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Adjustment Computations: Spatial Data Analysis

Adjustment Computations: Spatial Data Analysis (Hardcover, 6)

Charles D. Ghilani (지은이)
  |  
John Wiley & Sons Inc
2017-10-23
  |  
63,000원

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Adjustment Computations: Spatial Data Analysis

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· 제목 : Adjustment Computations: Spatial Data Analysis (Hardcover, 6) 
· 분류 : 외국도서 > 기술공학 > 기술공학 > 토목 > 토목일반
· ISBN : 9781119385981
· 쪽수 : 720쪽

목차

PREFACE xv

ACKNOWLEDGMENTS xix

1 Introduction 1

1.1 Introduction / 1

1.2 Direct and Indirect Measurements / 2

1.3 Measurement Error Sources / 2

1.4 Definitions / 3

1.5 Precision versus Accuracy / 4

1.6 Redundant Observations in Surveying and Their Adjustment / 7

1.7 Advantages of Least Squares Adjustment / 8

1.8 Overview of the Book / 10

Problems / 10

2 Observations and Their Analysis 13

2.1 Introduction / 13

2.2 Sample versus Population / 13

2.3 Range and Median / 14

2.4 Graphical Representation of Data / 15

2.5 Numerical Methods of Describing Data / 18

2.6 Measures of Central Tendency / 18

2.7 Additional Definitions / 19

2.8 Alternative Formula for Determining Variance / 22

2.9 Numerical Examples / 24

2.10 Root Mean Square Error and Mapping Standards / 28

2.11 Derivation of the Sample Variance (Bessel’s Correction) / 31

2.12 Software / 32

Problems / 34

Practical Exercises / 37

3 Random Error Theory 39

3.1 Introduction / 39

3.2 Theory of Probability / 39

3.3 Properties of the Normal Distribution Curve / 42

3.4 Standard Normal Distribution Function / 44

3.5 Probability of the Standard Error / 47

3.6 Uses for Percent Errors / 50

3.7 Practical Examples / 50

Problems / 53

Programming Problems / 55

4 Confidence Intervals 57

4.1 Introduction / 57

4.2 Distributions Used in Sampling Theory / 59

4.3 Confidence Interval for the Mean: t Statistic / 63

4.4 Testing the Validity of the Confidence Interval / 66

4.5 Selecting a Sample Size / 67

4.6 Confidence Interval for a Population Variance / 68

4.7 Confidence Interval for the Ratio of Two Population Variances / 70

4.8 Software / 72

Problems / 75

5 Statistical Testing 79

5.1 Hypothesis Testing / 79

5.2 Systematic Development of a Test / 82

5.3 Test of Hypothesis for the Population Mean / 84

5.4 Test of Hypothesis for the Population Variance / 85

5.5 Test of Hypothesis for the Ratio of Two Population Variances / 89

5.6 Software / 92

Problems / 93

6 Propagation of Random Errors in Indirectly Measured Quantities 97

6.1 Basic Error Propagation Equation / 97

6.2 Frequently Encountered Specific Functions / 102

6.3 Numerical Examples / 103

6.4 Software / 107

6.5 Conclusions / 109

Problems / 109

Practical Exercises / 112

7 Error Propagation in Angle and Distance Observations 113

7.1 Introduction / 113

7.2 Error Sources in Horizontal Angles / 113

7.3 Reading Errors / 114

7.4 Pointing Errors / 116

7.5 Estimated Pointing and Reading Errors with Total Stations / 117

7.6 Target-Centering Errors / 118

7.7 Instrument Centering Errors / 120

7.8 Effects of Leveling Errors in Angle Observations / 123

7.9 Numerical Example of Combined Error Propagation in a Single Horizontal Angle / 126

7.10 Using Estimated Errors to Check Angular Misclosure in a Traverse / 127

7.11 Errors in Astronomical Observations for Azimuth / 130

7.12 Errors in Electronic Distance Observations / 135

7.13 Centering Errors When Using Range Poles / 136

7.14 Software / 137

Problems / 138

Programming Problems / 141

8 Error Propagation in Traverse Surveys 143

8.1 Introduction / 143

8.2 Derivation of Estimated Error in Latitude and Departure / 144

8.3 Derivation of Estimated Standard Errors in Course Azimuths / 146

8.4 Computing and Analyzing Polygon Traverse Misclosure Errors / 146

8.5 Computing and Analyzing Link Traverse Misclosure Errors / 152

8.6 Software / 156

8.7 Conclusions / 157

Problems / 157

Programming Problems / 161

9 Error Propagation in Elevation Determination 163

9.1 Introduction / 163

9.2 Systematic Errors in Differential Leveling / 163

9.3 Random Errors in Differential Leveling / 166

9.4 Error Propagation in Trigonometric Leveling / 171

Problems / 174

Programming Problems / 177

10 Weights of Observations 179

10.1 Introduction / 179

10.2 Weighted Mean / 181

10.3 Relationship Between Weights and Standard Errors / 183

