Difference between revisions of "Rotation of Theta"

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(Created page with '<sidebar>Robotic Sensing: Adaptive Robotic Control for Improved Acoustic Source Localization in 2D Nav</sidebar> ===Rotation of Theta=== Rotating the robots around the midpoint …')
 
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<sidebar>Robotic Sensing: Adaptive Robotic Control for Improved Acoustic Source Localization in 2D Nav</sidebar>
 
<sidebar>Robotic Sensing: Adaptive Robotic Control for Improved Acoustic Source Localization in 2D Nav</sidebar>
===Rotation of Theta===
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===Overview===
  
 
Rotating the robots around the midpoint between them, that is, changing the variable Theta (show in diagram below), becomes important when dealing with physical limitations on the 2D movement. If the robots are confined by any type of boundary, the optimal configuration would have them align along that boundary, rather than facing forwards (with Theta=0). Commanding the robots to rotate in this way is an important step in improving localizing on a 2D surface.
 
Rotating the robots around the midpoint between them, that is, changing the variable Theta (show in diagram below), becomes important when dealing with physical limitations on the 2D movement. If the robots are confined by any type of boundary, the optimal configuration would have them align along that boundary, rather than facing forwards (with Theta=0). Commanding the robots to rotate in this way is an important step in improving localizing on a 2D surface.

Revision as of 07:44, 30 April 2010

<sidebar>Robotic Sensing: Adaptive Robotic Control for Improved Acoustic Source Localization in 2D Nav</sidebar>

Overview

Rotating the robots around the midpoint between them, that is, changing the variable Theta (show in diagram below), becomes important when dealing with physical limitations on the 2D movement. If the robots are confined by any type of boundary, the optimal configuration would have them align along that boundary, rather than facing forwards (with Theta=0). Commanding the robots to rotate in this way is an important step in improving localizing on a 2D surface.