order to speed up the static analyses formulated using the Dyck-CFL reachability problems, we propose an efficient algorithm of O(n) time for the Dyck-CFL reachability problem when the graph considered is a bidirected tree with specific constraints, while a naive algorithm runs in O(n:) time...
a de novo long read genome assembly algorithm with linear time complexity. We tested GoldRush on Oxford Nanopore Technologies long sequencing read datasets with different base error profiles sourced from three human cell lines, rice, and tomato. Here, we show that GoldRush achieves assembly scaffold...
Time Complexity Algorithm Inputs: Locally twisted cube LTQn and a 2a×2b grid. Algorithms: Lexicographic Labeling Algorithm and Algorithm 1. Output: Computation of minimum layout of embedding LTQn into G[2a×2b] in linear time. Procedure: The n-dimensional locally twisted cube LTQn consists of...
A (||+||) time. The paired-domination problem on bipartite graphs has been shown to be NP-complete. The complexity of the paired-domination problem on convex bipartite graphs has remained unknown. In this paper, we present an (||) time algorithm to solve the paired-domination problem on ...
Chatterjee, K.: Linear time algorithm for weak parity games. arXiv 0805.1391 (2008)K. Chatterjee. A linear-time algorithm for weak parity games. Technical Report UCB/EECS-2006-153, University of California, Berkeley, 2006.Chatterjee, K.: A linear-time algorithm for weak parity games. ...
An algorithm is said to take linear time, or O(n) time, when its worst case complexity is O(n). This means that the more data you have the more time it will take to process it, the increase is linear or in a line. Each item in the algorithm will have to be processed one at ...
This paper presents a linear-time algorithm for the special case of the disjoint set union problem in which the structure of the unions (defined by a “union tree”) is known in advance. The algorithm executes an intermixed sequence of m union and find operations on n elements in O(m+n...
We define and study a machine model (random access machine with powerful input/output instructions) and show that for this model the classes, DLINEAR and NLINEAR, of problems computable in deterministic (resp. nondeterministic) linear time are robust and
Seidel's LP Algorithm: Linear-Complexity Linear Programming (LP) for Small-Dimensions About This solver is super efficient for small-dimensional LP with any constraint number, mostly encountered in computational geometry. It enjoys linear complexity about the constraint number. The speed is at least ...
Time complexity is or (if you use fft etc.) How to find (the shortest) linear recurrence relation? It's Berlekamp-Massey Algorithm to the rescue! For a given sequence x0, x1...xn - 1, it can calculate one shortest linear recurrence relation for every prefix in O(n2) time. ...