10.4 Statistics of Weighted Observations / 184

10.5 Weights in Angle Observations / 185

10.6 Weights in Differential Leveling / 186

10.7 Practical Examples / 187

Problems / 190

11 Principles of Least Squares 193

11.1 Introduction / 193

11.2 Fundamental Principle of Least Squares / 194

11.3 The Fundamental Principle of Weighted Least Squares / 196

11.4 The Stochastic Model / 197

11.5 Functional Model / 197

11.6 Observation Equations / 199

11.7 Systematic Formulation of the Normal Equations / 201

11.8 Tabular Formation of the Normal Equations / 203

11.9 Using Matrices to Form the Normal Equations / 204

11.10 Least Squares Solution of Nonlinear Systems / 207

11.11 Least Squares Fit of Points to a Line or Curve / 211

11.12 Calibration of an EDM Instrument / 214

11.13 Least Squares Adjustment Using Conditional Equations / 215

11.14 The Previous Example Using Observation Equations / 217

11.15 Software / 219

Problems / 219

12 Adjustment of Level Nets 225

12.1 Introduction / 225

12.2 Observation Equation / 225

12.3 Unweighted Example / 226

12.4 Weighted Example / 229

12.5 Reference Standard Deviation / 231

12.6 Another Weighted Adjustment / 233

12.7 Software / 236

Problems / 238

Programming Problems / 242

13 Precisions of Indirectly Determined Quantities 245

13.1 Introduction / 245

13.2 Development of the Covariance Matrix / 245

13.3 Numerical Examples / 249

13.4 Standard Deviations of Computed Quantities / 250

Problems / 254

Programming Problems / 256

14 Adjustment of Horizontal Surveys: Trilateration 257

14.1 Introduction / 257

14.2 Distance Observation Equation / 259

14.3 Trilateration Adjustment Example / 261

14.4 Formulation of a Generalized Coefficient Matrix for a More Complex Network / 268

14.5 Computer Solution of a Trilaterated Quadrilateral / 269

14.6 Iteration Termination / 273

14.7 Software / 274

Problems / 276

Programming Problems / 282

15 Adjustment of Horizontal Surveys: Triangulation 283

15.1 Introduction / 283

15.2 Azimuth Observation Equation / 284

15.3 Angle Observation Equation / 286

15.4 Adjustment of Intersections / 288

15.5 Adjustment of Resections / 293

15.6 Adjustment of Triangulated Quadrilaterals / 298

Problems / 303

Programming Problems / 312

16 Adjustment of Horizontal Surveys: Traverses and Horizontal Networks 313

16.1 Introduction to Traverse Adjustments / 313

16.2 Observation Equations / 313

16.3 Redundant Equations / 314

16.4 Numerical Example / 315

16.5 Minimum Amount of Control / 321

16.6 Adjustment of Networks / 322

16.7 ;;2 Test: Goodness of Fit / 330

Problems / 331

Programming Problems / 342

17 Adjustment of GNSS Networks 343

17.1 Introduction / 343

17.2 GNSS Observations / 344

17.3 GNSS Errors and the Need for Adjustment / 347

17.4 Reference Coordinate Systems for GNSS Observations / 347

17.5 Converting Between the Terrestrial and Geodetic Coordinate Systems / 350

17.6 Application of Least Squares in Processing GNSS Data / 354

17.7 Network Preadjustment Data Analysis / 356

17.8 Least Squares Adjustment of GNSS Networks / 363

Problems / 369

Programming Problems / 386

18 Coordinate Transformations 389

18.1 Introduction / 389

18.2 The Two-Dimensional Conformal Coordinate / 389

18.3 Equation Development / 390

18.4 Application of Least Squares / 392

18.5 Two-Dimensional Affine Coordinate Transformation / 395

18.6 The Two-Dimensional Projective Coordinate Transformation / 398

18.7 Three-Dimensional Conformal Coordinate Transformation / 401

18.8 Statistically Valid Parameters / 407

Problems / 411

Programming Problems / 418

19 Error Ellipse 419

19.1 Introduction / 419

19.2 Computation of Ellipse Orientation and Semiaxes / 421

19.3 Example Problem of Standard Error Ellipse Calculations / 426

19.4 Another Example Problem / 428

19.5 The Error Ellipse Confidence Level / 429

19.6 Error Ellipse Advantages / 431

19.7 Other Measures of Station Uncertainty / 435

Problems / 441

Programming Problems / 442

20 Constraint Equations 443

20.1 Introduction / 443

20.2 Adjustment of Control Station Coordinates / 443

20.3 Holding Control Station Coordinates and Directions of Lines Fixed in a Trilateration Adjustment / 449

20.4 Helmert’s Method / 452

20.5 Redundancies in a Constrained Adjustment / 458

20.6 Enforcing Constraints through Weighting / 458

Problems / 460

Practical Problems / 463

