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9781881883128

Fundamentals of Astrodynamics and Applications (The Space Technology Library)

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  • ISBN13:

    9781881883128

  • ISBN10:

    1881883124

  • Format: Paperback
  • Copyright: 2001-05-21
  • Publisher: MICROCOSM LIMITED
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Table of Contents

Equations of Motion
1(48)
History
1(11)
Ancient Era
1(6)
The Copernican Revolution
7(2)
Kepler's Laws
9(1)
Newton's Laws
10(2)
Other Early Astrodynamic Contributions
12(1)
Geometry of Conic Sections
12(8)
Basic Parameters
12(8)
Two-body Equation
20(13)
Assumptions for the Two-Body Equation
23(1)
Specific Angular Momentum
23(2)
Specific Mechanical Energy
25(2)
Kepler's First Law (Trajectory Equation)
27(2)
Kepler's Second and Third Laws
29(3)
Velocity Formulas
32(1)
Three-body and n-body Equations
33(16)
Inertial, Relative, and Barycentric Formulas
33(4)
Ten Known Integrals
37(3)
General Three-body Problem
40(9)
Kepler's Equation and Kepler's Problem
49(86)
Historical Background
49(2)
Kepler's Equation
51(36)
Alternate Formulation for Ecentric Anomaly
57(1)
Formulation for the Parabolic Anomaly
58(2)
Formulation for the Hyperbolic Anomaly
60(6)
Universal Formulation
66(5)
Solutions of Kepler's Equation
71(14)
Summary and Related Formulas
85(2)
Kepler's Problem
87(16)
Solution Techniques
88(15)
Satellite State Representations
103(15)
Classical Orbital Elements (Keplerian)
104(9)
2-line Element Sets
113(3)
Equinoctial Elements
116(1)
Canonical Elements
117(1)
Application: Orbital Elements from r and v
118(4)
Application: r and v from Orbital Elements
122(4)
Application: Groundtracks
126(4)
Application: Find Time of Flight (FindTOF)
130(5)
Coordinate and Time Systems
135(98)
Historical Background
135(2)
The Earth
137(14)
Location Parameters
139(1)
Shape of the Earth
140(7)
Gravitational Model
147(4)
Coordinate Systems
151(14)
Interplanetary Systems
156(1)
Earth-based Systems
157(4)
Satellite-based Systems
161(4)
Coordinate Transformations
165(14)
Coordinate Rotation
166(5)
Rotating Transformations
171(1)
Common Transformations
172(2)
Application: Converting IJK To Latitude and Longitude
174(5)
Time
179(19)
Solar Time and Universal Time
182(7)
Sidereal Time
189(4)
Atomic Time
193(1)
Dynamical Time
194(4)
Time Conversions
198(7)
DMS to Rad/Rad to DMS
199(1)
HMS to Rad/Rad to HMS
200(1)
HMS to Time of Day/Time of Day to HMS
201(1)
YMD to Day of Year/Day of Year to YMD
201(1)
YMDHMS to Days/Days to YMDHMS
202(1)
Julian Date to Gregorian Date
203(2)
Transforming Celestial and Terrestrial Coordinates
205(23)
Non-rotating Origin
207(4)
FK5 Reduction
211(3)
Precession (FK5)
214(2)
Nutation (FK5)
216(3)
Sidereal Time (FK5)
219(1)
Polar Motion (FK5)
219(1)
Summary (FK5)
220(7)
FK4 Reduction
227(1)
Earth Models and Constants
228(5)
Canonical Units
228(5)
Observations
233(30)
Introduction
233(1)
Obtaining Data
234(5)
Quantity of Data
237(1)
Types of Data
238(1)
Example Applications
239(1)
Introduction to Sensor Systems
239(5)
Observation Transformations
244(19)
Geocentric Right Ascension and Declination
246(2)
Topocentric Right Ascension and Declination
248(2)
Azimuth-Elevation
250(5)
Practical Az-El Conversions
255(2)
Transformations for Ecliptic Latitude and Longitude
