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    <title>Feasibility and Technology Options for CO₂ Capture From Transportation and Distributed Sources</title>
    <link>http://smartech.gatech.edu/handle/1853/31224</link>
    <description>Title: Feasibility and Technology Options for CO₂ Capture From Transportation and Distributed Sources
&lt;br/&gt;
&lt;br/&gt;Authors: Fedorov, Andrei G.
&lt;br/&gt;
&lt;br/&gt;Description: 2009 program of the “Open Forum on Energy and the Environment”, presented on November 5, 2009, from 4:30 PM-6:00 PM in room L1255, Ford Environmental Science &amp; Technology Building (ES&amp;T) on the Georgia Tech campus.</description>
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    <title>Deep Impact</title>
    <link>http://smartech.gatech.edu/handle/1853/31223</link>
    <description>Title: Deep Impact
&lt;br/&gt;
&lt;br/&gt;Authors: Lynch, Courtney
&lt;br/&gt;
&lt;br/&gt;Description: Exhibited in the Library East Commons Exhibition Gallery spring semester 2009. Resulted from Professor Allison Whitney's poster assignment for ENGL1102 - English Composition II - Science Fiction – Image, Sound, Text, an undergraduate course offered in the School of Literature, Communication and Culture (LCC).</description>
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    <title>Learning Submodular Functions</title>
    <link>http://smartech.gatech.edu/handle/1853/31222</link>
    <description>Title: Learning Submodular Functions
&lt;br/&gt;
&lt;br/&gt;Authors: Balcan, Maria-Florina; Harvey, Nicholas J. A.
&lt;br/&gt;
&lt;br/&gt;Abstract: This paper considers the problem of learning submodular functions. A problem instance consists&#xD;
of a distribution on {0,1}[superscript n] and a real-valued function on {0,1}[superscript n] that is non-negative, monotone and&#xD;
submodular. We are given poly(n) samples from this distribution, along with the values of the function&#xD;
at those sample points. The task is to approximate the value of the function to within a multiplicative&#xD;
factor at subsequent sample points drawn from the distribution, with sufficiently high probability. We&#xD;
prove several results for this problem. • There is an algorithm that, for any distribution, approximates any such function to within a factor&#xD;
of √n on a set of measure 1 − ϵ.&#xD;
• There is a distribution and a family of functions such that no algorithm can approximate those&#xD;
functions to within a factor of Õ(n[superscript 1/3]) on a set of measure 1/2 + ϵ.&#xD;
• If the function is a matroid rank function and the distribution is a product distribution then there is&#xD;
an algorithm that approximates it to within a factor O (log(1/ϵ)) on a set of measure 1 − ϵ.&#xD;
Our study involves a twist on the usual learning theory models and uncovers some interesting extremal&#xD;
properties of submodular functions.</description>
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    <title>The Music of Science</title>
    <link>http://smartech.gatech.edu/handle/1853/31221</link>
    <description>Title: The Music of Science
&lt;br/&gt;
&lt;br/&gt;Authors: Ludovice, Peter J.; Hunt, William D.; Harvey, Steve
&lt;br/&gt;
&lt;br/&gt;Abstract: We’ll be joined by our friend and former guest Steve Harvey from the School of Biology here at Georgia Tech. We will be listening to some of the music from a new album entitled “Here Comes Science” by the group They Might Be Giants and other music about science that will make you wonder why we don’t have a Science category at the Grammy Awards.</description>
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