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signal processing in the nervous system? |
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| Feb24-13, 11:32 PM | #1 |
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signal processing in the nervous system?
How does body motion control occur? For example, walking on high heels during a strong wind is pretty hard. There is a compressible fluid flow across the body, the center of mass is changing all the time, you have to balance on a tiny surface area, sensor data from the skin, eyes, ears, etc. running into the Gb/s has to be integrated to motor controls... just thinking about it makes it seem complicated.
Is the brain actually doing triple integrals and solving PDEs behind the scenes, or does it have a huge list of control signals to use in case of whatever inputs, or what? |
| Feb25-13, 12:01 AM | #2 |
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Have you seen http://www.youtube.com/watch?v=wPiLLplofYw ?
http://homes.cs.washington.edu/~todo...ity_review.pdf is an interesting article. |
| Feb25-13, 08:13 PM | #3 |
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quite interesting articles. i have to read them carefully. thanks!
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| Mar2-13, 01:25 AM | #4 |
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signal processing in the nervous system?So again, these are not digital or sequential types of operations of the gigabyte fashion you alluded to. These are not even comparable to parallel distributed computing type of effects. They are fundamentally choatic systems, like the weather. In fact, getting back to the decerebrate cat, those changes in gait, i.e., from standing to walking, and from walking to running, are what we call bifurcations in the chaotic state of the neural pools in the spinal cord and brainstem controlling the motor output. You can actually witness this in EEG or LFP (local field potential) recording of brainstem activity during these transitions, where the global reading change suddenly and abruptly. BTW, although I think we had little other choice in the early days, I'm glad we are not routinely decerabrating cats or even rats anymore for these kinds of studies :) |
| Mar4-13, 11:55 AM | #5 |
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| Mar5-13, 06:03 PM | #6 |
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Mathematically you can model this system using non-linear coupled ODE's, and there are several projects using these sets of equations to simulate brain function right now, along with "percolation" models. Check out the CLION site at the University of Memphis if you want to look into it more |
| Mar5-13, 10:43 PM | #7 |
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@DiracPool: Is chaos established in neural control of the motor system?
For example, it's still undecided if the spontaneous activity of the cortex is chaotic http://www.frontiersin.org/Computati....2009/abstract. One of those authors had a proposal for chaos control in a robot http://www.nature.com/news/2010/1001...s.2010.15.html, so it's not ruled out either. But is there any consensus? IIRC, chaos seems very hard to demonstrate experimentally, eg. these reputable authors provided evidence for it in statistical mechanics http://www.nature.com/nature/journal.../394865a0.html, but their claim was controversial http://www.nature.com/nature/journal.../401875a0.html, http://www.nature.com/nature/journal.../401875b0.html,http://www.nature.com/nature/journal.../401876a0.html. |
| Mar6-13, 04:37 AM | #8 |
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As you point out in your articles, the role of chaotic effects in biological systems is still an active area of research. From the first article you referenced: and highly variable inter-spike-intervals" of the individual neurons in question were due to aperiodic competing influences from extra-cortical or intra-cortical inter-areal (in the case of the cortex,) or extra-nuclear (in the case of subcortical regions) afferent pulse volleys. The end result would be the establshment of an aperiodic "ground" attractor, as your authors note, who's effect was not an accidental and unwanted artifact of "sloppy" neuropil organization, but rather a desired property of this tissue designed to prevent the system as a whole from entering a stable, entrained limit cycle state. If the system were to easily enter such low-dimensional states they would lose their flexibility to change those states rapidly and effectively. In any case, there's too much theory and evidence to go into here and yes, this chaotic dynamical model, which Freeman calls the KV model, is specifically used in modeling cortical behavior, not necessarily motoric control at the level of the brain stem and spinal cord. However, the Carnot engine style formulation of the model he has recently been working on, along with I. Tsuda's concept of "chaotic intenarancy" in the CNS, I think provide a good model for how hierarchically sequenced behavior in mammals manifests from global chaotic behavior in the nervous system. But, of course, more study needs to be done ![]() Here are a few references with more detail on the models I discussed above: http://www.ncbi.nlm.nih.gov/pubmed/23333569 http://www.ncbi.nlm.nih.gov/pubmed/12239890 http://www.ncbi.nlm.nih.gov/pubmed/19395236 |
| Mar6-13, 01:27 PM | #9 |
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You can read a great introduction to computational neuroscience here - a set of blog posts about the philosophy and methods underlying computational neuroscience. The author makes a distinction between computational and theoretical neuroscience, which is a personal choice as the terms are often used interchangeably, but I think argues his case for this distinction well. |
| Mar6-13, 01:30 PM | #10 |
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@DiracPool, thanks for the references!
I once heard a lecture of Walter Freeman's. Hardly understood a thing - all I remember is something about "intentionality"! |
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