Active Structure From Motion: Application to Point, Sphere, and Cylinder

In this paper, we illustrate the application of a nonlinear active structure estimation from motion (SfM) strategy to three problems, namely 3-D structure estimation for 1) a point, 2) a sphere, and 3) a cylinder. In all three cases, an appropriate parameterization reduces the problem to the estimat...

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Published inIEEE transactions on robotics Vol. 30; no. 6; pp. 1499 - 1513
Main Authors Spica, Riccardo, Giordano, Paolo Robuffo, Chaumette, Francois
Format Journal Article
LanguageEnglish
Published New York IEEE 01.12.2014
The Institute of Electrical and Electronics Engineers, Inc. (IEEE)
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ISSN1552-3098
1941-0468
DOI10.1109/TRO.2014.2365652

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Abstract In this paper, we illustrate the application of a nonlinear active structure estimation from motion (SfM) strategy to three problems, namely 3-D structure estimation for 1) a point, 2) a sphere, and 3) a cylinder. In all three cases, an appropriate parameterization reduces the problem to the estimation of a single quantity. Knowledge of this estimated quantity and of the available measurements allows for then retrieving the full 3-D structure of the observed objects. Furthermore, in the point feature case, two different parameterizations based on either a planar or a spherical projection model are critically compared. Indeed, the two models yield, somehow unexpectedly, to different convergence properties for the SfM estimation task. The reported simulative and experimental results fully support the theoretical analysis and clearly show the benefits of the proposed active estimation strategy, which is in particular able to impose a desired transient response to the estimation error equivalent to that of a reference linear second-order system with assigned poles.
AbstractList In this paper, we illustrate the application of a nonlinear active structure estimation from motion (SfM) strategy to three problems, namely 3-D structure estimation for 1) a point, 2) a sphere, and 3) a cylinder. In all three cases, an appropriate parameterization reduces the problem to the estimation of a single quantity. Knowledge of this estimated quantity and of the available measurements allows for then retrieving the full 3-D structure of the observed objects. Furthermore, in the point feature case, two different parameterizations based on either a planar or a spherical projection model are critically compared. Indeed, the two models yield, somehow unexpectedly, to different convergence properties for the SfM estimation task. The reported simulative and experimental results fully support the theoretical analysis and clearly show the benefits of the proposed active estimation strategy, which is in particular able to impose a desired transient response to the estimation error equivalent to that of a reference linear second-order system with assigned poles.
—In this paper, we illustrate the application of a nonlinear active structure estimation from motion (SfM) strategy to three problems, namely, 3D structure estimation for (i) a point, (ii) a sphere and, (iii) a cylinder. In all three cases, an appropriate parametrization reduces the problem to the estimation of a single quantity. Knowledge of this estimated quantity and of the available measurements allows for then retrieving the full 3D structure of the observed objects. Furthermore, in the point feature case, two different parametrizations based on either a planar or a spherical projection model are critically compared: indeed, the two models yield, somehow unexpectedly, to different convergence properties for the SfM estimation task. The reported simulative and experimental results fully support the theoretical analysis and clearly show the benefits of the proposed active estimation strategy, which is in particular able to impose a desired transient response to the estimation error equivalent to that of a reference linear second-order system with assigned poles.
Author Giordano, Paolo Robuffo
Spica, Riccardo
Chaumette, Francois
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SubjectTerms Computer Science
Convergence
Cylinders
Equivalence
Error analysis
Estimation error
Image processing
Mathematical models
Measurement errors
Motion control
Nonlinear estimation
Parameter estimation
Parametrization
Robotics
Strategy
structure from motion
Tasks
Three dimensional
Transient response
Visual servoing
Title Active Structure From Motion: Application to Point, Sphere, and Cylinder
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