David L. Chopp is a professor in the Northwestern University Engineering Sciences and Applied Mathematics Department, where he has been teaching since 1996 and has been chair since 2013. He was named a Charles Deering McCormick Professor of Teaching Excellence in 2008. Chopp has developed multiple courses and is the author of nearly 50 refereed publications, including fundamental contributions to the development of the popular level set method for computing moving interfaces. His research interests include numerical methods and mathematical modeling in applications such as microbiology, materials science, fracture mechanics, and neurobiology.
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Description
Preface; Chapter 1: Tools of the Trade; Part I: Elementary C Programming; Chapter 2: Structure of a C Program; Chapter 3: Data Types and Structures; Chapter 4: Input and Output; Chapter 5: Flow Control; Chapter 6: Functions; Chapter 7: Using Libraries; Chapter 8: Projects for Serial Programming; Part II: Parallel Computing Using OpenMP; Chapter 9: Intro to OpenMP; Chapter 10: Subdividing for Loops; Chapter 11: Serial Tasks Inside Parallel Regions; Chapter 12: Distinct Tasks in Parallel; Chapter 13: Critical and Atomic Code; Chapter 14: OpenMP Libraries; Chapter 15: Projects for OpenMP Programming; Part III: Distributed Programming and MPI; Chapter 16: Preliminaries; Chapter 17: Passing Messages; Chapter 18: Groups and Communicators; Chapter 19: Measuring Efficiency and Checkpointing; Chapter 20: MPI Libraries; Chapter 21: Projects for Distributed Programming; Part IV: GPU Programming and CUDA; Chapter 22: Intro to CUDA; Chapter 23: Parallel CUDA Using Blocks; Chapter 24: GPU Memory; Chapter 25: Streams; Chapter 26: CUDA Libraries; Chapter 27: Projects for CUDA Programming; Part V: GPU Programming and OpenCL; Chapter 28: Intro to OpenCL; Chapter 29: Parallel OpenCL Using Work-groups; Chapter 30: GPU Memory; Chapter 31: Command Queues; Chapter 32: OpenCL Libraries; Chapter 33: Projects for OpenCL Programming; Part VI: Applications; Chapter 34: Stochastic Differential Equations; Chapter 35: Finite Difference Methods; Chapter 36: Iterative Solution of Elliptic Equations; Chapter 37: Pseudo-Spectral Methods; Bibliography; Index.

