Computing for numerical methods using Visual C++:
Gespeichert in:
| 1. Verfasser: | |
|---|---|
| Format: | Buch |
| Sprache: | English |
| Veröffentlicht: |
Hoboken, N.J. [u.a.]
Wiley
2008
|
| Schriftenreihe: | Wiley series on parallel and distributed computing
|
| Schlagworte: | |
| Online-Zugang: | Table of contents only Publisher description Contributor biographical information Inhaltsverzeichnis |
| Beschreibung: | XVII, 448 S. Ill., graph. Darst. |
| ISBN: | 9780470127957 0470127953 |
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Datensatz im Suchindex
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| adam_text | COMPUTING FOR NUMERICAL METHODS USING VISUAL C++ SHAHARUDDIN SALLEH
UNIVERSITI TEKNOLOGI MALAYSIA SKUDAI, JOHOR, MALAYSIA ALBERT Y. ZOMAYA
UNIVERSITY OF SYDNEY SYDNEY, NEW SOUTH WALES, AUSTRALIA SAKHINAH ABU
BAKAR NATIONAL UNIVERSITY OF MALAYSIA BANGI, SELANGOR, MALAYSIA
3ICENTENNIAL 1 8 O 7 WILEY 2 O O 7 WILEY- INTERSCIENCE A JOHN WILEY &
SONS, INC., PUBLICATION CONTENTS PREFACE XIII CODES FOR DOWNLOAD XVII 1.
MODELING AND SIMULATION 1 1.1 NUMERICAL APPROXIMATION I 1.2 C++ FOR
NUMERICAL MODELING 3 1.3 MATHEMATICAL MODELING 4 1.4 SIMULATION AND ITS
VISUALIZATION 6 1.5 NUMERICAL METHODS 7 1.6 NUMERICAL APPLICATIONS 7 2.
FUNDAMENTAL TOOLS FOR MATHEMATICAL COMPUTING 13 2.1 C++FOR
HIGH-PERFORMANCE COMPUTING 13 2.2 DYNAMIC MEMORY ALLOCATION 14 2.3
MATRIX REDUCTION PROBLEMS 22 2.4 MATRIX ALGEBRA 35 2.5 ALGEBRA OF
COMPLEX NUMBERS 43 2.6 NUMBER SORTING 51 2.7 SUMMARY 54 PROGRAMMING
CHALLENGES 55 3. NUMERICAL INTERFACE DESIGNS 56 3.1 MICROSOFT FOUNDATION
CLASSES 56 3.2 GRAPHICS DEVICE INTERFACE 57 3.3 WRITING A BASIC WINDOWS
PROGRAM 60 3.4 DISPLAYING TEXT AND GRAPHICS 68 3.5 EVENTS AND METHODS 69
3.6 STANDARD CONTROL RESOURCES 71 3.7 MENUE AND FILE I/O 78 3.8 KEYBOARD
CONTROL 87 3.9 MFC COMPATIBILITY WITH .NET 92 3.10 SUMMARY 95 IX X
CONTENTS 4. CURVE VISUALIZATION 96 4.1 TOOLS FOR VISUALIZATION 96 4.2
MYPARSER 96 4.3 DRAWING CURVES 106 4.4 GENERATING CURVES USING MYPARSER
115 4.5 SUMMARY 126 PROGRAMMING CHALLENGES 126 5. SYSTEMS OF LINEAR
EQUATIONS 127 5.1 INTRODUCTION 127 5.2 EXISTENCE OF SOLUTIONS 128 5.3
GAUSSIAN ELIMINATION TECHNIQUES 131 5.4 LU FACTORIZATION METHODS 142 5.5
ITERATIVE TECHNIQUES 161 5.6 VISUALIZING THE SOLUTION: CODE5 172 5.7
SUMMARY 189 NUMERICAL EXERCISES 190 PROGRAMMING CHALLENGES 192 6.
NONLINEAR EQUATIONS 193 6.1 INTRODUCTION 193 6.2 EXISTENCE OF SOLUTIONS
194 6.3 BISECTION METHOD 195 6.4 FALSE POSITION METHOD 198 6.5
NEWTON-RAPHSON METHOD 201 6.6 SECANT METHOD 203 6.7 FIXED-POINT
ITERATION METHOD 206 6.8 VISUAL SOLUTION: CODE6 208 6.9 SUMMARY 225
NUMERICAL EXERCISES 225 PROGRAMMING CHALLENGES 226 7. INTERPOLATION AND
APPROXIMATION 227 7.1 CURVE FITTING 227 7.2 LAGRANGE INTERPOLATION 228
7.3 NEWTON INTERPOLATIONS 231 7.4 CUBIC SPLINE 239 7.5 LEAST-SQUARES
APPROXIMATION 244 7.6 VISUAL SOLUTION: CODE7 249 7.7 SUMMARY 264
NUMERICAL EXERCISES 265 PROGRAMMING CHALLENGES 265 CONTENTS XI 8.
