Computer Graphics For Java Programmers - Leendert Ammeraal

. .

Auteur(s) : Leendert Ammeraal - Kang Zhang

Editeur : John Wiley And Sons Ltd

Langue : Anglais

Parution : 31/12/2006

Format : Moyen, de 350g à 1kg

Expédition : 734

ISBN : 0470031603

Résumé :
The book covers elementary concepts, from how to produce simple graphical objects using logical coordinates to producing filled regions. The book reinforces concepts with useful and simple examples, then progresses to applied geometry (vectors, polygons) and then onto how to perform rotations and other transformations of graphical objects.

In a logical progression of ideas, the reader is introduced to some of the classic graphics algorithms and finally to chapters which cover particular effects such as perspective drawings and hidden-face and hidden-line elimination.

The book also provides a host of ready-to-run programs and worked examples to illuminate general principles and geometric techniques for the creation of both 2D and 3D graphical objects.

...

Biographie:
Leen Ammeraal is a retired lecturer of Hogeschool Utrecht, The Netherlands, where he was employed from 1977 to 1998. He has a degree (ir.) in mathematics at University of Technology Delft, The Netherlands. He worked as a programmer and mathematician at Akzo Research and Engineering, Arnhem, The Netherlands, from 1961 to 1972 and did research work on compilers from 1972 to 1977 at Mathematical Centre, Amsterdam. He wrote many books for Wiley (as well as for the Dutch publisher Academic Service). Some of his Wiley books have been translated into other languages (Japanese, Russian, Italian, French, German, Greek, Danish, Portuguese, Bulgarian).

Kang Zhang is a Professor in Computer Science and Director of Visual Computing Lab at the University of Texas at Dallas. He received his B.Eng. in Computer Engineering from the University of Electronic Science and Technology, China, in 1982...

Sommaire:

Preface ix

CHAPTER 1?Elementary Concepts 1

1.1 Lines, Coordinates and Pixels 2

1.2 The Boundaries of Filled Regions 7

1.3 Logical Coordinates 8

1.4 Anisotropic and Isotropic Mapping Modes 14

1.5 Defining a Polygon by Using the Mouse 21

Exercises 26

CHAPTER 2 Applied Geometry 31

2.1 Vectors 32

2.2 Inner Product 34

2.3 Determinants 34

2.4 Vector Product 37

2.5 The Orientation of Three Points 38

2.6 Polygons 41

2.7 The Area of a Polygon 42

2.8 Point-in-Triangle Test 44

2.9 Point-in-Polygon Test 45

2.10 Point-on-Line Test 47

2.11 Distance Between a Point and a Line 50

2.12 Projection of a Point on a Line 51

2.13 Triangulation of Polygons 53

Exercises 58

CHAPTER 3 Geometrical Transformations 63

3.1 Matrix Multiplication 64

3.2 Linear Transformations 65

3.3 Translations 71

3.4 Homogeneous Coordinates 71

3.5 Inverse Transformations and Matrix Inversion 72

3.6 Rotation About an Arbitrary Point 74

3.7 Changing the Coordinate System 78

3.8 Rotations About 3D Coordinate Axes 79

3.9 Rotation About an Arbitrary Axis 80

Exercises 88

CHAPTER 4 Some Classic Algorithms 91

4.1 Bresenham's Algorithm for Line Drawing 92

4.2 Doubling the Line-Drawing Speed 97

4.3 Circles 102

4.4 Cohen-Sutherland Line Clipping 107

4.5 Sutherland-Hodgman Polygon Clipping 113

4.6 B'ezier Curves 120

4.7 B-Spline Curve Fitting 130

Exercises 135

CHAPTER 5 Perspective 139

5.1 Introduction 140

5.2 The Viewing Transformation 141

5.3 The Perspective Transformation 146

5.4 A Cube in Perspective 148

5.5 Some Useful Classes 152

5.6 A General Program for Wire-Frame Models 168

Exercises 174

CHAPTER 6 Hidden-Line Elimination 177

6.1 Line Segments and Triangles 178

6.2 Tests for Visibility 179

6.3 Specification and Representation of 3D Objects 190

6.4 Holes and Invisible Line Segments 192

6.5 Individual Faces and Line Segments 194

6.6 Automatic Generation of Object Specification 198

6.7 Hidden-Line Elimination with HP-GL Output 207

6.8 Implementation 209

Exercises 213

CHAPTER 7 Hidden-Face Elimination 219

7.1 Back-Face Culling 220

7.2 Coloring Individual Faces 225

7.3 Painter's Algorithm 226

7.4 Z-Buffer Algorithm 234

Exercises 246

CHAPTER 8 Fractals 249

8.1 Introduction 249

8.2 Koch Curves 250

8.3 String Grammars 253

8.4 Mandelbrot and Julia Sets 264

Exercises 276

APPENDIX A Linear Interpolation of 1/z 277

APPENDIX B A Note on Event Handling 281

APPENDIX C File Obj3D.java 287

APPENDIX D Class CvHLines.java 293

APPENDIX E Some Applications 301

E.1 Platonic Solids 301

E.2 Sphere Representations 312

E.3 A Torus 319

E.4 Beams in a Spiral 323

E.5 Functions of Two Variables 326

APPENDIX F Hints and Solutions to Exercises 339

Bibliography 371

Index 373