Department of Automatic Control Faculty of Engineering Lund University. Project in Automatic Control FRT090 2012. Projects in Automatic Control. Team effort Collaborative problem solving Get practical experience Apply course knowledge Modeling Identification Control design

ByPassive CubeSat Tracking: A Distributed Radiometric Approach to Tracking Near-Earth Small Satellites. Benjamin Kempke University of Michigan - MXL. The Problem – I Can’t Find My Satellite!. CubeSats are usually flown as secondary payloads

ByLayout. Introduction General remarks Model development and validation The surface energy budget The surface water budget The surface CO2 budget Soil heat transfer Soil water transfer Snow Initial conditions Conclusions and a look ahead. R T. P. R S. Energy budget. LE. E. H. Y.

ByAn Instrumentation System Applied To Formation Flight. Kiriti Rambhatla Thayalan Selvam Kelvin Ratnayake Viveknanthan Suganthan. References.

ByDiscussion topics. SLAM overview Range and Odometry data Landmarks Data Association Localisation Algorithms Co-operative SLAM. SLAM overview. The general Idea Simultaneous Localisation and Mapping Large base of research on the topic

ByASEN 5070 Statistical Orbit Determination I Fall 2012 Professor Jeffrey S. Parker Professor George H. Born Lecture 16: Numerical Compensations. Announcements. Homework 5 (?) and the test are graded. Contact me within the week to challenge any grading.

ByDay 23. Extended Kalman Filter. with slides adapted from http://www.probabilistic-robotics.com. Kalman Filter Summary. Highly efficient : Polynomial in measurement dimensionality k and state dimensionality n : O(k 2.376 + n 2 ) Optimal for linear Gaussian systems !

ByDay 25. Extended Kalman Filter. with slides adapted from http://www.probabilistic-robotics.com. Kalman Filter Summary. Highly efficient : Polynomial in measurement dimensionality k and state dimensionality n : O(k 2.376 + n 2 ) Optimal for linear Gaussian systems !

ByParticles for Tracking. Simon Maskell 2 December 2002. Contents. Particle filtering (on an intuitive level) Nonlinear non-Gaussian problems Some Demos Tracking in clutter Tracking with constraints Tracking dim targets Mutual triangulation Conclusions. Particle Filter.

ByWiwat Ruengmee ICS 280 Special Topic in Ubiquitous Computing Ubiquitous Computing for Post-Crisis Logistics 01/26/2006. Data Fusion of Four ABS Sensors and GPS for an Enhanced Localization of Car-like Vehicles. by Philippe Bonnifait, Pascal Bouron, Paul Crubille, and Dominique Meizel.

ByProgress in Two-second Filter Development. Michael Heifetz, John Conklin. Outline. Two-floor data analysis: Initial condition for One-Floor (2-sec) Filter Progress in 2-sec Filter development Next steps. Relativity Estimate. Torque coefficients Estimates.

ByObstacle Detection for Low Flying UAS Using Monocular Camera. Fan Zhang, Rafik Goubran , Paul Straznicky May 16, 2012. Introduction. Autonomous navigation for low flying UAS requires accurate terrain elevation map, which demands accurate range measurement. Methods:

ByProject Seminar Kalman Filtering Advanced Topics in Statistical Signal Processing Mirza Ahmad Baig. Outline. Introduction Dynamic System Discrete Kalman Filter Kalman Filter Example Extended Kalman Filter Summary. Introduction. What is Kalman Filter Optimal Estimator

ByProbabilistic Robotics. Bayes Filter Implementations Gaussian filters. Bayes Filter Reminder. Prediction: Correction:. m. Univariate. - s. s. m. Multivariate. Gaussians (1D and ND). Properties of Gaussians. Multivariate Gaussians.

ByLecture 11: Kalman Filters. CS 344R: Robotics Benjamin Kuipers. Up To Higher Dimensions. Our previous Kalman Filter discussion was of a simple one-dimensional model. Now we go up to higher dimensions: State vector: Sense vector: Motor vector: First, a little statistics.

ByLECTURE 26: PARTICLE FILTERS. Objectives: Bayes Rule (Again!) Sequential Bayesian Estimation Monte Carlo Methods State Space Formulations Kalman Filters Bayesian Particle Filters

ByI Look at Physics and Predict Control Flow! Just-Ahead-Of-Time Controller Recovery. Sriharsha Etigowni Rutgers University. Related Work. Static verification TSV [NDSS 2014]. Do not scale up to large-scale cyber-physical systems due to state space explosion. Symbolic Execution.

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