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	<title>S2 Designing Associativity &#187; Georgios Soutos</title>
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		<title>POSITIONS</title>
		<link>http://legacy.iaacblog.com/maa2012-2013-designing-associativity/2013/03/positions/</link>
		<comments>http://legacy.iaacblog.com/maa2012-2013-designing-associativity/2013/03/positions/#comments</comments>
		<pubDate>Thu, 14 Mar 2013 13:54:44 +0000</pubDate>
		<dc:creator>niccolo.marini@iaac.net</dc:creator>
				<category><![CDATA[Georgios Soutos]]></category>
		<category><![CDATA[Niccolo Marini]]></category>

		<guid isPermaLink="false">http://legacy.iaacblog.com/maa2012-2013-designing-associativity/?p=888</guid>
		<description><![CDATA[GALAPAGOS RESPONSE Evolutionary Computing is the collective name for a range of problem-solving techniques based on principles of biological evolution, such as natural selection and genetic inheritance. HEMP BEHAVIOURS &#8211; SIMULATING TRAJECTORY Speculative formation of natural path. A set of agents and attractors deforms hemp fibers in order to aggregates hitself and creates a fibrous [...]]]></description>
				<content:encoded><![CDATA[<div>GALAPAGOS RESPONSE</div>
<div>Evolutionary Computing is the collective name for a range of problem-solving techniques based on principles of biological evolution, such as natural selection and genetic inheritance.</div>
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<div>HEMP BEHAVIOURS &#8211; SIMULATING TRAJECTORY</div>
<div>Speculative formation of natural path. A set of agents and attractors deforms hemp fibers in order to aggregates hitself and creates a fibrous connection in the space following the rules of attraction and repulsion. Forces are also applied to determinate the behaviours and simulating possible trajectories of the fibers. The drawing made with kangaroo describes the start fibers lines, the possible result and the final fibrous result.</div>
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<div>VISUALIZATION</div>
<div>Through Galapagos we were able to identify two points on a surface created with Kangaroo. These two points have specfic characteristics regarding the altitude respect the xy plane, the inclination of the surface, its curvature and the distance from a point with coordinates x, y, z in the geometric space. These points were then placed in connection: one is the start point and the other one is the end of the path. The goal of the exercise is find the minimum path. Through two types of research we have been identied two minimal paths.</div>
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<p><a href="http://legacy.iaacblog.com/maa2012-2013-designing-associativity/files/2013/03/01-.jpg"><img class="alignleft size-medium wp-image-904" src="http://legacy.iaacblog.com/maa2012-2013-designing-associativity/files/2013/03/01--300x212.jpg" alt="" width="300" height="212" /></a> <a href="http://legacy.iaacblog.com/maa2012-2013-designing-associativity/files/2013/03/03-.jpg"><img class="alignleft size-medium wp-image-894" src="http://legacy.iaacblog.com/maa2012-2013-designing-associativity/files/2013/03/03--300x212.jpg" alt="" width="300" height="212" /></a></p>
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