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Simulate the trajectory of a suborbital or ground-to-VLEO rocket using high-fidelity models of Earth's terrain, atmosphere (with wind), and gravitational and magnetic fields by providing the dynamics to determine the rocket's position and orientation (6-DOF) throughout the flight.
3allan/rtraj
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# olvt =============================================================================== The (R)ocket (Traj)ectory Program ,: ,' | / : --' / \/ />/ / <//_\ __/ / )'-. / ./ :\ /.' ' '/' + ' `. .-"- ( | . .-' '. ( (. )8: .' / (_ ) _. :(. )8P ` . ( `-' ( `. . . : ( .a8a) /_`( "a `a. )"' ( (/ . ' )==' ( ( ) .8" + (`'8a.( _( ( ..-. `8P ) ` ) + -' ( -ab: ) ' _ ` (8P"Ya _( ( )b -`. ) + ( 8) ( _.aP" _a \( \ * + )/ (8P (88 ) ) (a:f " `" ` rtraj =============================================================================== rtraj is a Matlab program written to provide another means to simulate the trajectory of a rocket launching from Earth's surface. At its most fundamental level, rtraj provides a simulation of the position and velocity of the rocket's mass center as measured relative to local level-vertical (LLV), also called East-North-Vertical (ENV) or East-North-Up (ENU), coordinates. This coordinate system is classified to be of the noninertial type and is treated as such, which does not affect low-altitude (model) rockets significantly, but becomes increasingly important with altitude and flight time. Beyond this basic capability, rtraj provides a full 6 degree of freedom (6dof) description of the flight vehicle to include body-orientation in addition to body position. Running this version of rtraj requires ownership of several Matlab toolboxes and add-ons above the base product of Matlab. These additional packages are listed below. % ------------------------------------------------------------ @Toolboxes: 1. Aerospace toolbox 2. ... % ------------------------------------------------------------ @Add-ons: 1. Ephemeris Data for Aerospace Toolbox (version 20.2.0) % ------------------------------------------------------------ Without all of the above toolboxes and add-ons properly installed on the system, an error will simply ensue. rtraj will be unable to produce any results until all toolboxes and add-ons are added to the system. rtraj is an open-source project and, as such, is required to be edited in the source code to define the necessary parameters for a particular rocket until a GUI is implemented. It accepts multi-staged rockets; a single stage rocket has parameters that are nearly all scalar-valued, but doubly-staged (and so on) rockets have inputs that are nearly all vector/cell-valued to reflect upon the fact that the rocket contains multiple stages. All provided parameters and outputs are stated in SI (MKS/metric) units. The current implementation of rtraj does not yet include a cache system and has not been optimized, so loading the various models may take a significant amount of time and computations may be fast or slow depending on the computer's amount of available RAM and computational power/ability. rtraj also fully relies upon being fed various models for aerodynamic drag (drag coefficient) and propulsive thrust (thrust profile). It may also be fed information regarding the mass flow rate, which is assumed to take a linear variation if no mass flow rate profile is provided, and information regarding the chamber pressure inside of the nozzle, which is not required. Providing the chamber pressure profile yields extra information about the gas flow in the nozzle. % ------------------------------------------------------------------------- ASSUMPTIONS (not yet an exhaustive list) - The casings are completely cylindrical with no curvature - There are no boattails - The motor fills out the cylinder completely to its inner-diameter - The surrounding air is motionless (no wind) - No shockwaves occur on the interior of any nozzle - All shockwaves acting on the vehicle's exterior are attached (weak) - The angle of attack is small - The vehicle is stable - The propellant has a constant density % ------------------------------------------------------------------------- Matt Werner ([email protected]) - Feb 10, 2021
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Simulate the trajectory of a suborbital or ground-to-VLEO rocket using high-fidelity models of Earth's terrain, atmosphere (with wind), and gravitational and magnetic fields by providing the dynamics to determine the rocket's position and orientation (6-DOF) throughout the flight.
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