The Art of Multiprocessor Programming (Revised Edition) by Maurice Herlihy, Nir Shavit

By Maurice Herlihy, Nir Shavit

Revised and up-to-date with advancements conceived in parallel programming classes, The paintings of Multiprocessor Programming is an authoritative advisor to multicore programming. It introduces a better point set of software program improvement talents than that wanted for effective single-core programming. This booklet presents finished assurance of the recent rules, algorithms, and instruments useful for powerful multiprocessor programming. scholars and execs alike will make the most of thorough assurance of key multiprocessor programming matters.

* This revised variation comprises much-demanded updates during the e-book, in keeping with suggestions and corrections mentioned from school rooms when you consider that 2008

* examine the basics of programming a number of threads gaining access to shared reminiscence

* discover mainstream concurrent info constructions and the foremost components in their layout, in addition to synchronization strategies from uncomplicated locks to transactional reminiscence platforms

* stopover at the spouse web site and obtain resource code, instance Java courses, and fabrics to aid and increase the training adventure

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Additional resources for The Art of Multiprocessor Programming (Revised Edition)

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We explain the reasons in Chapter 1 and Appendix B. We will begin declaring the appropriate variables as volatile in Chapter 7. We use writeA (x = v) to denote the event in which A assigns value v to field x, and readA (x == v) to denote the event in which A reads v from field x. Sometimes we omit v when the value is unimportant. For example, in Fig. 4 the event writeA (flag[i] = true) is caused by Line 7 of the lock() method. 1. The LockOne algorithm satisfies mutual exclusion. j Proof: Suppose not.

To prove that the pets will never be in the yard together, assume by way of contradiction that there is a way the pets could end up in the yard together. Consider the last time Alice and Bob each raised their flag and looked at the other’s flag before sending the pet into the yard. When Alice last looked, her flag was already fully raised. She must have not seen Bob’s flag, or she would not have released the cat, so Bob must have not completed raising his flag before Alice started looking. It follows that when Bob looked for the last time, after raising his flag, it must have been after Alice started looking, so he must have seen Alice’s flag raised and would not have released his dog, a contradiction.

We will call this requirement the bounded wait-free progress property. We discuss systematic ways of providing this property in later chapters. Here is how we define fairness. 1. A lock is first-come-first-served if, whenever, thread A finishes its doorway before thread B starts its doorway, then A cannot be overtaken by B: j j If DA → DBk , then CSA → CSBk . for threads A and B and integers j and k. 6 Lamport’s Bakery Algorithm The Bakery lock algorithm appears in Fig. 9. It maintains the first-comefirst-served property by using a distributed version of the number-dispensing machines often found in bakeries: each thread takes a number in the doorway, and then waits until no thread with an earlier number is trying to enter it.

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