DIFFERENTIATION AND INTEGRATION 267 8.1 INTRODUCTION 267 8.2 NUMERICAL
DIFFERENTIATION 268 8.3 NUMERICAL INTEGRATION 271 8.4 VISUAL SOLUTION:
CODE8 279 8.5 SUMMARY 286 NUMERICAL EXERCISES 286 PROGRAMMING CHALLENGES
287 9. EIGENVALUES AND EIGENVECTORS 288 9.1 EIGENVALUES AND THEIR
SIGNIFICANCE 288 9.2 EXACT SOLUTION AND ITS EXISTENCE 289 9.3 POWER
METHOD 291 9.4 SHIFTED POWER METHOD 292 9.5 QR METHOD 294 9.6 VISUAL
SOLUTION: CODE9 302 9.7 SUMMARY 322 NUMERICAL EXERCISES 322 PROGRAMMING
CHALLENGES 323 10. ORDINARY DIFFERENTIAL EQUATIONS 324 10.1 INTRODUCTION
324 10.2 INITIAL-VALUE PROBLEM FOR FIRST-ORDER ODE 325 10.3 TAYLOR
SERIES METHOD 327 10.4 RUNGE-KUTTA OF ORDER 2 METHOD 330 10.5
RUNGE-KUTTA OF ORDER 4 METHOD 333 10.6 PREDICTOR-CORRECTOR MULTISTEP
METHOD 335 10.7 SYSTEM OF FIRST-ORDER ODES 338 10.8 SECOND-ORDER ODE 341
10.9 INITIAL-VALUE PROBLEM FOR SECOND-ORDER ODE 342 10.10
FINITE-DIFFERENCE METHOD FOR SECOND-ORDER ODE 345 10.11 DIFFERENTIATED
BOUNDARY CONDITIONS 351 10.12 VISUAL SOLUTION: CODELO 358 10.13 SUMMARY
378 NUMERICAL EXERCISES 378 PROGRAMMING CHALLENGES 380 11. PARTIAL
DIFFERENTIAL EQUATIONS 381 11.1 INTRODUCTION 381 11.2 POISSON EQUATION
385 11.3 LAPLACE EQUATION 394 11.4 HEAT EQUATION 397 XUE CONTENTS 11.5
WAVE EQUATION 406 11.6 VISUAL SOLUTION: CODEL 1 411 11.7 SUMMARY 437
NUMERICAL EXERCISES 437 PROGRAMMING EXERCISES 438 INDEX 441
|
| adam_txt |
COMPUTING FOR NUMERICAL METHODS USING VISUAL C++ SHAHARUDDIN SALLEH
UNIVERSITI TEKNOLOGI MALAYSIA SKUDAI, JOHOR, MALAYSIA ALBERT Y. ZOMAYA
UNIVERSITY OF SYDNEY SYDNEY, NEW SOUTH WALES, AUSTRALIA SAKHINAH ABU
BAKAR NATIONAL UNIVERSITY OF MALAYSIA BANGI, SELANGOR, MALAYSIA
3ICENTENNIAL 1 8 O 7 WILEY 2 O O 7 WILEY- INTERSCIENCE A JOHN WILEY &
SONS, INC., PUBLICATION CONTENTS PREFACE XIII CODES FOR DOWNLOAD XVII 1.
MODELING AND SIMULATION 1 1.1 NUMERICAL APPROXIMATION I 1.2 C++ FOR
NUMERICAL MODELING 3 1.3 MATHEMATICAL MODELING 4 1.4 SIMULATION AND ITS
VISUALIZATION 6 1.5 NUMERICAL METHODS 7 1.6 NUMERICAL APPLICATIONS 7 2.
