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Breakthrough Propulsion Study Assessing Interstellar Flight Challenges and Prospects
Breakthrough Propulsion Study Assessing Interstellar Flight Challenges and Prospects NASA Grant No. NNX17AE81G First Year Report Prepared by: Marc G. Millis, Jeff Greason, Rhonda Stevenson Tau Zero Foundation Business Office: 1053 East Third Avenue Broomfield, CO 80020 Prepared for: NASA Headquarters, Space Technology Mission Directorate (STMD) and NASA Innovative Advanced Concepts (NIAC) Washington, DC 20546 June 2018 Millis 2018 Grant NNX17AE81G_for_CR.docx pg 1 of 69 ABSTRACT Progress toward developing an evaluation process for interstellar propulsion and power options is described. The goal is to contrast the challenges, mission choices, and emerging prospects for propulsion and power, to identify which prospects might be more advantageous and under what circumstances, and to identify which technology details might have greater impacts. Unlike prior studies, the infrastructure expenses and prospects for breakthrough advances are included. This first year's focus is on determining the key questions to enable the analysis. Accordingly, a work breakdown structure to organize the information and associated list of variables is offered. A flow diagram of the basic analysis is presented, as well as more detailed methods to convert the performance measures of disparate propulsion methods into common measures of energy, mass, time, and power. Other methods for equitable comparisons include evaluating the prospects under the same assumptions of payload, mission trajectory, and available energy. Missions are divided into three eras of readiness (precursors, era of infrastructure, and era of breakthroughs) as a first step before proceeding to include comparisons of technology advancement rates. Final evaluation "figures of merit" are offered. Preliminary lists of mission architectures and propulsion prospects are provided. -
Magnetoshell Aerocapture: Advances Toward Concept Feasibility
Magnetoshell Aerocapture: Advances Toward Concept Feasibility Charles L. Kelly A thesis submitted in partial fulfillment of the requirements for the degree of Master of Science in Aeronautics & Astronautics University of Washington 2018 Committee: Uri Shumlak, Chair Justin Little Program Authorized to Offer Degree: Aeronautics & Astronautics c Copyright 2018 Charles L. Kelly University of Washington Abstract Magnetoshell Aerocapture: Advances Toward Concept Feasibility Charles L. Kelly Chair of the Supervisory Committee: Professor Uri Shumlak Aeronautics & Astronautics Magnetoshell Aerocapture (MAC) is a novel technology that proposes to use drag on a dipole plasma in planetary atmospheres as an orbit insertion technique. It aims to augment the benefits of traditional aerocapture by trapping particles over a much larger area than physical structures can reach. This enables aerocapture at higher altitudes, greatly reducing the heat load and dynamic pressure on spacecraft surfaces. The technology is in its early stages of development, and has yet to demonstrate feasibility in an orbit-representative envi- ronment. The lack of a proof-of-concept stems mainly from the unavailability of large-scale, high-velocity test facilities that can accurately simulate the aerocapture environment. In this thesis, several avenues are identified that can bring MAC closer to a successful demonstration of concept feasibility. A custom orbit code that dynamically couples magnetoshell physics with trajectory prop- agation is developed and benchmarked. The code is used to simulate MAC maneuvers for a 60 ton payload at Mars and a 1 ton payload at Neptune, both proposed NASA mis- sions that are not possible with modern flight-ready technology. In both simulations, MAC successfully completes the maneuver and is shown to produce low dynamic pressures and continuously-variable drag characteristics. -
9Th Annual & Final Report 2006 2007
