that's for engineering computations and scientific experiments that require massive number crunching.
For long term space travel like the proposed mission to Mars a quantum computer would be invaluable. It would be able to monitor the crew and spacecraft faster than today's computers and will be able to react to any kind of critical issue 100x faster. Please, no "2001/Hal" comments. I'm being serious.
Also, quantum computers could be used for gene sequencing that can be done in minutes rather than hours, months, or years for the creation of new drugs or gene therapy. A single quantum computer could be used to replace dozens of computers in a corporation's server room. Just one machine could do the work of 20 or more so you don't need a separate database server, email server, web server, web proxy server, or any other kind of server a large company would need. These computers would benefit businesses like Ford, GM, and all the other car makers allowing them to make better engineered cars.
I can also imagine the graphics industry would benefit. Imagine if Pixar had one of these machines. Imagine being able to render a movie at final-draft production quality in "realtime". We'd also finally have a computer that could make Virtual Reality better than it has been in the past. The applications for this technology aren't as limited as you might think.
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The Josephson inductance and Josephson capacitance together would also allow us to build new types of quantum 'band engineered' electronic devices, such as low-noise parametric amplifiers.
I'm very glad, as I have a current-model parametric amplifier and man is it LOUD....
I should have figured as much, seeing as how it goes up to 11.
From RTFA, I am wondering if this new discovery will actually be of much use to anyone. The apparatus involves cooling down to a few millikelvin. I am guessing that this is so that the thermal noise in the circuit is greatly reduced, and also because the superconducting threshold of whatever their Johnson capacitor is made from might in fact be that cold. Pure copper becomes a superconductor, but not until several degrees Kelvin, I believe.
In any event, cooling down to such temperatures implies a couple of things: lots and lots of very expensive equipment to cool down a tiny tiny volume of space. Even the first transistors didn't require such great lengths.
The article also makes reference to the capacitance of the Johnson capacitor changing signs depending on the state of the qubit, which is part of how the whole thing works. Does this mean that someone has discovered negative capacitance? Whoa! What would that mean?
Hey, it could be worse. Quantum Theorists could be using their imagination to sit around and dream about getting laid.
Or aleatory computing? I realize there are certain problems that are deterministically intractable but with feasible probabilistic "solutions", but statistics based computing is just...dirty. I don't think a lot of people understand that quantum computing doesn't actually provide hard answers, that you have to run the same "algorithm" a lot of times to get an approximation.
As for the temperature, there is no way that a thermometer of any size can't affect the sample its measuring unless it already is at the same temperature as the sample.
Every measurement, even in the macro universe, affects the thing measured. That this would NOT be the case at the quantum level, while counterintuitive at first, would upon reflection be surprising.
Also, there is no need to resort to a superposition of states (which has always been a bit of a brainfuck imho) when there are better models. Superposition is only required if the time scale is unidirectional and can't be "rotated out" of the question and replaced by another vector, which has never been shown to be the case. The copenhagen gang lacked sufficient imagination to see the obvious.
But that's just my opinion, and this is slashdot, and its not Tuesday :-)