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Dining Philosophers Problem

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Dining Philosophers Problem

(parallel)
(DPP) A problem introduced by Dijkstra concerning resource allocation between processes. The DPP is a model and universal method for testing and comparing theories on resource allocation. Dijkstra hoped to use it to help create a layered operating system, by creating a machine which could be consider to be an entirely deterministic automaton.

The problem consists of a finite set of processes which share a finite set of resources, each of which can be used by only one process at a time, thus leading to potential deadlock.

The DPP visualises this as a number of philosophers sitting round a dining table with a fork between each adjacent pair. Each philosopher may arbitrarily decide to use either the fork to his left or the one to his right but each fork may only be used by one philosopher at a time.

Several potential solutions have been considered.

Semaphores - a simple, but unfair solution where each resources is a binary semaphore and additional semaphores are used to avoid deadlock and/or starvation.

Critical Regions - each processor is protected from interference while it exclusively uses a resource.

Monitors - the process waits until all required resources are available then grabs all of them for use.

The best solution allows the maximum parallelism for any number of processes (philosophers), by using an array to track the process' current state (i.e. hungry, eating, thinking). This solution maintains an array of semaphores, so hungry philosophers trying to acquire resources can block if the needed forks are busy.
This article is provided by FOLDOC - Free Online Dictionary of Computing (foldoc.org)
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References in periodicals archive
Consider the solution for the generalized dining philosophers problem given in Figure 7.
In Section 6.5, we showed that the solution for the generalized dining philosophers problem given in Figure 7 satisfies the wait-for-graph assumption.
One of the more successful ways proposed for resolving the deadlock situation in the dining philosophers problem (i.e., one that does not give rise to the problem of lockout) is not to allow more than four monks into the refectory at any one time.
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