NASA Institute for Advanced Concepts 9th Annual & 2006 Final Report 2007 Performance Period July 12, 2006 - August 31, 2007 NASA Institute for Advanced Concepts 75 5th Street NW, Suite 318 Atlanta, GA 30308 404-347-9633 www.niac.usra.edu USRA is a non-profit corpora- ANSER is a not-for-profit pub- tion under the auspices of the lic service research corpora- National Academy of Sciences, tion, serving the national inter- with an institutional membership est since 1958.To learn more of 100. For more information about ANSER, see its website about USRA, see its website at at www.ANSER.org. www.usra.edu. NASA Institute for Advanced Concepts 9 t h A N N U A L & F I N A L R E P O R T Performance Period July 12, 2006 - August 31, 2007 T A B L E O F C O N T E N T S 7 7 MESSAGE FROM THE DIRECTOR 8 NIAC STAFF 9 NIAC EXECUTIVE SUMMARY 10 THE LEGACY OF NIAC 14 ACCOMPLISHMENTS 14 Summary 14 Call for Proposals CP 05-02 (Phase II) 15 Call for Proposals CP 06-01 (Phase I) 17 Call for Proposals CP 06-02 (Phase II) 18 Call for Proposals CP 07-01 (Phase I) 18 Call for Proposals CP 07-02 (Phase II) 18 Financial Performance 18 NIAC Student Fellows Prize Call for Proposals 2006-2007 19 NIAC Student Fellows Prize Call for Proposals 2007-2008 20 Release and Publicity of Calls for Proposals 20 Peer Reviewer Recruitment 21 NIAC Eighth Annual Meeting 22 NIAC Fellows Meeting 24 NIAC Science Council Meetings 24 Coordination With NASA 27 Publicity, Inspiration and Outreach 29 Survey of Technologies to Enable NIAC Concepts 32 DESCRIPTION OF THE NIAC 32 NIAC Mission 33 Organization 34 Facilities 35 Virtual Institute 36 The NIAC Process 37 Grand Visions 37 Solicitation 38 NIAC Calls for Proposals 39 Peer Review 40 NASA Concurrence 40 Awards 40 Management of Awards 41 Infusion of Advanced Concepts 4 T A B L E O F C O N T E N T S 7 LIST OF TABLES 14 Table 1. -
Rocket Equation
Rocket Equation & Multistaging PROFESSOR CHRIS CHATWIN LECTURE FOR SATELLITE AND SPACE SYSTEMS MSC UNIVERSITY OF SUSSEX SCHOOL OF ENGINEERING & INFORMATICS 25TH APRIL 2017 Orbital Mechanics & the Escape Velocity The motion of a space craft is that of a body with a certain momentum in a gravitational field The spacecraft moves under the combines effects of its momentum and the gravitational attraction towards the centre of the earth For a circular orbit V = wr (1) F = mrw2 = centripetal acceleration (2) And this is balanced by the gravitational attraction F = mMG / r2 (3) 퐺푀 1/2 퐺푀 1/2 푤 = 표푟 푉 = (4) 푟3 푟 Orbital Velocity V 퐺 = 6.67 × 10−11 N푚2푘푔2 Gravitational constant M = 5.97× 1024 kg Mass of the Earth 6 푟0 = 6.371× 10 푚 Hence V = 7900 m/s For a non-circular (eccentric) orbit 1 퐺푀푚2 = 1 + 휀 푐표푠휃 (5) 푟 ℎ2 ℎ = 푚푟푉 angular momentum (6) ℎ2 휀 = 2 − 1 eccentricity (7) 퐺푀푚 푟0 1 퐺푀 2 푉 = 1 + 휀 푐표푠휃 (8) 푟 Orbit type For ε = 0 circular orbit For ε = 1 parabolic orbit For ε > 1 hyperbolic orbit (interplanetary fly-by) Escape Velocity For ε = 1 a parabolic orbit, the orbit ceases to be closed and the space vehicle will not return In this case at r0 using equation (7) ℎ2 1 = 2 − 1 but ℎ = 푚푟푣 (9) 퐺푀푚 푟0 1 2 2 2 푚 푉0 푟0 2퐺푀 2 2 = 2 therefore 푉0 = (10) 퐺푀푚 푟0 푟0 퐺 = 6.67 × 10−11 N푚2푘푔2 Gravitational constant M = 5.975× 1024 kg Mass of the Earth 6 푟0 = 6.371× 10 푚 Mean earth radius 1 2퐺푀 2 푉0 = Escape velocity (11) 푟0 푉0= 11,185 m/s (~ 25,000 mph) 7,900 m/s to achieve a circular orbit (~18,000 mph) Newton’s 3rd Law & the Rocket Equation N3: “to every action there is an equal and opposite reaction” A rocket is a device that propels itself by emitting a jet of matter. -
Research Status of Sail Propulsion Using the Solar Wind
J. Plasma Fusion Res. SERIES, Vol. 8 (2009) Research Status of Sail Propulsion Using the Solar Wind Ikkoh FUNAKI1,3, and Hiroshi YAMAKAWA2,3 1) Japan Aerospace Exploration Agency, Sagamihara, Kanagawa 229-8510, Japan 2) Research Institute for Sustainable Humanosphere, Kyoto University, Uji, Kyoto 611-0011, Japan 3) Japan Science and Technology Agency (JST), CREST, Kawaguchi, Saitama 332-0012, Japan (Received: 1 September 2008 / Accepted: 22 October 2008) A spacecraft propulsion system utilizing the energy of the solar wind was reviewed. The first plasma sail concept was proposed by Prof. Winglee in 2000, and that was called M2P2 (mini-magnetospheric plasma-propulsion). However, the first M2P2 design adopting a small (20-cm-diamter) coil and a small helicon plasma source design was criticized by Dr. Khazanov in 2003. He insisted that: 1) MHD is not an appropriate approximation to describe the M2P2 design by Winglee, and with ion kinetic simulation, it was shown that the M2P2 design could provide only negligible thrust; 2) considerably larger sails (than