AbstractWe present a simple, novel and efficient algorithm for the determination of a longest increasing subsequence in a given sequence of n numbers. Our algorithm performs in O(nlog r) time in the worst case, where r is the size of the output, i.e. r is the length of the longest increasing subsequence (s). The algorithm is motivated by the idea of a Young tableau that is associated with a given sequence
Let A = 〈a1, a2,..., am 〉 and B = 〈b1, b2,..., bn 〉 be two sequences, where each pair of elements in...
Longest Increasing Subsequence (LIS) is a fundamental statistic of a sequence, and has been studied ...
We consider the canonical generalization of the well-studied Longest Increasing Subsequence problem ...
AbstractWe present a simple, novel and efficient algorithm for the determination of a longest increa...
AbstractWe consider the complexity of computing a longest increasing subsequence (LIS) parameterised...
AbstractLet S = x1, x2, … xn be a sequence of n distinct elements from a linearly ordered set. We co...
Given a sequence of integers, we want to find a longest increasing subsequence of the sequence. It i...
We present algorithms for finding a longest common increasing subsequence of two or more input seque...
AbstractWe consider the problem of finding the longest increasing subsequence in a sliding window ov...
We consider the complexity of computing a longest increasing subsequence parameterised by the length...
AbstractWe present algorithms for finding a longest common increasing subsequence of two or more inp...
We consider the complexity of computing a longest increasing subsequence (LIS) parameterised by the ...
International audienceWe consider the complexity of computing a longest increasing subsequence param...
Let $A=\langle a_1,\dots,a_n\rangle$ and $B=\langle b_1,\dots,b_m \rangle$ be two sequences with $m ...
Motivated by computing duplication patterns in sequences, a new fundamental problem called the longe...
Let A = 〈a1, a2,..., am 〉 and B = 〈b1, b2,..., bn 〉 be two sequences, where each pair of elements in...
Longest Increasing Subsequence (LIS) is a fundamental statistic of a sequence, and has been studied ...
We consider the canonical generalization of the well-studied Longest Increasing Subsequence problem ...
AbstractWe present a simple, novel and efficient algorithm for the determination of a longest increa...
AbstractWe consider the complexity of computing a longest increasing subsequence (LIS) parameterised...
AbstractLet S = x1, x2, … xn be a sequence of n distinct elements from a linearly ordered set. We co...
Given a sequence of integers, we want to find a longest increasing subsequence of the sequence. It i...
We present algorithms for finding a longest common increasing subsequence of two or more input seque...
AbstractWe consider the problem of finding the longest increasing subsequence in a sliding window ov...
We consider the complexity of computing a longest increasing subsequence parameterised by the length...
AbstractWe present algorithms for finding a longest common increasing subsequence of two or more inp...
We consider the complexity of computing a longest increasing subsequence (LIS) parameterised by the ...
International audienceWe consider the complexity of computing a longest increasing subsequence param...
Let $A=\langle a_1,\dots,a_n\rangle$ and $B=\langle b_1,\dots,b_m \rangle$ be two sequences with $m ...
Motivated by computing duplication patterns in sequences, a new fundamental problem called the longe...
Let A = 〈a1, a2,..., am 〉 and B = 〈b1, b2,..., bn 〉 be two sequences, where each pair of elements in...
Longest Increasing Subsequence (LIS) is a fundamental statistic of a sequence, and has been studied ...
We consider the canonical generalization of the well-studied Longest Increasing Subsequence problem ...