C
Costas S. Iliopoulos
Researcher at King's College London
Publications - 441
Citations - 7243
Costas S. Iliopoulos is an academic researcher from King's College London. The author has contributed to research in topics: String (computer science) & Pattern matching. The author has an hindex of 40, co-authored 432 publications receiving 6883 citations. Previous affiliations of Costas S. Iliopoulos include University of Cambridge & Royal Holloway, University of London.
Papers
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Book ChapterDOI
Querying Highly Similar Structured Sequences via Binary Encoding and Word Level Operations
Ali Alatabbi,Carl Barton,Costas S. Iliopoulos,Costas S. Iliopoulos,Costas S. Iliopoulos,Laurent Mouchard,Laurent Mouchard +6 more
TL;DR: This paper presents time and memory efficient datastructures by exploiting their extensive similarity, which leads to a query time of O(m + vk \log \ell + \frac{m occ_v v}{w} + PSC(p)m}{w) with a memory usage of O (N logN + vK logvk).
Proceedings ArticleDOI
Mapping short reads to a genomic sequence with circular structure
TL;DR: This paper presents a simple, yet efficient, accurate and consistent algorithm, to solve the practical problem of matching millions of short reads to a genomic sequence with circular structure.
Journal ArticleDOI
Algorithms for mapping short degenerate and weighted sequences to a reference genome
TL;DR: This paper addresses the problem of efficiently mapping and classifying millions of short sequences to a reference genome, based on whether they occur exactly once in the genome or not, and by taking into consideration probability scores.
Proceedings ArticleDOI
Combinatorial ECG analysis for mobile devices
TL;DR: In this paper, the peak detection algorithm is implemented in Java ME and the program is deployed on a mobile phone and simulators, and experimental results are discussed.
Proceedings Article
Approximation algorithm for the cyclic swap problem
TL;DR: The cyclic swap distance between A and B, i.e., the minimum number of swaps needed to convert A into B, is minimized over all rotations of B, and this distance may be approximated in O(n + k2) time.