that Winglee proposed) would be required to tap the energy of the solar wind. We started our plasma sail study in 2003, and it was shown that moderately sized magnetic sails in the ion inertial scale (~70 km) can produce sub-Newton-class thrust. Currently, we are continuing our efforts to make a feasibly sized plasma sail (Magnetoplasma sail) by optimizing its physical processes and spacecraft design. Keywords: spacecraft propulsion, sail propulsion, plasma Sail, Magnetic Sail, M2P2, MPS 1. Introduction Although the MagSail requires a large hoop coil, Winglee proposed an idea to use a very compact coil to In 2005, after a cruising of more than 25 years, it was obtain a large MagSail; he proposed to inflate the original reported that the Voyager 1 spacecraft has entered the solar system's final frontier, a vast, turbulent expanse where the weak magnetic field by injecting a plasma jet from a spacecraft (Fig.1b)[6 ]. -
Rocket Basics 1: Thrust and Specific Impulse
4. The Congreve Rocket ROCKET BASICS 1: THRUST AND SPECIFIC IMPULSE In a liquid-propellant rocket, a liquid fuel and oxidizer are injected into the com- bustion chamber where the chemical reaction of combustion occurs. The combustion process produces hot gases that expand through the nozzle, a duct with the varying cross section. , In solid rockets, both fuel and oxidizer are combined in a solid form, called the grain. The grain surface burns, producing hot gases that expand in the nozzle. The rate of the gas production and, correspondingly, pressure in the rocket is roughly proportional to the burning area of the grain. Thus, the introduction of a central bore in the grain allowed an increase in burning area (compared to “end burning”) and, consequently, resulted in an increase in chamber pressure and rocket thrust. Modern nozzles are usually converging-diverging (De Laval nozzle), with the flow accelerating to supersonic exhaust velocities in the diverging part. Early rockets had only a crudely formed converging part. If the pressure in the rocket is high enough, then the exhaust from a converging nozzle would occur at sonic velocity, that is, with the Mach number equal to unity. The rocket thrust T equals PPAeae TmUPPAmUeeae e mU eq m where m is the propellant mass flow (mass of the propellant leaving the rocket each second), Ue (exhaust velocity) is the velocity with which the propellant leaves the nozzle, Pe (exit pressure) is the propellant pressure at the nozzle exit, Pa (ambient 34 pressure) is the pressure in the surrounding air (about one atmosphere at sea level), and Ae is the area of the nozzle exit; Ueq is called the equivalent exhaust velocity. -
IGNITION! an Informal History of Liquid Rocket Propellants by John D
IGNITION! U.S. Navy photo This is what a test firing should look like. Note the mach diamonds in the ex haust stream. U.S. Navy photo And this is what it may look like if something goes wrong. The same test cell, or its remains, is shown. IGNITION! An Informal History of Liquid Rocket Propellants by John D. Clark Those who cannot remember the past are condemned to repeat it. George Santayana RUTGERS UNIVERSITY PRESS IS New Brunswick, New Jersey Copyright © 1972 by Rutgers University, the State University of New Jersey Library of Congress Catalog Card Number: 72-185390 ISBN: 0-8135-0725-1 Manufactured in the United Suites of America by Quinn & Boden Company, Inc., Rithway, New Jersey This book is dedicated to my wife Inga, who heckled me into writing it with such wifely re marks as, "You talk a hell of a fine history. Now set yourself down in front of the typewriter — and write the damned thing!" In Re John D. Clark by Isaac Asimov I first met John in 1942 when I came to Philadelphia to live. Oh, I had known of him before. Back in 1937, he had published a pair of science fiction shorts, "Minus Planet" and "Space Blister," which had hit me right between the eyes. The first one, in particular, was the earliest science fiction story I know of which dealt with "anti-matter" in realistic fashion. Apparently, John was satisfied with that pair and didn't write any more s.f., kindly leaving room for lesser lights like myself. -
Plasma Sail Propulsion Based on the Plasma Magnet
