• Title/Summary/Keyword: iPark

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Sustainable Park Management with Citizen Participation of the Awaji Island Regional Park

  • Mayumi Hayashi
    • Journal of the Korean Institute of Landscape Architecture International Edition
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    • no.2
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    • pp.216-220
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    • 2004
  • Many efforts have been made to improve the management of large-scale green spaces. How to manage large-scale green spaces and their active uses, as well as how to build relationships with local communities have been important issues. For this research, I reviewed the actual status of management, use and citizen participation at large-scale regional parks in Hyogo Prefecture. In addition, I studied the sustainable management through citizen participation of the Awaji Island Regional Park, where I have been involved for several years. I conducted various projects related to the use and management of the park, and examined the direction of citizen participation by conducting questionnaires and interviews. (1) Through interviews about the park, I collected opinions, including good points, problems, and potential solutions through physical and programming measures. (2) I examined what kinds of activities should be conducted in the park in order to revitalize park use and stimulate the surrounding communities. (3) I examined the current status of citizen participation while citizens carried out activities of their own planning. (4) I studied what is necessary to sustain park events and other activities. As a result, I came to the following conclusions. (1) Provision of information that is easy to access, including signs in the park, explanation of routes in large parks, and other techniques that help people become familiar with park facilities, is very important. (2) Local community events, and programs that draw out the willingness and capabilities of volunteers are effective. (3) Several different types of participation exist, including volunteers, guests, staff who work continuously for the project, coordinators, and professional specialists. (4) To sustain citizen involvement in the use and management of large-scale parks, a system that includes coordinators should be developed.

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Bounds of PIM-based similarity measures with partially marginal proportion (부분적 주변 비율에 의한 확률적 흥미도 측도 기반 유사성 측도의 상한 및 하한의 설정)

  • Park, Hee Chang
    • Journal of the Korean Data and Information Science Society
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    • v.26 no.4
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    • pp.857-864
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    • 2015
  • By Wikipedia, data mining is the computational process of discovering patterns in huge data sets involving methods at the intersection of association rule, decision tree, clustering, artificial intelligence, machine learning. Clustering or cluster analysis is the task of grouping a set of objects in such a way that objects in the same group are more similar to each other than to those in other groups. The similarity measures being used in the clustering may be classified into various types depending on the characteristics of data. In this paper, we computed bounds for similarity measures based on the probabilistic interestingness measure with partially marginal probability such as Peirce I, Peirce II, Cole I, Cole II, Loevinger, Park I, and Park II measure. We confirmed the absolute value of Loevinger measure wasthe upper limit of the absolute value of any other existing measures. Ordering of other measures is determined by the size of concurrence proportion, non-simultaneous occurrence proportion, and mismatch proportion.

영남지역 콩 생산.가공 특산단지 조성

  • Lim, Sea-Gyu;Shin, Seong-Hyu;Ha, Tae-Joung;Shin, Sang-Ouk;Choi, Dae-Sig;Park, Byeong-Myeong;Oh, Ki-Won;Kim, Jung-Tae;Park, Keum-Yong;Suh, Duck-Yong;Kim, Beom-Su;Kwon, Taeg-Ki
    • Proceedings of the Korean Society of Crop Science Conference
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    • 2007.04a
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    • pp.78.2-78.2
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    • 2007
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Interpretation of Influence Winding Short Phase of Induction Motor to Distortion Ratio of Park's Vector Pattern (유도전동기의 권선 단락 상에 따른 팍스 벡터 패턴 왜곡률의 영향 해석)

  • Yang, Chul-Oh;Kim, Jong-Sun;Kim, Jun-Young;Park, Kyu-Nam;Song, Myung-Hyun
    • Proceedings of the KIEE Conference
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    • 2011.07a
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    • pp.2075-2076
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    • 2011
  • The stator winding faults diagnosis technique based on MCSA is as follows. Firstly, collecting the 3 phase motor currents, that signal is transformed by (d-q transform, $i_d$, $i_q$). Park's vector pattern, the circle that is down by d-q transformed currents($i_d$, $i_q$). The circle is widely used for stator winding faults detection. The current distortion ratio(DR), defined by the ratio of max-axis and min-axis of ellipse of Park's vector's pattern. In this study, distortion ratio of Park's vector pattern is suggested for Auto diagnosis of stator winding short fault and usefulness of distortion ratio is verified through simulation using LabVIEW program.

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Geometric Figures of Picturesque Gardens (1):$\sqrt{2}$ Dagram in Muskau Park, Germany (독일 풍경식정원의 도형원리(1):무스카우정원과 $\sqrt{2}$도형)

  • 정기호
    • Journal of the Korean Institute of Landscape Architecture
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    • v.25 no.3
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    • pp.124-130
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    • 1997
  • In some cases of the English landscape garden style in Germany, for example, Worlitz, Branitz etc., including Mu나며, I have found out invisible geometric figures, that must be on the basis of landscape gardening. Particularly the Muskau park. The church of the village "Gerg", outside of the park, and the "pucklerstein" are the bases of this diagram. Above all, I am convinced of my hypothesis of √2 diagram, while I can also understand, out of my analysis, the relations and descriptions of the park in the book of the gardner, Hermann Fust von Puckler-muskau, "Andeutungen uber Landscahaftsgartnerei". Finally, I wish to discuss, how to do the phenomena, 'picturesque motif and geometric figures of the English Landscape Garden.

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A CLASSIFICATION OF ELLIPTIC CURVES OVER SOME FINITE FIELDS

  • Park, Hwa-Sin;Park, Joog-Soo;Kim, Daey-Eoul
    • Journal of applied mathematics & informatics
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    • v.8 no.2
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    • pp.591-611
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    • 2001
  • In this paper, we classify elliptic curve by isomorphism classes over some finite fields. We consider finite field as a quotient ring, saying $\mathbb{Z}[i]/{\pi}\mathbb{Z}[i]$ where $\pi$ is a prime element in $\mathbb{Z}[i]$. Here $\mathbb{Z}[i]$ is the ring of Gaussian integers.


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