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An inertial navigation system measures the position and attitude of a vehicle by measuring the accelerations and rotations applied to the system's inertial frame. It is widely used because it refers to no real-world item beyond itself. It is therefore immune to jamming and deception. (See relativity and Mach's principle for some background in the physics involved).

An inertial guidance system consists of an inertial navigation system combined with control mechanisms, allowing the path of a vehicle to be controlled according to the position determined by the inertial navigation system. These systems are also referred to as an inertial platform.

1 Overview

Inertial guidance systems were originally developed for navigating rockets. American rocket pioneer Robert Goddard experimented with rudimentary gyroscopic systems. Dr. Goddard's systems were of great interest to contemporary German pioneers including Wernher Von Braun.

A typical inertial navigation system uses a combination of accelerometers, and solves a large set of differential equations to convert these readings into estimates of position and attitude, starting off from a known initial position.

All inertial navigation systems suffer from integration drift , as small errors in measurement are integrated into progressively larger errors in velocity and especially position. This is a problem that is inherent in every open loop control system.

Inertial navigation may also be used to supplement other navigation systems, providing a higher degree of accuracy than is possible with the use of any single navigation system. E.g., if, in terrestrial use, the inertially tracked velocity is intermittently updated to zero by stopping, the position will remain precise for a much longer time, a so-called zero velocity update.

Control theory in general and Kalman filtering in particular, provide a theoretical framework for engineering the fusion of the information from various sensors into an overall predictive model for an inertial navigation system.

2 Inertial navigation systems in detail

INSs have angular and linear accelerometers (for changes in position); some include a gyroscopic element (for maintaining an absolute positional reference).

Angular accelerometers measure how the vehicle is twisting in space. Generally, there's at least one sensor for each of the three axes: pitch (nose up and down), yaw (nose left and right) and roll (clockwise or counterclockwise from the cockpit).

Linear accelerometers measure how the vehicle moves. Since it can move in three axes (up & down, left & right, forward & back), it has a linear accelerometer for each axis.

A computer continually calculates the vehicle's current position. First, for each of six axes, it adds the amount of acceleration over the time to figure the current velocity of each of the six axes. Then it adds the distance moved in each of the six axes to figure the current position.

Inertial guidance is impossible without computers. The desire to use inertial guidance in the Minuteman missile and Project ApolloFor other meanings, see Apollo (disambiguation). Project Apollo was a series of human spaceflight missions undertaken by the United States of America using the Apollo spacecraft, conducted during the years 1961- 1972. It was devoted to the goal of landing drove early attempts to miniaturize computers.

Inertial guidance systems are now usually combined with satellite navigation systemSatellite navigation systems use radio time signals transmitted by satellites to enable mobile receivers on the ground to determine their exact location. The relatively clear line of sight between the satellites and receivers on the ground, combined withs through a digital filtering system. The inertial system provides short term data, while the satellite system corrects accumulated errors of the inertial system.

An inertial guidance system that will operate near the surface of the earth must incorporate Schuler tuningSchuler tuning describes the fundamental functional conditions for a gyrocompass. As first explained by Max Schuler in his classic 1923 paper, a pendulum whose period exactly equals the orbital period of a hypothetical satellite orbiting just above the su so that its platform will continue pointing towards the center of the earth as a vehicle moves from place to place.



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