Overlapped Text Partition Algorithm for Pattern Matching on Hypercube Networked Model

The web has been continuously growing and getting hourglass shape. The indexed web is measured to contain at least 30 billion pages. It is no surprise that searching data poses serious challenges in terms of quality and speed. Another important subtask of the pattern discovery process is sting matching, where in which the pattern occurrence is already known and we need determine how often and where it is occurs in given text. The target of current research challenges and identified the new trends i.e distributed environment where in which the given text file is divided into subparts and distributed to N no. of processors organized in hypercube networked fashion .To improve the search speed and reduce the time complexity we need to run the string matching algorithms in parallel distributed environment called as hypercube networked model using RMI method. we considered both KV-KMP and KV-boyer-moore string matching algorithms for pattern matching in large text data bases using three data sets and graph's drawn for different patterns

Parallel String Matching

We explore the benefits of parallelizing 7 state-of-the-art string matching algorithms. Using SIMD and multi-threading techniques we achieve a significant performance improvement of up to 43.3x over reference implementations and a speedup of up to 16.7x over the string matching program grep. We evaluate our implementations on the smart-corpora and the full human genome data set. We show scalability over number of threads and impact of pattern length

Efficient String Matching on Coded Texts

The so called "four Russians technique'' is often used to speed up algorithms by encoding several data items in a single memory cell. Given a sequence of n symbols over a constant size alphabet, one can encode the sequence into O(n / lambda) memory cells in O(log(lambda) ) time using n / log(lambda) processors. This paper presents an efficient CRCW-PRAM string-matching algorithm for coded texts that takes O(log log(m/lambda)) time making only O(n / lambda ) operations, an improvement by a factor of lambda = O(log n) on the number of operations used in previous algorithms. Using this string-matching algorithm one can test if a string is square-free and find all palindromes in a string in O(log log n) time using n / log log n processors

Towards optimal packed string matching

a r t i c l e i n f o a b s t r a c t Dedicated to Professor Gad M. Landau, on the occasion of his 60th birthday Keywords: String matching Word-RAM Packed strings In the packed string matching problem, it is assumed that each machine word can accommodate up to α characters, thus an n-character string occupies n/α memory words. The main word-size string-matching instruction wssm is available in contemporary commodity processors. The other word-size maximum-suffix instruction wslm is only required during the pattern pre-processing. Benchmarks show that our solution can be efficiently implemented, unlike some prior theoretical packed string matching work. (b) We also consider the complexity of the packed string matching problem in the classical word-RAM model in the absence of the specialized micro-level instructions wssm and wslm. We propose micro-level algorithms for the theoretically efficient emulation using parallel algorithms techniques to emulate wssm and using the Four-Russians technique to emulate wslm. Surprisingly, our bit-parallel emulation of wssm also leads to a new simplified parallel random access machine string-matching algorithm. As a byproduct to facilitate our results we develop a new algorithm for finding the leftmost (most significant) 1 bits in consecutive non-overlapping blocks of uniform size inside a word. This latter problem is not known to be reducible to finding the rightmost 1, which can be easily solved, since we do not know how to reverse the bits of a word in O (1) time

Algorithms for string matching with applications in molecular biology

As the volume of genetic sequence data increases due to improved sequencing techniques and increased interest, the computational tools available to analyze the data are becoming inadequate. This thesis seeks to improve a few of the computational methods available to access and analyze data in the genetic sequence databases. The first two results are parallel algorithms based on previously known sequential algorithms. The third result is a new approach, based on assumptions that we believe make sense in the biological context of the problem, to approximating an NP complete problem. The final result is a fundamentally new approach to approximate string matching using the divide and conquer paradigm instead of the dynamic programming approach that has been used almost exclusively in the past. Dynamic programming algorithms to measure the distance between sequences have been known since at least 1972. Recently there has been interest in developing parallel algorithms to measure the distance between two sequences. We have developed an optimal parallel algorithm to find the edit distance, a metric frequently used to measure distance, between two sequences. It is often interesting to find the substrings of length k that appear most frequently in a given string. We give a simple sequential algorithm to solve this problem and an efficient parallel version of the algorithm. The parallel algorithm uses an efficient novel parallel bucket sort. When sequencing a large segment of DNA, the original DNA sequence is reconstructed using the results of sequencing fragments, that may or may not contain errors, of many copies of the original DNA. New algorithms are given to solve the problem of reconstructing the original DNA sequence with and without errors introduced into the fragments. A program based on this algorithm is used to reconstruct the human beta globin region (HUMHBB) when given a set of 300 to 500 mers drawn randomly from the HUMHBB region. Approximate string matching is used in a biological context to model the steps of evolution. While such evolution may proceed base by base using the change, insert, or delete operators, there is also evidence that whole genes may be moved or inverted. We introduce a new problem, the string to string rearrangement problem, that allows movement and inversion of substrings. We give a divide and conquer algorithm for finding a rearrangement of one string within another