Plasma Sail Propulsion Based on the Plasma Magnet IEPC-2007-15 Presented at the 30th International Electric Propulsion Conference, Florence, Italy September 17-20, 2007 John Slough* University of Washington, Seattle, WA, 98195, USA Abstract: Propulsion based on the plasma magnet taps the ambient energy of the solar wind via the coupling to a large-scale (30 km) dipolar magnetic field generated by two polyphase antennae that drive currents in the plasma to create, inflate and maintain the magnetic structure. In scaled a laboratory experiment, all aspects of the plasma magnet as a propulsion system were explored and validated. A solar wind source (SWS) of the appropriate flow velocity and power was deflected by a plasma magnet whose antennae were attached to a ballistic pendulum. A large displacement attributable only to the deflection of the SWS by the plasma current generated dipole magnetic fields was observed. The inferred thrust from deflection of the SWS was 2N during the time of operation providing an equivalent “jet” power of 1 MW. Nomenclature BRMF = magnitude of rotating magnetic field B = magnitude of steady axial magnetic field BMP = magnitude of magnetospheric field at the magnetopause 2 β = ratio of plasma to magnetic field energy density i.e. nkT/(B /2μ0) Isp = Specific Impulse δ = classical skin depth in a conductor D⊥ = particle diffusion coefficient Eθ = azimuthal component of the induced electric field EB = energy stored in magnetic field Iθ = total driven azimuthal current jθ = azimuthal current density ne = plasma electron -
MARYLAND Orbital Mechanics
Orbital Mechanics • Orbital Mechanics, continued – Time in orbits – Velocity components in orbit – Deorbit maneuvers – Atmospheric density models – Orbital decay (introduction) • Fundamentals of Rocket Performance – The rocket equation – Mass ratio and performance – Structural and payload mass fractions – Multistaging – Optimal ΔV distribution between stages (introduction) U N I V E R S I T Y O F Orbital Mechanics © 2004 David L. Akin - All rights reserved Launch and Entry Vehicle Design MARYLAND http://spacecraft.ssl.umd.edu Calculating Time in Orbit U N I V E R S I T Y O F Orbital Mechanics MARYLAND Launch and Entry Vehicle Design Time in Orbit • Period of an orbit a3 P = 2π µ • Mean motion (average angular velocity) µ n = a3 • Time since pericenter passage M = nt = E − esin E ➥M=mean anomaly E=eccentric anomaly U N I V E R S I T Y O F Orbital Mechanics MARYLAND Launch and Entry Vehicle Design Dealing with the Eccentric Anomaly • Relationship to orbit r = a(1− e cosE) • Relationship to true anomaly θ 1+ e E tan = tan 2 1− e 2 • Calculating M from time interval: iterate Ei+1 = nt + esin Ei until it converges U N I V E R S I T Y O F Orbital Mechanics MARYLAND Launch and Entry Vehicle Design Example: Time in Orbit • Hohmann transfer from LEO to GEO – h1=300 km --> r1=6378+300=6678 km – r2=42240 km • Time of transit (1/2 orbital period) U N I V E R S I T Y O F Orbital Mechanics MARYLAND Launch and Entry Vehicle Design Example: Time-based Position Find the spacecraft position 3 hours after perigee E=0; 1.783; 2.494; 2.222; 2.361; 2.294; 2.328; -
The Effects of Barycentric and Asymmetric Transverse Velocities on Eclipse and Transit Times
The Astrophysical Journal, 854:163 (13pp), 2018 February 20 https://doi.org/10.3847/1538-4357/aaa3ea © 2018. The American Astronomical Society. All rights reserved. The Effects of Barycentric and Asymmetric Transverse Velocities on Eclipse and Transit Times Kyle E. Conroy1,2 , Andrej Prša2 , Martin Horvat2,3 , and Keivan G. Stassun1,4 1 Vanderbilt University, Departmentof Physics and Astronomy, 6301 Stevenson Center Lane, Nashville TN, 37235, USA 2 Villanova University, Department of Astrophysics and Planetary Sciences, 800 E. Lancaster Avenue, Villanova, PA 19085, USA 3 University of Ljubljana, Departmentof Physics, Jadranska 19, SI-1000 Ljubljana, Slovenia 4 Fisk University, Department of Physics, 1000 17th Avenue N., Nashville, TN 37208, USA Received 2017 October 20; revised 2017 December 19; accepted 2017 December 19; published 2018 February 21 Abstract It has long been recognized that the finite speed of light can affect the observed time of an event. For example, as a source moves radially toward or away from an observer, the path length and therefore the light travel time to the observer decreases or increases, causing the event to appear earlier or later than otherwise expected, respectively. This light travel time effect has been applied to transits and eclipses for a variety of purposes, including studies of eclipse timing variations and transit timing variations that reveal the presence of additional bodies in the system. Here we highlight another non-relativistic effect on eclipse or transit times arising from the finite speed of light— caused by an asymmetry in the transverse velocity of the two eclipsing objects, relative to the observer. This asymmetry can be due to a non-unity mass ratio or to the presence of external barycentric motion. -
