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337,133
A Guided Tour to Approximate String Matching
 ACM COMPUTING SURVEYS
, 1999
"... We survey the current techniques to cope with the problem of string matching allowing errors. This is becoming a more and more relevant issue for many fast growing areas such as information retrieval and computational biology. We focus on online searching and mostly on edit distance, explaining t ..."
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Cited by 584 (38 self)
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We survey the current techniques to cope with the problem of string matching allowing errors. This is becoming a more and more relevant issue for many fast growing areas such as information retrieval and computational biology. We focus on online searching and mostly on edit distance, explaining
Approximate Matching of RunLength Compressed Strings
 Algorithmica
, 2001
"... We focus on the problem of approximate matching of strings that have been compressed using runlength encoding. Previous studies have concentrated on the problem of computing the longest common subsequence (LCS) between two strings of length m and n, compressed to m runs. We extend an existi ..."
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Cited by 23 (0 self)
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We focus on the problem of approximate matching of strings that have been compressed using runlength encoding. Previous studies have concentrated on the problem of computing the longest common subsequence (LCS) between two strings of length m and n, compressed to m runs. We extend
Matching for RunLength Encoded Strings
, 1999
"... this paper, we develop significantly faster algorithms for a special class of strings which emerge frequently in pattern matching problems. A string S is runlength encoded if it is described as an ordered sequence of pairs (oe; i), each consisting of an alphabet symbol oe and an integer i. Each pai ..."
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Cited by 24 (2 self)
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this paper, we develop significantly faster algorithms for a special class of strings which emerge frequently in pattern matching problems. A string S is runlength encoded if it is described as an ordered sequence of pairs (oe; i), each consisting of an alphabet symbol oe and an integer i. Each
Matching for RunLength Encoded Strings
, 1997
"... Measuring the similarity between two strings, through such standard measures as Hamming distance, edit distance, and longest common subsequence, i.s one of the fundamental problems in pattern matching. Tn this paper, we consider the problem of finding the longest common subsequence of two strings. T ..."
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. The standard dynamic progr<tTTlming algorithm computes the longest common subsequence of strings X and Y in O(IXI. IYI) time. Here, we develop significantly faster algorithms for a special class of strings which emerge frequently in pattern matching problems. 1 \ string is runlength encollcr
Approximate Matching of RunLength Compressed Strings\Lambda
"... 1 1 Introduction The problem of compressed pattern matching is, given a compressed text T and a (possibly compressed) pattern P, to find all occurrences of P in T without decompressing T (and P). The goal is to search faster than by using the basic scheme: decompression followed by a search. ..."
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1 1 Introduction The problem of compressed pattern matching is, given a compressed text T and a (possibly compressed) pattern P, to find all occurrences of P in T without decompressing T (and P). The goal is to search faster than by using the basic scheme: decompression followed by a search.
Suffix arrays: A new method for online string searches
, 1991
"... A new and conceptually simple data structure, called a suffix array, for online string searches is introduced in this paper. Constructing and querying suffix arrays is reduced to a sort and search paradigm that employs novel algorithms. The main advantage of suffix arrays over suffix trees is that ..."
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Cited by 827 (0 self)
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A new and conceptually simple data structure, called a suffix array, for online string searches is introduced in this paper. Constructing and querying suffix arrays is reduced to a sort and search paradigm that employs novel algorithms. The main advantage of suffix arrays over suffix trees
Linear pattern matching algorithms
 IN PROCEEDINGS OF THE 14TH ANNUAL IEEE SYMPOSIUM ON SWITCHING AND AUTOMATA THEORY. IEEE
, 1972
"... In 1970, Knuth, Pratt, and Morris [1] showed how to do basic pattern matching in linear time. Related problems, such as those discussed in [4], have previously been solved by efficient but suboptimal algorithms. In this paper, we introduce an interesting data structure called a bitree. A linear ti ..."
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Cited by 549 (0 self)
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time algorithm for obtaining a compacted version of a bitree associated with a given string is presented. With this construction as the basic tool, we indicate how to solve several pattern matching problems, including some from [4], in linear time.
Efficient randomized patternmatching algorithms
, 1987
"... We present randomized algorithms to solve the
following stringmatching problem and some of its generalizations: Given a string X of length n (the pattern) and a string Y (the text), find the first occurrence of X as a consecutive block within Y. The algorithms represent strings of length n by much ..."
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Cited by 397 (1 self)
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We present randomized algorithms to solve the
following stringmatching problem and some of its generalizations: Given a string X of length n (the pattern) and a string Y (the text), find the first occurrence of X as a consecutive block within Y. The algorithms represent strings of length n
KodairaSpencer theory of gravity and exact results for quantum string amplitudes
 Commun. Math. Phys
, 1994
"... We develop techniques to compute higher loop string amplitudes for twisted N = 2 theories with ĉ = 3 (i.e. the critical case). An important ingredient is the discovery of an anomaly at every genus in decoupling of BRST trivial states, captured to all orders by a master anomaly equation. In a particu ..."
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Cited by 545 (60 self)
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We develop techniques to compute higher loop string amplitudes for twisted N = 2 theories with ĉ = 3 (i.e. the critical case). An important ingredient is the discovery of an anomaly at every genus in decoupling of BRST trivial states, captured to all orders by a master anomaly equation. In a
FastMap: A Fast Algorithm for Indexing, DataMining and Visualization of Traditional and Multimedia Datasets
, 1995
"... A very promising idea for fast searching in traditional and multimedia databases is to map objects into points in kd space, using k featureextraction functions, provided by a domain expert [25]. Thus, we can subsequently use highly finetuned spatial access methods (SAMs), to answer several types ..."
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Cited by 497 (23 self)
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domain expert to assess the similarity/distance of two objects. Given only the distance information though, it is not obvious how to map objects into points. This is exactly the topic of this paper. We describe a fast algorithm to map objects into points in some kdimensional space (k is user
Results 1  10
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337,133