• 제목/요약/키워드: Torus

검색결과 229건 처리시간 0.023초

AKARI OBSERVATIONS OF DUSTY TORI OF ACTIVE GALACTIC NUCLEI

  • Oyabu, Shinki;Kaneda, Hidehiro;Izuhara, Masaya;Tomita, Keisuke;Ishihara, Daisuke;Kawara, Kimiaki;Matsuoka, Yoshiki
    • 천문학논총
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    • 제32권1호
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    • pp.157-161
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    • 2017
  • The dusty torus of Active Galactic Nuclei (AGNs) is one of the important components for the unification theory of AGNs. The geometry and properties of the dusty torus are key factors in understanding the nature of AGNs as well as the formation and evolution of AGNs. However, they are still under discussion. Infrared observation is useful for understanding the dusty torus as thermal emission from hot dust with the dust sublimation temperature (~ 1500 K) has been observed in the infrared. We have analyzed infrared spectroscopic data of low-redshift and high-redshift quasars, which are luminous AGNs. For the low-redshift quasars, we constructed the spectral energy distributions (SEDs) with AKARI near-infrared and Spitzer mid-infrared spectra and decomposed the SEDs into a power-law component from the nuclei, silicate features, and blackbody components with different temperatures from the dusty torus. From the decomposition, the temperature of the innermost dusty torus shows the range between 900-2000 K. For the high-redshift quasars, AKARI traced rest-frame optical and near-infrared spectra of AGNs. Combining with WISE data, we have found that the temperature of the innermost dusty torus in high redshift quasars is lower than that in typical quasars. The hydrogen $H{\alpha}$ emission line from the braod emission line region in the quasars also shows narrow full width at half maximum of $3000-4000km\;s^{-1}$. These results indicate that the dusty torus and the broad emission line region are more extended than those of typical quasars.

Torus Ring : 계층 링 구조의 변형을 통한 상호 연결망의 성능 개선 (Torus Ring : Improving Performance of Interconnection Networks by Modifying Hierarchical Ring)

  • 곽종욱;반형진;전주식
    • 한국정보과학회논문지:시스템및이론
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    • 제32권5호
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    • pp.196-208
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    • 2005
  • 다중 프로세서 시스템에서 노드 간의 연결을 제공하는 상호 연결망이 전체 시스템의 성능에서 차지하는 비중은 매우 크다 상호 연결망의 형태는 여러 종류가 있을 수 있으나 Mesh, 링, 계층 링 등의 형태가 많이 사용된다. 이 논문에서는 기존의 계층 링을 수정,한 Torus Ring을 제안한다. Torus Ring은 계층 링과 완전히 동일한 복잡도를 가지면서도 지역 링 간의 연결 방법만을 변경한 형태의 상호 연결망이다. 이 연결망은 역방향 인접 링에 대한 요청에서 홉 수의 이득을 봄으로써 평균 흡수를 감소시킨다. 또한 접근의 지역성을 고려하지 않은 균등분포의 가정 하에서도 평균 홉수의 기대값에서 계층링과 동일한 값을 가지며, 실제 병렬 프로그램이 수행되는 환경에서는 인접링에 대한 통신 비율이 증가할 가능성이 크기 때문에 더 큰 흡수의 이익을 기대할 수 있다. 이에 따라 상호 연결망의 요청과 웅답의 지연 시간이 최대 19$\%$까지 감소하였으며, 이러한 웅답 지연 시간의 단축이 수행 시간을 최대 10$\%$ 정도까지 감소시키는 결과를 가져왔다.

[ 22n-k×2k] 토러스와 HFN(n,n), HCN(n,n) 사이의 임베딩 알고리즘 (Embedding Algorithm between [ 22n-k×2k] Torus and HFN(n,n), HCN(n,n))

  • 김종석;강민식
    • 정보처리학회논문지A
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    • 제14A권6호
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    • pp.327-332
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    • 2007
  • 본 논문에서는 $2^{2n-k}{\times}2^k$ 토러스 연결망과 상호연결망 HFN(n,n)과 HCN(n,n) 사이의 임베딩을 분석한다. 먼저, $2^{2n-k}{\times}2^k$ 토러스를 HFN(n,n)에 연장율 3과 밀집율 4로 임베딩 가능함을 보이며, 평균연장율이 2 이하임을 증명한다. 그리고 $2^{2n-k}{\times}2^k$ 토러스를 HCN(n,n)에 연장율 3으로 임베딩 가능함을 보이며, 평균 연장율이 2 이하임을 증명한다. 또한 HFN(n,n)과 HCN(n,n)이 $2^{2n-k}{\times}2^k$ 토러스에 임베딩하는 연장율이 O(n)임을 보인다. 이러한 결과는 토러스에서 개발된 여러 가지 알고리즘을 HCN(n,n)과 HFN(n,n)에서 효율적으로 이용할 수 있음을 의미한다.