A Conceptual Analysis of Spacecraft Air Launch Methods
A Conceptual Analysis of Spacecraft Air Launch Methods Rebecca A. Mitchell1 Department of Aerospace Engineering Sciences, University of Colorado, Boulder, CO 80303 Air launch spacecraft have numerous advantages over traditional vertical launch configurations. There are five categories of air launch configurations: captive on top, captive on bottom, towed, aerial refueled, and internally carried. Numerous vehicles have been designed within these five groups, although not all are feasible with current technology. An analysis of mass savings shows that air launch systems can significantly reduce required liftoff mass as compared to vertical launch systems. Nomenclature Δv = change in velocity (m/s) µ = gravitational parameter (km3/s2) CG = Center of Gravity CP = Center of Pressure 2 g0 = standard gravity (m/s ) h = altitude (m) Isp = specific impulse (s) ISS = International Space Station LEO = Low Earth Orbit mf = final vehicle mass (kg) mi = initial vehicle mass (kg) mprop = propellant mass (kg) MR = mass ratio NASA = National Aeronautics and Space Administration r = orbital radius (km) 1 M.S. Student in Bioastronautics, [email protected] 1 T/W = thrust-to-weight ratio v = velocity (m/s) vc = carrier aircraft velocity (m/s) I. Introduction T HE cost of launching into space is often measured by the change in velocity required to reach the destination orbit, known as delta-v or Δv. The change in velocity is related to the required propellant mass by the ideal rocket equation: 푚푖 훥푣 = 퐼푠푝 ∗ 0 ∗ ln ( ) (1) 푚푓 where Isp is the specific impulse, g0 is standard gravity, mi initial mass, and mf is final mass. Specific impulse, measured in seconds, is the amount of time that a unit weight of a propellant can produce a unit weight of thrust. -
N-Body Dynamics of Intermediate Mass-Ratio Inspirals in Star Clusters Haster, Carl-Johan; Antonini, Fabio; Kalogera, Vicky; Mandel, Ilya
University of Birmingham n-body dynamics of intermediate mass-ratio inspirals in star clusters Haster, Carl-Johan; Antonini, Fabio; Kalogera, Vicky; Mandel, Ilya DOI: 10.3847/0004-637X/832/2/192 License: None: All rights reserved Document Version Peer reviewed version Citation for published version (Harvard): Haster, C-J, Antonini, F, Kalogera, V & Mandel, I 2016, 'n-body dynamics of intermediate mass-ratio inspirals in star clusters', The Astrophysical Journal, vol. 832, no. 2. https://doi.org/10.3847/0004-637X/832/2/192 Link to publication on Research at Birmingham portal General rights Unless a licence is specified above, all rights (including copyright and moral rights) in this document are retained by the authors and/or the copyright holders. The express permission of the copyright holder must be obtained for any use of this material other than for purposes permitted by law. •Users may freely distribute the URL that is used to identify this publication. •Users may download and/or print one copy of the publication from the University of Birmingham research portal for the purpose of private study or non-commercial research. •User may use extracts from the document in line with the concept of ‘fair dealing’ under the Copyright, Designs and Patents Act 1988 (?) •Users may not further distribute the material nor use it for the purposes of commercial gain. Where a licence is displayed above, please note the terms and conditions of the licence govern your use of this document. When citing, please reference the published version. Take down policy While the University of Birmingham exercises care and attention in making items available there are rare occasions when an item has been uploaded in error or has been deemed to be commercially or otherwise sensitive.