FUNDAMENTAL TOOLS FOR MATHEMATICAL COMPUTING 13 2.1 C++FOR
HIGH-PERFORMANCE COMPUTING 13 2.2 DYNAMIC MEMORY ALLOCATION 14 2.3
MATRIX REDUCTION PROBLEMS 22 2.4 MATRIX ALGEBRA 35 2.5 ALGEBRA OF
COMPLEX NUMBERS 43 2.6 NUMBER SORTING 51 2.7 SUMMARY 54 PROGRAMMING
CHALLENGES 55 3. NUMERICAL INTERFACE DESIGNS 56 3.1 MICROSOFT FOUNDATION
CLASSES 56 3.2 GRAPHICS DEVICE INTERFACE 57 3.3 WRITING A BASIC WINDOWS
PROGRAM 60 3.4 DISPLAYING TEXT AND GRAPHICS 68 3.5 EVENTS AND METHODS 69
3.6 STANDARD CONTROL RESOURCES 71 3.7 MENUE AND FILE I/O 78 3.8 KEYBOARD
CONTROL 87 3.9 MFC COMPATIBILITY WITH .NET 92 3.10 SUMMARY 95 IX X
CONTENTS 4. CURVE VISUALIZATION 96 4.1 TOOLS FOR VISUALIZATION 96 4.2
MYPARSER 96 4.3 DRAWING CURVES 106 4.4 GENERATING CURVES USING MYPARSER
115 4.5 SUMMARY 126 PROGRAMMING CHALLENGES 126 5. SYSTEMS OF LINEAR
EQUATIONS 127 5.1 INTRODUCTION 127 5.2 EXISTENCE OF SOLUTIONS 128 5.3
GAUSSIAN ELIMINATION TECHNIQUES 131 5.4 LU FACTORIZATION METHODS 142 5.5
ITERATIVE TECHNIQUES 161 5.6 VISUALIZING THE SOLUTION: CODE5 172 5.7
SUMMARY 189 NUMERICAL EXERCISES 190 PROGRAMMING CHALLENGES 192 6.
NONLINEAR EQUATIONS 193 6.1 INTRODUCTION 193 6.2 EXISTENCE OF SOLUTIONS
194 6.3 BISECTION METHOD 195 6.4 FALSE POSITION METHOD 198 6.5
NEWTON-RAPHSON METHOD 201 6.6 SECANT METHOD 203 6.7 FIXED-POINT
ITERATION METHOD 206 6.8 VISUAL SOLUTION: CODE6 208 6.9 SUMMARY 225
NUMERICAL EXERCISES 225 PROGRAMMING CHALLENGES 226 7. INTERPOLATION AND
APPROXIMATION 227 7.1 CURVE FITTING 227 7.2 LAGRANGE INTERPOLATION 228
7.3 NEWTON INTERPOLATIONS 231 7.4 CUBIC SPLINE 239 7.5 LEAST-SQUARES
APPROXIMATION 244 7.6 VISUAL SOLUTION: CODE7 249 7.7 SUMMARY 264
NUMERICAL EXERCISES 265 PROGRAMMING CHALLENGES 265 CONTENTS XI 8.
DIFFERENTIATION AND INTEGRATION 267 8.1 INTRODUCTION 267 8.2 NUMERICAL
DIFFERENTIATION 268 8.3 NUMERICAL INTEGRATION 271 8.4 VISUAL SOLUTION:
CODE8 279 8.5 SUMMARY 286 NUMERICAL EXERCISES 286 PROGRAMMING CHALLENGES
287 9. EIGENVALUES AND EIGENVECTORS 288 9.1 EIGENVALUES AND THEIR
SIGNIFICANCE 288 9.2 EXACT SOLUTION AND ITS EXISTENCE 289 9.3 POWER
METHOD 291 9.4 SHIFTED POWER METHOD 292 9.5 QR METHOD 294 9.6 VISUAL
SOLUTION: CODE9 302 9.7 SUMMARY 322 NUMERICAL EXERCISES 322 PROGRAMMING
CHALLENGES 323 10. ORDINARY DIFFERENTIAL EQUATIONS 324 10.1 INTRODUCTION
324 10.2 INITIAL-VALUE PROBLEM FOR FIRST-ORDER ODE 325 10.3 TAYLOR
SERIES METHOD 327 10.4 RUNGE-KUTTA OF ORDER 2 METHOD 330 10.5
RUNGE-KUTTA OF ORDER 4 METHOD 333 10.6 PREDICTOR-CORRECTOR MULTISTEP
METHOD 335 10.7 SYSTEM OF FIRST-ORDER ODES 338 10.8 SECOND-ORDER ODE 341
10.9 INITIAL-VALUE PROBLEM FOR SECOND-ORDER ODE 342 10.10
FINITE-DIFFERENCE METHOD FOR SECOND-ORDER ODE 345 10.11 DIFFERENTIATED
BOUNDARY CONDITIONS 351 10.12 VISUAL SOLUTION: CODELO 358 10.13 SUMMARY
378 NUMERICAL EXERCISES 378 PROGRAMMING CHALLENGES 380 11. PARTIAL
DIFFERENTIAL EQUATIONS 381 11.1 INTRODUCTION 381 11.2 POISSON EQUATION
385 11.3 LAPLACE EQUATION 394 11.4 HEAT EQUATION 397 XUE CONTENTS 11.5
WAVE EQUATION 406 11.6 VISUAL SOLUTION: CODEL 1 411 11.7 SUMMARY 437
NUMERICAL EXERCISES 437 PROGRAMMING EXERCISES 438 INDEX 441 |
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| dewey-full | 005.2/768 |
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| discipline | Informatik Mathematik |
| discipline_str_mv | Informatik Mathematik |
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| illustrated | Illustrated |
| index_date | 2024-07-02T21:48:46Z |
| indexdate | 2024-07-09T21:20:32Z |
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| isbn | 9780470127957 0470127953 |
| language | English |
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| record_format | marc |
| series2 | Wiley series on parallel and distributed computing |
