What is a parallel database and explain how it works?



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What is a parallel database and explain how it works

What is a parallel database and explain how it works?


parallel database is one which involves multiple processors and working in parallel on the database used to provide the services.
A parallel database system seeks to improve performance through parallelization of various operations like loading data, building index and evaluating queries parallel systems improve processing and I/O speeds by using multiple CPU’s and disks in parallel.
Working of parallel database
Let us discuss how parallel database works in step by step manner −
Step 1 − Parallel processing divides a large task into many smaller tasks and executes the smaller tasks concurrently on several CPU’s and completes it more quickly.
Step 2 − The driving force behind parallel database systems is the demand of applications that have to query extremely large databases of the order of terabytes or that have to process a large number of transactions per second.
Step 3 − In parallel processing, many operations are performed simultaneously as opposed to serial processing, in which the computational steps are performed sequentially.
This working of parallel database is explained in the diagram given below −

What is Parallel Algorithm?


Parallel algorithms are those specially devised for parallel computers. The idealized parallel algorithms are those written for the PRAM models if no physical constraints or communication overheads are imposed. In the real world, an algorithm is considered efficient only if it can be cost-effectively implemented on physical machines. In this sense, all machine-implementable algorithms must be architecture-dependent. This means the effects of communication overhead and architectural constraints cannot be ignored.
Characteristics of Parallel Algorithm
There are various characteristics of parallel algorithm which are as follows −
Deterministic versus nondeterministic − It is only deterministic algorithms are implementable on real machines. Our study is confined to deterministic algorithms with polynomial time complexity

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