257(6)
Celestial Phenomena
263(40)
Solar Phenomena
263(8)
Application: Sun Position Vector
263(4)
Application: Sunrise, Sunset, and Twilight Times
267(4)
Lunar Phenomena
271(10)
Application: Moon Position Vector
272(4)
Application: Moon Rise and Set Times
276(4)
Phases of the Moon
280(1)
Celestial Applications
281(22)
Application: Planetary Ephemerides
281(4)
Eclipses
285(6)
Application: Sight and Light
291(4)
Ground Illumination
295(2)
Miscellaneous Phenomena
297(6)
Orbital Maneuvering
303(98)
Historical Background
303(1)
Introduction
304(1)
Coplanar Maneuvers
305(18)
Hohmann and Bi-elliptic Transfers
308(6)
Comparing Hohmann and Bi-elliptic Transfers
314(3)
Transfers Using the One-Tangent Burn
317(6)
General Transfers
323(1)
Noncoplanar Transfers
323(13)
Introduction
323(5)
Inclination-Only Changes
328(3)
Changes in the Longitude of Ascending Node
331(3)
Changes to Inclination and Longitude of Ascending Node
334(2)
Combined Maneuvers
336(7)
Minimum-Inclination Maneuvers
336(3)
Fixed-Dv Maneuvering
339(4)
Circular Rendezvous
343(13)
Circular Coplanar Phasing
343(7)
Circular Noncoplanar Phasing
350(6)
Continuous-Thrust Transfers
356(16)
Introduction
357(3)
Orbit Raising
360(6)
Low-Thrust, Noncoplanar Transfers
366(6)
Relative Motion
372(29)
Position Solutions for Nearly Circular Orbits
377(4)
Trend Analysis
381(14)
Extending the Results
395(6)
Initial Orbit Determination
401(88)
Historical Background
401(3)
Observations of Range, Azimuth, and Elevation
404(7)
Application: Site-Track
404(7)
Angles-only Observations
411(16)
Laplace's Method
413(4)
Gauss's Technique
417(5)
Double r-iteration
422(5)
Mixed Observations
427(5)
Range and Range-Rate Processing
428(2)
Range-only Processing
430(2)
Three Position Vectors and Time
432(13)
Gibbs Method
432(7)
Herrick-Gibbs
439(6)
Two Position Vectors and Time---Lambert's Problem
445(23)
Lambert---Minimum Energy
447(7)
Lambert---Gauss's Solution
454(5)
Lambert---Universal Variables
459(5)
Lambert Solution---Battin Method
464(4)
Application: Targeting Problem
468(21)
Special Perturbation Techniques
489(76)
Historical Background
489(1)
Introduction to Perturbations
490(5)
Encke's Formulation
495(2)
Cowell's Formulation
497(1)
Numerical Integration Methods
498(10)
Implementing an Integrator and Determining Step Size
506(2)
Disturbing Forces
508(40)
Gravity Field of a Central Body
509(12)
Atmospheric Drag
521(18)
Third-Body Perturbations
539(4)
Solar-Radiation Pressure
543(3)
Other Perturbations
546(2)
Forming Numerical Solutions
548(8)
Application: Simplified Acceleration Model
550(3)
Application: Complex Acceleration Model
553(3)
Practical Considerations
556(9)
Validating the Propagator
556(1)
Physical Data and Sources
557(8)
General Perturbation Techniques
565(108)
Historical Background
565(4)
Introduction
569(6)
The Method of Perturbations
573(2)
Variation of Parameters
575(18)
Lagrangian VOP (Conservative Effects)
577(7)
Gaussian VOP (Nonconservative and Conservative Effects)
584(9)
Hamilton's Formulation
593(3)
Disturbing-Potential Formulations
596(6)
Gravity Potential in Terms of the Satellite's Orbital Elements
597(1)
Third-Body Potential in Terms of the Satellite's Orbital Elements
598(3)
Tidal-Motion Potential in terms of the Satellite's Orbital Elements
601(1)
