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Journal ArticleDOI

Autonomous Underwater Vehicle Navigation

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TLDR
This paper considers the vehicle navigation problem for an autonomous underwater vehicle (AUV) with six degrees of freedom using an error state formulation of the Kalman filter, and proposes novel tightly coupled techniques for the incorporation of the LBL and DVL measurements.
Abstract
This paper considers the vehicle navigation problem for an autonomous underwater vehicle (AUV) with six degrees of freedom. We approach this problem using an error state formulation of the Kalman filter. Integration of the vehicle's high-rate inertial measurement unit's (IMU's) accelerometers and gyros allow time propagation while other sensors provide measurement corrections. The low-rate aiding sensors include a Doppler velocity log (DVL), an acoustic long baseline (LBL) system that provides round-trip travel times from known locations, a pressure sensor for aiding depth, and an attitude sensor. Measurements correct the filter independently as they arrive, and as such, the filter is not dependent on the arrival of any particular measurement. We propose novel tightly coupled techniques for the incorporation of the LBL and DVL measurements. In particular, the LBL correction properly accounts for the error state throughout the measurement cycle via the state transition matrix. Alternate tightly coupled approaches ignore the error state, utilizing only the navigation state to account for the physical latencies in the measurement cycle. These approaches account for neither the uncertainty of vehicle trajectory between interrogation and reply, nor the error state at interrogation. The navigation system also estimates critical sensor calibration parameters to improve performance. The result is a robust navigation system. Simulation and experimental results are provided.

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Citations
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Journal ArticleDOI

AUV Navigation and Localization: A Review

TL;DR: A review of the state of the art of AUV navigation and localization, as well as a description of some of the more commonly used methods, are presented and areas of future research potential are highlighted.
Journal ArticleDOI

Navigation Technologies for Autonomous Underwater Vehicles

TL;DR: It is concluded that only geophysically referenced methods will enable AUVs to navigate accurately over large areas and that advances in underwater feature recognition are required before these methods can be implemented in operational AUVs.
Journal ArticleDOI

Path Planning of Autonomous Underwater Vehicles for Adaptive Sampling Using Mixed Integer Linear Programming

TL;DR: In this paper, a path-planning approach based on mixed integer linear programming (MILP) is proposed to find the vehicle path that maximizes the line integral of the uncertainty of the field estimates along this path.
Journal ArticleDOI

A three dimensional localization algorithm for underwater acoustic sensor networks

TL;DR: 3DUL achieves networkwide robust 3D localization by using a distributed and iterative algorithm and provides high accuracy in underwater localization, which does not degrade with network size.
References
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Book

Applied Optimal Estimation

Arthur Gelb
TL;DR: This is the first book on the optimal estimation that places its major emphasis on practical applications, treating the subject more from an engineering than a mathematical orientation, and the theory and practice of optimal estimation is presented.
Book

Linear System Theory and Design

TL;DR: Striking a balance between theory and applications, Linear System Theory and Design, 3/e, is ideal for use in advanced undergraduate/first-year graduate courses in linear systems and multivariable system design in electrical, mechanical, chemical, and aeronautical engineering departments.
Book

Guidance and Control of Ocean Vehicles

TL;DR: Modeling of Marine Vehicles Environmental Disturbances Stability and Control of Underwater Vehicles Dynamics and Stability of Ships Automatic Control of Ships Control of High-Speed Craft Appendices Bibliography Index as mentioned in this paper
Journal ArticleDOI

Nineteen Dubious Ways to Compute the Exponential of a Matrix

Cleve B. Moler, +1 more
- 01 Oct 1978 - 
TL;DR: In this article, the exponential of a matrix could be computed in many ways, including approximation theory, differential equations, the matrix eigenvalues, and the matrix characteristic polynomial.
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