• Title/Summary/Keyword: XP-table

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The XP-table: Runtime-efficient Region-based Structure for Collective Evaluation of Multiple Continuous XPath Queries (The XP-table: 다중 연속 XPath 질의의 집단 처리를 위한 실행시간 효율적인 영역 기반 구조체)

  • Lee, Hyun-Ho;Lee, Won-Suk
    • Journal of KIISE:Databases
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    • v.35 no.4
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    • pp.307-318
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    • 2008
  • One of the primary issues confronting XML message brokers is the difficulty associated with processing a large set of continuous XPath queries over incoming XML seams. This paper proposes a novel system designed to present an effective solution to this problem. The proposed system transforms multiple XPath queries before their run-time into a new region-based data structure, called an XP-table, by sharing their common constraints. An XP-table is matched with a stream relation (SR) transformed from a target XML stream by a SAX parser. This arrangement is intended to minimize the runtime workload of continuous query processing. Also, system performance is estimated and verified through a variety of experiments, including comparisons with previous approaches such as YFilter and LazyDFA. The proposed system is practically linear- scalable and stable for evaluating a set of XPath queries in a continuous and timely fashion.

Estimation of the Survival Rate in Fish Population -Mackerel and Horse Mackerel in the Coastal Waters of Korea- (어획대상 어류의 생잔율 추정 -한국 연안의 고등어, 전갱이-)

  • SHIN Sang-Taek
    • Korean Journal of Fisheries and Aquatic Sciences
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    • v.14 no.4
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    • pp.253-259
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    • 1981
  • A study was made to find out a new method of calculating the survival rate of a fish population from length composition and growth equation. 1. In the steady state of the fish population, let the total mortality rate be z, the age of complete recruitment a, the oldest age in the catch b and the average between the age of complete recruitment and the oldest age in the catch Ut, then we have $$U_{t}\;=\;\frac{a-b\;{e xp}\{-z(b-a)\}}{1-\;{e xp}\{-z(b-a)\}}+\frac{1}{z}{\cdots}{\cdots}{\cdots}{\cdots}{\cdots}$$(1) And let b be infinite, then we obtain $$Z=\frac{1}{U_t-a}{\cdots}{\cdots}{\cdots}{\cdots}{\cdots}{\cdots}$$ (2) 2. Calculating numerical value of $U_t$ from age composition table and growth equation, and substitute in (1) for it, we may obtain the value of z and $e^{-z}$. 3. This method is applied to a case of mackerel and horse mackerel in the coastal waters of Korea, with the following results : Total mortality rate-Mackerel : 0.87909, Horse mackerel : 2.22327, Survival rate-Mackerel : 0.41516, Horse Mackerel : 0.10825, 95 percent confidence Interval of survival rate-Mackerel : $0.35966{\sim}0.47264$, Horse mackerel : $0.06897{\sim}0.14974$

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