• 제목/요약/키워드: representation.

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Effects of Uncertain Spatial Data Representation on Multi-source Data Fusion: A Case Study for Landslide Hazard Mapping

  • Park No-Wook;Chi Kwang-Hoon;Kwon Byung-Doo
    • 대한원격탐사학회지
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    • 제21권5호
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    • pp.393-404
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    • 2005
  • As multi-source spatial data fusion mainly deal with various types of spatial data which are specific representations of real world with unequal reliability and incomplete knowledge, proper data representation and uncertainty analysis become more important. In relation to this problem, this paper presents and applies an advanced data representation methodology for different types of spatial data such as categorical and continuous data. To account for the uncertainties of both categorical data and continuous data, fuzzy boundary representation and smoothed kernel density estimation within a fuzzy logic framework are adopted, respectively. To investigate the effects of those data representation on final fusion results, a case study for landslide hazard mapping was carried out on multi-source spatial data sets from Jangheung, Korea. The case study results obtained from the proposed schemes were compared with the results obtained by traditional crisp boundary representation and categorized continuous data representation methods. From the case study results, the proposed scheme showed improved prediction rates than traditional methods and different representation setting resulted in the variation of prediction rates.

2000년대 한국 포스트 다큐멘터리의 자기-재현 전략 (Self-representation of Korean Post Documentary in the 2000s)

  • 김연호
    • 한국콘텐츠학회논문지
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    • 제21권2호
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    • pp.528-537
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    • 2021
  • 이 논문은 2000년대에 등장한 한국 포스트 다큐멘터리의 자기-재현 전략을 분석하여, 자기-재현 양식이 가진 영상적 글쓰기의 가능성들을 분석하는 것을 목적으로 한다. 이에 우선 다큐멘터리의 이론적 배경을 살펴보고, 빌 니콜스가 제시한 시적 양식과 수행적 양식에서 그 이론적 개념을 도출하여 포스트 다큐멘터리가 가진 자기-재현의 전략들을 세 가지로 구분하여 논의해보고자 하였다. 그 세 가지 자기-재현 전략은 자기-정동으로서의 재현, 자기-신체로서의 재현, 자기-시각적 재현으로 작품 분석을 통해 자기-재현의 가능성을 논의해보고자 하였다. 이 논의의 과정 속에서 자기-재현 양식이 어떻게 권력자의 체계로 이루어진 기존의 시각적 체계를 해체하고, 다양한 여성, 소수자가 등장할 수 있는 대안적 영상 글쓰기로 기능하는지 검토해보고자 한다.

Application of Fuzzy Information Representation Using Frequency Ratio and Non-parametric Density Estimation to Multi-source Spatial Data Fusion for Landslide Hazard Mapping

  • Park No-Wook;Chi Kwang-Hoon;Kwon Byung-Doo
    • 한국지구과학회지
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    • 제26권2호
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    • pp.114-128
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    • 2005
  • Fuzzy information representation of multi-source spatial data is applied to landslide hazard mapping. Information representation based on frequency ratio and non-parametric density estimation is used to construct fuzzy membership functions. Of particular interest is the representation of continuous data for preventing loss of information. The non-parametric density estimation method applied here is a Parzen window estimation that can directly use continuous data without any categorization procedure. The effect of the new continuous data representation method on the final integrated result is evaluated by a validation procedure. To illustrate the proposed scheme, a case study from Jangheung, Korea for landslide hazard mapping is presented. Analysis of the results indicates that the proposed methodology considerably improves prediction capabilities, as compared with the case in traditional continuous data representation.

INJECTIVE REPRESENTATIONS OF QUIVERS

  • Park, Sang-Won;Shin, De-Ra
    • 대한수학회논문집
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    • 제21권1호
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    • pp.37-43
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    • 2006
  • We prove that $M_1\longrightarrow^f\;M_2$ is an injective representation of a quiver $Q={\bullet}{\rightarrow}{\bullet}$ if and only if $M_1\;and\;M_2$ are injective left R-modules, $M_1\longrightarrow^f\;M_2$ is isomorphic to a direct sum of representation of the types $E_l{\rightarrow}0$ and $M_1\longrightarrow^{id}\;M_2$ where $E_l\;and\;E_2$ are injective left R-modules. Then, we generalize the result so that a representation$M_1\longrightarrow^{f_1}\;M_2\; \longrightarrow^{f_2}\;\cdots\;\longrightarrow^{f_{n-1}}\;M_n$ of a quiver $Q={\bullet}{\rightarrow}{\bullet}{\rightarrow}{\cdots}{\rightarrow}{\bullet}$ is an injective representation if and only if each $M_i$ is an injective left R-module and the representation is a direct sum of injective representations.

초등수학 학습에 있어서 표상에 관한 고찰 (A Study on the Representation of Elementary Mathematics Learning)

  • 최창우
    • 한국수학교육학회지시리즈C:초등수학교육
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    • 제8권1호
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    • pp.23-32
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    • 2004
  • It is not too much to say that problem solving is still the focus of school mathematics though the trend of mathematics education for ten year from the one of 1980 is problem solving and the one of mathematics education for ten year from the one of 1990 is standards and constructivism. There are so many crucial clues or methods in good problem solving but I think that one of them is a representation. So, the purpose of this study is to investigate what is the meaning of representation in general and why representation is so important in elementary mathematics learning, Moreover, I have analyzed the gifted children's thinking of representation which is appeared in the previous internet home task of 40 gifted children who are selected through the examination of 1st, 2nd with paper and pencil and 3rd with practical skill and interview and finally I have presented some examples of children's representation how they use representation to model, investigate and understand special concept more easily in elementary school mathematics class.

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C*-ALGEBRAS OF SOME SEMIGROUPS

  • SHOURIJEH, B. TABATABAIE
    • 호남수학학술지
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    • 제26권4호
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    • pp.483-507
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    • 2004
  • In this paper the left regular representation and the reduced $C^*$-algebra for a commutative separative semigroup is defined. The universal representation, the reduced $C^*$-algebra and the full $C^*$-algebra for the additive semigroup $N^+$ are given. Also it is proved that $C*_r(N^+){\ncong}C^*(N^+)$.

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The Cauchy Representation of Integrable and Tempered Boehmians

  • Loonker, Deshna;Banerji, Pradeep Kumar
    • Kyungpook Mathematical Journal
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    • 제47권4호
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    • pp.481-493
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    • 2007
  • This paper deals with, by employing the relation between Cauchy representation and the Fourier transform and properties of the former in $L_1$-space, the investigation of the Cauchy representation of integrable Boehmians as a natural extension of tempered distributions, we have investigated Cauchy representation of tempered Boehmians. An inversion formula is also proved.

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