Algorithms and Parallel Computing (eBook, PDF)
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Algorithms and Parallel Computing (eBook, PDF)
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There is a software gap between the hardware potential and the performance that can be attained using today's software parallel program development tools. The tools need manual intervention by the programmer to parallelize the code. Programming a parallel computer requires closely studying the target algorithm or application, more so than in the traditional sequential programming we have all learned. The programmer must be aware of the communication and data dependencies of the algorithm or application. This book provides the techniques to explore the possible ways to program a parallel computer for a given application.…mehr
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- Produktdetails
- Verlag: John Wiley & Sons
- Seitenzahl: 368
- Erscheinungstermin: 25. Februar 2011
- Englisch
- ISBN-13: 9780470932018
- Artikelnr.: 37300848
- Verlag: John Wiley & Sons
- Seitenzahl: 368
- Erscheinungstermin: 25. Februar 2011
- Englisch
- ISBN-13: 9780470932018
- Artikelnr.: 37300848
- Herstellerkennzeichnung Die Herstellerinformationen sind derzeit nicht verfügbar.
1] 233 14.7 Decimator DAG for s3 = [1 1] 235 14.8 Polyphase Decimator Implementations 235 14.9 Interpolator Structures 236 14.10 Interpolator Dependence Graph 237 14.11 Interpolator Scheduling 238 14.12 Interpolator DAG for s1 = [1 0] 239 14.13 Interpolator DAG for s2 = [1
1] 241 14.14 Interpolator DAG for s3 = [1 1] 243 14.15 Polyphase Interpolator Implementations 243 15 Case Study: Pattern Matching 245 15.1 Introduction 245 15.2 Expressing the Algorithm as a Regular Iterative Algorithm (RIA) 245 15.3 Obtaining the Algorithm Dependence Graph 246 15.4 Data Scheduling 247 15.5 DAG Node Projection 248 15.6 DESIGN 1: Design Space Exploration When s ??n[1 1]t 249 15.7 DESIGN 2: Design Space Exploration When s ??n[1
1]t 252 15.8 DESIGN 3: Design Space Exploration When s = [1 0]t 253 16 Case Study: Motion Estimation for Video Compression 255 16.1 Introduction 255 16.2 FBMAs 256 16.3 Data Buffering Requirements 257 16.4 Formulation of the FBMA 258 16.5 Hierarchical Formulation of Motion Estimation 259 16.6 Hardware Design of the Hierarchy Blocks 261 17 Case Study: Multiplication over GF(2m) 267 17.1 Introduction 267 17.2 The Multiplication Algorithm in GF(2m) 268 17.3 Expressing Field Multiplication as an RIA 270 17.4 Field Multiplication Dependence Graph 270 17.5 Data Scheduling 271 17.6 DAG Node Projection 273 17.7 Design 1: Using d1 = [1 0]t 275 17.8 Design 2: Using d2 = [1 1]t 275 17.9 Design 3: Using d3 = [1
1]t 277 17.10 Applications of Finite Field Multipliers 277 18 Case Study: Polynomial Division over GF(2) 279 18.1 Introduction 279 18.2 The Polynomial Division Algorithm 279 18.3 The LFSR Dependence Graph 281 18.4 Data Scheduling 282 18.5 DAG Node Projection 283 18.6 Design 1: Design Space Exploration When s1 = [1
1] 284 18.7 Design 2: Design Space Exploration When s2 = [1 0] 286 18.8 Design 3: Design Space Exploration When s3 = [1
0.5] 289 18.9 Comparing the Three Designs 291 19 The Fast Fourier Transform 293 19.1 Introduction 293 19.2 Decimation-in-Time FFT 295 19.3 Pipeline Radix-2 Decimation-in-Time FFT Processor 298 19.4 Decimation-in-Frequency FFT 299 19.5 Pipeline Radix-2 Decimation-in-Frequency FFT Processor 303 20 Solving Systems of Linear Equations 305 20.1 Introduction 305 20.2 Special Matrix Structures 305 20.3 Forward Substitution (Direct Technique) 309 20.4 Back Substitution 312 20.5 Matrix Triangularization Algorithm 312 20.6 Successive over Relaxation (SOR) (Iterative Technique) 317 20.7 Problems 321 21 Solving Partial Differential Equations Using Finite Difference Method 323 21.1 Introduction 323 21.2 FDM for 1-D Systems 324 References 331 Index 337
1] 233 14.7 Decimator DAG for s3 = [1 1] 235 14.8 Polyphase Decimator Implementations 235 14.9 Interpolator Structures 236 14.10 Interpolator Dependence Graph 237 14.11 Interpolator Scheduling 238 14.12 Interpolator DAG for s1 = [1 0] 239 14.13 Interpolator DAG for s2 = [1
1] 241 14.14 Interpolator DAG for s3 = [1 1] 243 14.15 Polyphase Interpolator Implementations 243 15 Case Study: Pattern Matching 245 15.1 Introduction 245 15.2 Expressing the Algorithm as a Regular Iterative Algorithm (RIA) 245 15.3 Obtaining the Algorithm Dependence Graph 246 15.4 Data Scheduling 247 15.5 DAG Node Projection 248 15.6 DESIGN 1: Design Space Exploration When s ??n[1 1]t 249 15.7 DESIGN 2: Design Space Exploration When s ??n[1
1]t 252 15.8 DESIGN 3: Design Space Exploration When s = [1 0]t 253 16 Case Study: Motion Estimation for Video Compression 255 16.1 Introduction 255 16.2 FBMAs 256 16.3 Data Buffering Requirements 257 16.4 Formulation of the FBMA 258 16.5 Hierarchical Formulation of Motion Estimation 259 16.6 Hardware Design of the Hierarchy Blocks 261 17 Case Study: Multiplication over GF(2m) 267 17.1 Introduction 267 17.2 The Multiplication Algorithm in GF(2m) 268 17.3 Expressing Field Multiplication as an RIA 270 17.4 Field Multiplication Dependence Graph 270 17.5 Data Scheduling 271 17.6 DAG Node Projection 273 17.7 Design 1: Using d1 = [1 0]t 275 17.8 Design 2: Using d2 = [1 1]t 275 17.9 Design 3: Using d3 = [1
1]t 277 17.10 Applications of Finite Field Multipliers 277 18 Case Study: Polynomial Division over GF(2) 279 18.1 Introduction 279 18.2 The Polynomial Division Algorithm 279 18.3 The LFSR Dependence Graph 281 18.4 Data Scheduling 282 18.5 DAG Node Projection 283 18.6 Design 1: Design Space Exploration When s1 = [1
1] 284 18.7 Design 2: Design Space Exploration When s2 = [1 0] 286 18.8 Design 3: Design Space Exploration When s3 = [1
0.5] 289 18.9 Comparing the Three Designs 291 19 The Fast Fourier Transform 293 19.1 Introduction 293 19.2 Decimation-in-Time FFT 295 19.3 Pipeline Radix-2 Decimation-in-Time FFT Processor 298 19.4 Decimation-in-Frequency FFT 299 19.5 Pipeline Radix-2 Decimation-in-Frequency FFT Processor 303 20 Solving Systems of Linear Equations 305 20.1 Introduction 305 20.2 Special Matrix Structures 305 20.3 Forward Substitution (Direct Technique) 309 20.4 Back Substitution 312 20.5 Matrix Triangularization Algorithm 312 20.6 Successive over Relaxation (SOR) (Iterative Technique) 317 20.7 Problems 321 21 Solving Partial Differential Equations Using Finite Difference Method 323 21.1 Introduction 323 21.2 FDM for 1-D Systems 324 References 331 Index 337