| spelling | Salleh, Shaharuddin 1956- Verfasser (DE-588)133271404 aut Computing for numerical methods using Visual C++ Shaharuddin Salleh ; Albert Y. Zomaya ; Sakhinah Abu Bakar Hoboken, N.J. [u.a.] Wiley 2008 XVII, 448 S. Ill., graph. Darst. txt rdacontent n rdamedia nc rdacarrier Wiley series on parallel and distributed computing Microsoft Visual C# .NET Analyse numérique - Informatique C++ (Langage de programmation) Calcul infinitésimal - Informatique Calculs numériques - Informatique Datenverarbeitung Numerical analysis Data processing Visual C sharp.NET 2003 (DE-588)4780739-8 gnd rswk-swf Numerische Mathematik (DE-588)4042805-9 gnd rswk-swf Visual C++ 6.0 (DE-588)4518537-2 gnd rswk-swf Numerische Mathematik (DE-588)4042805-9 s Visual C sharp.NET 2003 (DE-588)4780739-8 s DE-604 Visual C++ 6.0 (DE-588)4518537-2 s Zomaya, Albert Y. 1964- Sonstige (DE-588)135767342 oth Bakar, Sakhinah Abu Sonstige oth http://www.loc.gov/catdir/toc/ecip0719/2007023224.html Table of contents only http://www.loc.gov/catdir/enhancements/fy0741/2007023224-d.html Publisher description http://www.loc.gov/catdir/enhancements/fy0806/2007023224-b.html Contributor biographical information GBV Datenaustausch application/pdf http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=016697008&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA Inhaltsverzeichnis |
| spellingShingle | Salleh, Shaharuddin 1956- Computing for numerical methods using Visual C++ Microsoft Visual C# .NET Analyse numérique - Informatique C++ (Langage de programmation) Calcul infinitésimal - Informatique Calculs numériques - Informatique Datenverarbeitung Numerical analysis Data processing Visual C sharp.NET 2003 (DE-588)4780739-8 gnd Numerische Mathematik (DE-588)4042805-9 gnd Visual C++ 6.0 (DE-588)4518537-2 gnd |
| subject_GND | (DE-588)4780739-8 (DE-588)4042805-9 (DE-588)4518537-2 |
| title | Computing for numerical methods using Visual C++ |
| title_auth | Computing for numerical methods using Visual C++ |
| title_exact_search | Computing for numerical methods using Visual C++ |
| title_exact_search_txtP | Computing for numerical methods using Visual C++ |
| title_full | Computing for numerical methods using Visual C++ Shaharuddin Salleh ; Albert Y. Zomaya ; Sakhinah Abu Bakar |
| title_fullStr | Computing for numerical methods using Visual C++ Shaharuddin Salleh ; Albert Y. Zomaya ; Sakhinah Abu Bakar |
| title_full_unstemmed | Computing for numerical methods using Visual C++ Shaharuddin Salleh ; Albert Y. Zomaya ; Sakhinah Abu Bakar |
| title_short | Computing for numerical methods using Visual C++ |
| title_sort | computing for numerical methods using visual c |
| topic | Microsoft Visual C# .NET Analyse numérique - Informatique C++ (Langage de programmation) Calcul infinitésimal - Informatique Calculs numériques - Informatique Datenverarbeitung Numerical analysis Data processing Visual C sharp.NET 2003 (DE-588)4780739-8 gnd Numerische Mathematik (DE-588)4042805-9 gnd Visual C++ 6.0 (DE-588)4518537-2 gnd |
| topic_facet | Microsoft Visual C# .NET Analyse numérique - Informatique C++ (Langage de programmation) Calcul infinitésimal - Informatique Calculs numériques - Informatique Datenverarbeitung Numerical analysis Data processing Visual C sharp.NET 2003 Numerische Mathematik Visual C++ 6.0 |
| url | http://www.loc.gov/catdir/toc/ecip0719/2007023224.html http://www.loc.gov/catdir/enhancements/fy0741/2007023224-d.html http://www.loc.gov/catdir/enhancements/fy0806/2007023224-b.html http://bvbr.bib-bvb.de:8991/F?func=service&doc_library=BVB01&local_base=BVB01&doc_number=016697008&sequence=000001&line_number=0001&func_code=DB_RECORDS&service_type=MEDIA |
| work_keys_str_mv | AT sallehshaharuddin computingfornumericalmethodsusingvisualc AT zomayaalberty computingfornumericalmethodsusingvisualc AT bakarsakhinahabu computingfornumericalmethodsusingvisualc |