21 Blunder Detection in Horizontal Networks 465

21.1 Introduction / 465

21.2 A Priori Methods for Detecting Blunders in Observations / 466

21.3 A Posteriori Blunder Detection / 468

21.4 Development of the Covariance Matrix for the Residuals / 470

21.5 Detection of Outliers in Observations: Data Snooping / 472

21.6 Detection of Outliers in Observations: The Tau Criterion / 474

21.7 Techniques Used in Adjusting Control / 476

21.8 A Data Set with Blunders / 477

21.9 Some Further Considerations / 485

21.10 Survey Design / 487

21.11 Software / 489

Problems / 490

Practical Problems / 496

22 The General Least Squares Method and Its Application to Curve Fitting and Coordinate Transformations 497

22.1 Introduction to General Least Squares / 497

22.2 General Least Squares Equations for Fitting a Straight Line / 497

22.3 General Least Squares Solution / 499

22.4 Two-Dimensional Coordinate Transformation by General Least Squares / 503

22.5 Three-Dimensional Conformal Coordinate Transformation by General Least Squares / 509

Problems / 511

Programming Problems / 515

23 Three-Dimensional Geodetic Network Adjustment 517

23.1 Introduction / 517

23.2 Linearization of Equations / 519

23.3 Minimum Number of Constraints / 524

23.4 Example Adjustment / 525

23.5 Building an Adjustment / 533

23.6 Comments on Systematic Errors / 534

23.7 Software / 537

Problems / 538

Programming Problems / 543

24 Combining GNSS and Terrestrial Observations 545

24.1 Introduction / 545

24.2 The Helmert Transformation / 547

24.3 Rotations between Coordinate Systems / 551

24.4 Combining GNSS Baseline Vectors with Traditional Observations / 552

24.5 Another Approach to Transforming Coordinates between Reference Frames / 556

24.6 Other Considerations / 559

Problems / 560

Programming Problems / 563

25 Analysis of Adjustments 565

25.1 Introduction / 565

25.2 Basic Concepts, Residuals, and the Normal Distribution / 565

25.3 Goodness of Fit Test / 568

25.4 Comparison of GNSS Residual Plots / 572

25.5 Use of Statistical Blunder Detection / 574

Problems / 574

26 Computer Optimization 577

26.1 Introduction / 577

26.2 Storage Optimization / 578

26.3 Direct Formation of the Normal Equations / 580

26.4 Cholesky Decomposition / 581

26.5 Forward and Back Solutions / 583

26.6 Using the Cholesky Factor to Find the Inverse of the Normal Matrix / 584

26.7 Spareness and Optimization of the Normal Matrix / 586

Problems / 590

Programming Problems / 590

Appendix A Introduction to Matrices 591

A.1 Introduction / 591

A.2 Definition of a Matrix / 591

A.3 Size or Dimensions of a Matrix / 592

A.4 Types of Matrices / 593

A.5 Matrix Equality / 594

A.6 Addition or Subtraction of Matrices / 595

A.7 Scalar Multiplication of a Matrix / 595

A.8 Matrix Multiplication / 595

A.9 Computer Algorithms for Matrix Operations / 598

A.10 Use of the Matrix Software / 601

Problems / 603

Programming Problems / 605

Appendix B Solution of Equations by Matrix Methods 607

B.1 Introduction / 607

B.2 Inverse Matrix / 607

B.3 The Inverse of a 2 × 2 Matrix / 608

B.4 Inverses by Adjoints / 610

B.5 Inverses by Elementary Row Transformations / 611

B.6 Example Problem / 616

Problems / 617

Programming Problems / 618

Appendix C Nonlinear Equations and Taylor’s Theorem 619

C.1 Introduction / 619

C.2 Taylor Series Linearization of Nonlinear Equations / 619

C.3 Numerical Example / 620

C.4 Using Matrices to Solve Nonlinear Equations / 622

C.5 Simple Matrix Example / 623

C.6 Practical Example / 624

C.7 Concluding Remarks / 626

Problems / 627

Programming Problems / 628

Appendix D The Normal Error Distribution Curve and Other

Statistical Tables 629

D.1 Development for Normal Distribution Curve Equation / 629

D.2 Other Statistical Tables / 637

Appendix E Confidence Intervals for the Mean 649

Appendix F Map Projection Coordinate Systems 655

F.1 Introduction / 655

F.2 Mathematics of the Lambert Conformal Conic Map Projection / 657

F.3 Mathematics from the Transverse Mercator / 659

F.4 Stereographic Map Projection / 662

F.5 Reduction of Observations / 663

Appendix G Companion Website 669

G.1 Introduction / 669

G.2 File Formats and Memory Matters / 670

G.3 Software / 670

G.4 Using the Software as an Instructional Aid / 674

Appendix H Answers to Selected Problems 675

BIBLIOGRAPHY 681

INDEX 685

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