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See:
Description
| Interface Summary | |
| Model | Represents a SLAM model. |
| NonlinearSLAMFilter | An interface implemented by classes that implement nonlinear filters for the Simultaneous Localization and Mapping (SLAM) problem. |
| SLAMFilter | An interface implemented by filters for the Simultaneous Localization and Mapping (SLAM) problem. |
| Class Summary | |
| AbstractSLAMFilter | An abstract class extended by classes that implement filters for the Simultaneous Localization and Mapping (SLAM) problem. |
| ExampleModel | A SLAM model for a robot that can rotate about its vertical axis and translate along its current heading and which receives differential odometry measurements and range-bearing landmark measurements. |
| InformationSLAMFilter | An information filter for the Simultaneous Localization and Mapping (SLAM) problem. |
| KalmanSLAMFilter | A Kalman filter for the Simultaneous Localization and Mapping (SLAM) problem. |
| LGSLAMFilter | A linear-Gaussian filter for the Simultaneous Localization and Mapping (SLAM) problem. |
| LGSLAMFilterCanvas | |
| LinearizedSLAMFilter | A nonlinear filter for the Simultaneous Localization and Mapping SLAM problem that uses a linear-Gaussian filter with a technique for linearizing nonlinear motion and measurement models. |
| TJTSLAMFilter | A thin junction tree filter for the Simultaneous Localization and Mapping (SLAM) problem. |
Contains data structures and algorithms for filtering approaches to the Simultaneous Localization and Mapping (SLAM) problem (with known data association). This package contains three types of SLAM filters for linear-Gaussian environments:
KalmanSLAMFilter, which represents its belief state using a full multivariate Gaussian in the moment parameterization;InformationSLAMFilter, which represents its belief state using a full multivariate Gaussian in the canonical parameterization; andTJTSLAMFilter of (Paskin, 2002), which represents its belief state using a thin junction tree.LinearizedSLAMFilter, which couples one of the linear-Gaussian filters above with a Linearization technique; and
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