• Title/Summary/Keyword: exact

검색결과 8,044건 처리시간 0.031초

Developing Programs in Regional Statistic

  • Park, Min-Jung;Cho, Kil-Ho
    • Journal of the Korean Data and Information Science Society
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    • 제19권3호
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    • pp.867-875
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    • 2008
  • At the period of knowledge and information in the twenty-first century, we need to produce exact data and draw up exact statistic for reasonable plans and policy which are necessary to regional growth, employment relationship, and regional welfare work. Also, we must form basis of regional statistic by producing statistic which affects on economic and social phenomenon like regonal income, unemployment rate, and business status as the basic data of these regional policy Therefore we hope much rationalization, scientification, and specialization of administrative affairs by developing the standard statistic which coincides a regional trait.

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제과제빵과 계란의 역할

  • 채영철
    • 한국조리학회지
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    • 제3권
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    • pp.367-383
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    • 1997
  • 1. It is necessary for all cooks to understand the eggs for making the bakery. It will lead for them to make a difficient and reasonable job. 2. To understand the viscosity, Cooks have the view of the difference between the old eggs and the fresh eggs. 3. The cooks have the ability to apply the baking temperature by the exact understanding of the solidification. 4. The cooks have the basic knowledge to create the whipping items. 5. The cooks have the ability to develop the emulsion items by the exact understanding of the emulsification. 6. The cooks have the creativity to put in practice the bakery by reviewing the representative egg item.

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ON EXACT CONVERGENCE RATE OF STRONG NUMERICAL SCHEMES FOR STOCHASTIC DIFFERENTIAL EQUATIONS

  • Nam, Dou-Gu
    • 대한수학회보
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    • 제44권1호
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    • pp.125-130
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    • 2007
  • We propose a simple and intuitive method to derive the exact convergence rate of global $L_{2}-norm$ error for strong numerical approximation of stochastic differential equations the result of which has been reported by Hofmann and $M{\"u}ller-Gronbach\;(2004)$. We conclude that any strong numerical scheme of order ${\gamma}\;>\;1/2$ has the same optimal convergence rate for this error. The method clearly reveals the structure of global $L_{2}-norm$ error and is similarly applicable for evaluating the convergence rate of global uniform approximations.

NEW ANALYTIC APPROXIMATE SOLUTIONS TO THE GENERALIZED REGULARIZED LONG WAVE EQUATIONS

  • Bildik, Necdet;Deniz, Sinan
    • 대한수학회보
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    • 제55권3호
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    • pp.749-762
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    • 2018
  • In this paper, the new optimal perturbation iteration method has been applied to solve the generalized regularized long wave equation. Comparing the new analytic approximate solutions with the known exact solutions reveals that the proposed technique is extremely accurate and effective in solving nonlinear wave equations. We also show that,unlike many other methods in literature, this method converges rapidly to exact solutions at lower order of approximations.

Lp-ESTIMATES FOR THE ${\bar{\partial}}$-EQUATION WITH EXACT SUPPORT ON q-CONVEX INTERSECTIONS

  • Khidr, Shaban
    • 대한수학회지
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    • 제55권1호
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    • pp.29-42
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    • 2018
  • We construct bounded linear integral operators that giving solutions to the ${\bar{\partial}}$-equation in $L^p$-spaces and with compact supports on a q-convex intersection ($q{\geq}1$) with ${\mathcal{C}}^3$ boundary in $K{\ddot{a}}hler$ manifolds, and we apply it to obtain a Hartogs-like extension theorems for ${\bar{\partial}}$-closed forms for some bidegree.

UNIQUENESS THEOREM FOR A MEROMORPHIC FUNCTION AND ITS EXACT DIFFERENCE

  • Chen, Shengjiang;Xu, Aizhu
    • 대한수학회보
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    • 제57권5호
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    • pp.1307-1317
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    • 2020
  • Let f be a nonconstant meromorphic function of hyper order strictly less than 1, and let c be a nonzero finite complex number such that f(z + c) ≢ f(z). We prove that if ∆cf = f(z + c) - f(z) and f share 0, ∞ CM and 1 IM, then ∆cf = f. Our result generalizes and greatly improves the related results.

A DIOPHANTINE CONSTRUCTION OF AN EXACT ALGEBRAIC FORMULA FOR GRADED PARTITION FUNCTIONS

  • Soh, Sun-T.
    • 대한수학회지
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    • 제36권2호
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    • pp.267-298
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    • 1999
  • A geometric construction of an exact algebraic formula for graded partition functions, of which a special one is the classical unrestricted partition function p(n), from a diophantine point of view is presented. Moreover, the involved process allows us to compute the value of a graded partition function in an inductive manner with a geometrically built-in self-error-checking ability at each step for correctness of the computed values of the partition function under consideration.

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A Converging Exact Algorithm for Determining an Optimal 3-Class-Based Dedicated Linear Storage System

  • Yang Moon-Hee
    • Management Science and Financial Engineering
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    • 제12권1호
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    • pp.79-94
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    • 2006
  • In this paper, we readdress a layout design problem, PTL[3], for determining an optimal 3-class-based dedicated linear storage layout in a class of unit load storage systems. Based on some fundamental properties derived, we provide a converging exact algorithm with O(n[logn]), which is more efficient than that of Yang and Kim [8] and can be applied to PTL[K] with $K{\ge}4$ in order to reduce computational execution time. In addition, we prove that the necessary condition suggested by them is also a sufficient condition to PTL[3].

4분위수에 대한 메모 (A Note on Quartile)

  • 박동준;황현미
    • 품질경영학회지
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    • 제26권3호
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    • pp.150-155
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    • 1998
  • It is necessary to describe a data set after collection of data in elementary statistics course. Two major numerical summary of the data set may be measures of central location and dispersion. There are various unmerical summary methods in presenting how data are dispersed and each method has its own advantages and disadvantages. Quartiles are discussed among several methods to describe dispersion of data set. When data type is discrete, exact quartile values are sometimes ambiguous to find, whereas exact quartile values are obtained for contionuous data. Examples of both data types are given. Programs listed below may be used to provide quartiles in MINITAB and SAS.

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