Linearized Perturbations and Effects
602(42)
Central-Body Analysis
602(24)
Drag Analysis
626(8)
Third-Body Analysis
634(6)
Solar-Radiation Analysis
640(4)
Forming Analytical Solutions
644(8)
Application: Perturbed Two-body Propagation
645(2)
Kozai's Method
647(2)
Brouwer's Method
649(2)
Operational Applications
651(1)
Semianalytical Solutions
652(6)
The Draper Semianalytical Satellite Theory (DSST)
653(5)
Practical Considerations
658(9)
Expected Accuracy of Propagation Techniques
658(5)
Initial Conditions, Sources, and Conversions
663(4)
Summary of Perturbation Effects
667(6)
Orbit Determination and Estimation
673(92)
Historical Background
673(3)
Linear Least Squares
676(17)
Error Analysis
681(10)
Linear Weighted Least Squares
691(2)
Nonlinear Least Squares
693(8)
Application: Orbit Determination With Differential Correction
701(12)
Calculating the Partial-Derivative Matrix (A)
703(4)
Implementing Least-Squares Techniques
707(6)
Sequential-Batch Least Squares
713(5)
Kalman Filtering
718(21)
Kalman Filter (Linear System)
726(5)
Linearized Kalman Filter (LKF)
731(2)
Extended Kalman Filter (EKF)
733(3)
Successful Filtering Applications
736(1)
Summary of Kalman Filters
737(2)
Forming Differential Correction Solutions
739(14)
Calculating the Matrices
739(11)
Implementing Differential-Correction Solutions
750(3)
Practical Considerations
753(12)
Data
754(3)
Update Intervals and Fit Spans
757(2)
Analyzing the Results of Differential Corrections
759(3)
Application: Detecting Maneuvers
762(1)
Application: Predicting Reentry
762(3)
Mission Analysis
765(86)
Introduction
765(3)
Satellite Populations
767(1)
Mission Orbits
768(6)
Stationkeeping
771(2)
Mission Planning
773(1)
Geometries for Surveillance and Reconnaissance
774(7)
Designing and Maintaining Mission Orbits
781(31)
Sun-Synchronous Orbits
782(6)
Repeat-Groundtrack Orbits
788(9)
Minimum Altitude Variation Orbits
797(6)
Frozen-Orbit Eccentricity and Argument of Perigee
803(2)
Application: Designing a Specialized Orbit
805(7)
Navigation---the Global Positioning System
812(13)
Historical Background
813(2)
System Introduction
815(2)
Signals from GPS Satellites
817(8)
Predicting Satellite Look Angles
825(10)
Predict Formulation
825(5)
Rise/Set
830(5)
Determining Close Approaches
835(16)
Finding the Close-Approach Functions
837(8)
Statistical Analysis
845(6)
Appendix A Dictionary of Symbols 851(14)
Appendix B Modeling the Atmosphere 865(16)
B.1 Jacchia-Roberts Atmosphere
865(9)
B.1.1 Evaluating Temperature
865(2)
B.1.2 Robert's Corrections to Temperature
867(1)
B.1.3 Evaluating Density
868(1)
B.1.4 Robert's Corrections to Density
869(5)
B.2 Russian GOST Atmosphere
874(7)
Appendix C Mathematical Fundamentals 881(22)
C.1 Introduction
881(1)
C.2 Vector Fundamentals
881(2)
C.3 Matrix Fundamentals
883(1)
C.4 Trigonometric Fundamentals
884(6)
C.4.1 Planar Trigonometry
886(1)
C.4.2 Spherical Trigonometry
887(3)
C.5 Numerical Techniques
890(13)
C.5.1 Polynomial Solutions
890(3)
C.5.2 Interpolation
893(1)
C.5.3 Blending and Splining Techniques
894(9)
Appendix D Constants and Expansions 903
D.1 Gravitational Coefficients
903
D.2 Planetary Constants
905
D.3 Reduction Coefficients
908
D.4 Planetary Ephemerides
911
D.5 Data Sources
915
D.6 Computer Programming
917

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