마이크로 표면돌기의 응착력과 마찰력 (Adhesion and Friction Forces of Micro Surface Bumps)

  • 조성산;임제성;박승호;이승섭
    • 대한기계학회논문집A
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    • 제28권8호
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    • pp.1087-1092
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    • 2004
  • Adhesion and friction forces influence adversely on performance and durability of MEMS. It has been reported that the adhesion and friction forces can be reduced with the introduction of micro surface bumps into the contacting interfaces. In this study experiments were conducted to investigate comparatively the effect of hemispherical and torus micro bumps on the adhesion and friction forces. It is confirmed that micro bumps reduce the adhesion and friction forces, and their effect is more pronounced with the bumps of smaller outer boundary radius. Moreover, the results shows that the torus bumps exhibit more rapid decrease of the adhesion and friction forces with the decrease in the outer boundary radius of bump than the hemispherical bumps. When the magnitude of adhesion force is same, the torus bumps generate smaller friction force than the hemispherical bumps. The usage of hemispherical and torus bumps to reduce the adhesion and friction forces in MEMS is discussed.

Investigating the sensitivity of the clumpy torus model parameters to the IR data in QSOs

  • Kim, HyeongHan;Martinez-Paredes, Mariela;Sohn, Bong Won
    • 천문학회보
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    • 제44권2호
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    • pp.73.3-73.3
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    • 2019
  • The AGN unification model suggested the presence of obscuring material, a dusty torus, to explain the various types of AGN. IR SED model fitting is a crucial tool to probe the structure and properties of the dusty torus. We use a sample of 16 local quasi-stellar objects in Martinez-Paredes et al. (2017) with obtained NIR and MIR high-angular resolution (~0.3") imaging data from EMIR, CIRCE and CanariCam on the 10.4-m Gran Telescopio CANARIAS (GTC) while 4 objects have NIR high-angular resolution photometry from NICMOS/HST from the literature. The unresolved NIR emission from the NIR image analysis and low-resolution Spitzer/IRS spectra are used to construct NIR-MIR SEDs covering a larger spectral range. We investigate the sensitivity of the geometrical (e.g. viewing angle) and physical parameters (e.g. optical depth) of the clumpy dusty torus model of Nenkova et al. and the clumpy disk+outflow model of Hoenig et al. We aim to investigate the minimal dataset needed to well constrain the parameters of the models and derive the properties of the dusty torus. These results will allow us to plan future observations for a larger sample of high luminosity AGNs with the James Webb Space Telescope and the Giant Magellan Telescope.

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토러스 형상 돌기의 흡착특성 유한요소해석

  • 조성산;양승민
    • 한국윤활학회:학술대회논문집
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    • 한국윤활학회 2002년도 제35회 춘계학술대회
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    • pp.179-184
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    • 2002
  • Adhesive contact characteristics of torus-shaped bumps, which are commonly used to reduce friction and stiction in hard disks, are analyzed to examine the applicability to the MEMS structure. The analysis is conducted with the finite element technique considering the adhesive force. Torus-shaped bumps of various rim and bump radii are analyzed. The jump-to-contact behavior, adhesion hysterisis, pull-off forces, contact region and pressure, and surface and subsurface stresses are presented and discussed. Analysis results in the absence of adhesive force are also presented to identify the effect of adhesive force.

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TWISTED TORUS KNOTS WITH GRAPH MANIFOLD DEHN SURGERIES

  • Kang, Sungmo
    • 대한수학회보
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    • 제53권1호
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    • pp.273-301
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    • 2016
  • In this paper, we classify all twisted torus knots which are doubly middle Seifert-fibered. Also we show that all of these knots possibly except a few admit Dehn surgery producing a non-Seifert-fibered graph manifold which consists of two Seifert-fibered spaces over the disk with two exceptional fibers, glued together along their boundaries. This provides another infinite family of knots in $S^3$ admitting Dehn surgery yielding such manifolds as done in [5].

Representations of the Braid Group and Punctured Torus Bundles

  • Morifuji, Takayuki;Suzuki, Masaaki
    • Kyungpook Mathematical Journal
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    • 제49권1호
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    • pp.7-14
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    • 2009
  • In this short note, we consider a family of linear representations of the braid group and the fundamental group of a punctured torus bundle over the circle. We construct an irreducible (special) unitary representation of the fundamental group of a closed 3-manifold obtained by the Dehn filling.

BOEHMIANS ON THE TORUS

  • Nemzer, Dennis
    • 대한수학회보
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    • 제43권4호
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    • pp.831-839
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    • 2006
  • By relaxing the requirements for a sequence of functions to be a delta sequence, a space of Boehmians on the torus ${\beta}(T^d)$ is constructed and studied. The space ${\beta}(T^d)$ contains the space of distributions as well as the space of hyperfunctions on the torus. The Fourier transform is a continuous mapping from ${\beta}(T^d)$ onto a subspace of Schwartz distributions. The range of the Fourier transform is characterized. A necessary and sufficient condition for a sequence of Boehmians to converge is that the corresponding sequence of Fourier transforms converges in $D'({\mathbb{R}}^d)$.

고장 노드를 갖는 토러스에서 병렬경로 (Parallel Path in Torus with Faulty Nodes)

  • 이형옥;김종석;허영남
    • 한국정보처리학회:학술대회논문집
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    • 한국정보처리학회 2002년도 춘계학술발표논문집 (상)
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    • pp.357-360
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    • 2002
  • 본 논문에서는 고장 노드를 갖는 $n{\times}k$ 토러스(Torus)가 Strong Fault-Tolerance글 가짐을 보인다$(n{\geq}k)$. 또한 그 결과를 이용하여 $n{\times}k$ 토러스(Torus)에서 분지수-2, 즉 2개의 고장노드 발생시 임의의 두 노드 사이에 병렬경로 길이가 n+2 이하임을 보인다.

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