374 research outputs found

    大腸がんに対するレゴラフェニブの標準開始用量と減量開始用量に関する比較:過去起点コホート研究

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    京都大学新制・課程博士博士(医学)甲第23067号医博第4694号新制||医||1049(附属図書館)京都大学大学院医学研究科医学専攻(主査)教授 今中 雄一, 教授 武藤 学, 教授 妹尾 浩学位規則第4条第1項該当Doctor of Medical ScienceKyoto UniversityDFA

    c-trie++: A Dynamic Trie Tailored for Fast Prefix Searches

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    Given a dynamic set KK of kk strings of total length nn whose characters are drawn from an alphabet of size σ\sigma, a keyword dictionary is a data structure built on KK that provides locate, prefix search, and update operations on KK. Under the assumption that α=w/lgσ\alpha = w / \lg \sigma characters fit into a single machine word ww, we propose a keyword dictionary that represents KK in nlgσ+Θ(klgn)n \lg \sigma + \Theta(k \lg n) bits of space, supporting all operations in O(m/α+lgα)O(m / \alpha + \lg \alpha) expected time on an input string of length mm in the word RAM model. This data structure is underlined with an exhaustive practical evaluation, highlighting the practical usefulness of the proposed data structure, especially for prefix searches - one of the most elementary keyword dictionary operations

    An Improved Data Structure for Left-Right Maximal Generic Words Problem

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    For a set D of documents and a positive integer d, a string w is said to be d-left-right maximal, if (1) w occurs in at least d documents in D, and (2) any proper superstring of w occurs in less than d documents. The left-right-maximal generic words problem is, given a set D of documents, to preprocess D so that for any string p and for any positive integer d, all the superstrings of p that are d-left-right maximal can be answered quickly. In this paper, we present an O(n log m) space data structure (in words) which answers queries in O(|p| + o log log m) time, where n is the total length of documents in D, m is the number of documents in D and o is the number of outputs. Our solution improves the previous one by Nishimoto et al. (PSC 2015), which uses an O(n log n) space data structure answering queries in O(|p|+ r * log n + o * log^2 n) time, where r is the number of right-extensions q of p occurring in at least d documents such that any proper right extension of q occurs in less than d documents
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