• 제목/요약/키워드: Sub-Elements

검색결과 1,163건 처리시간 0.028초

One-dimensional Schottky nanodiode based on telescoping polyprismanes

  • Sergeyev, Daulet
    • Advances in nano research
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    • 제10권4호
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    • pp.339-347
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    • 2021
  • In the framework of the density functional theory combined with the method of non-equilibrium Green functions (DFT + NEGF), the electric transport properties of a one-dimensional nanodevice consisting of telescoping polyprismanes with various types of electrical conductivity were studied. Its transmission spectra, density of state, current-voltage characteristic, and differential conductivity are determined. It was shown that C[14,17], C[14,11], C[14,16], C[14,10] show a metallic nature, and polyprismanes C[14,5], C[14,4] possess semiconductor properties and has a band gap of 0.4 eV and 0.6 eV, respectively. It was found that, when metal C[14,11], C[14,10] and semiconductor C[14,5], C[14,4] polyprismanes are coaxially connected, a Schottky barrier is formed and a weak diode effect is observed, i.e., manifested valve (rectifying) property of telescoping polyprismanes. The enhancement of this effect occurs in the nanodevices C[14,17] - C[14,11] - C[14,5] and C[14,16] - C[14,10] - C[14,4], which have the properties of nanodiode and back nanodiode, respectively. The simulation results can be useful in creating promising active one-dimensional elements of nanoelectronics.

One-dimensional Schottky nanodiode based on telescoping polyprismanes

  • Sergeyev, Daulet
    • Advances in nano research
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    • 제10권5호
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    • pp.471-479
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    • 2021
  • In the framework of the density functional theory combined with the method of non-equilibrium Green functions (DFT + NEGF), the electric transport properties of a one-dimensional nanodevice consisting of telescoping polyprismanes with various types of electrical conductivity were studied. Its transmission spectra, density of state, current-voltage characteristic, and differential conductivity are determined. It was shown that C[14,17], C[14,11], C[14,16], C[14,10] show a metallic nature, and polyprismanes C[14,5], C[14,4] possess semiconductor properties and has a band gap of 0.4 eV and 0.6 eV, respectively. It was found that, when metal C[14,11], C[14,10] and semiconductor C[14,5], C[14,4] polyprismanes are coaxially connected, a Schottky barrier is formed and a weak diode effect is observed, i.e., manifested valve (rectifying) property of telescoping polyprismanes. The enhancement of this effect occurs in the nanodevices C[14,17] - C[14,11] - C[14,5] and C[14,16] - C[14,10] - C[14,4], which have the properties of nanodiode and back nanodiode, respectively. The simulation results can be useful in creating promising active one-dimensional elements of nanoelectronics.

홍수피해발생 잠재위험도와 기왕최대강수량을 이용한 설계빈도의 연계 (Risk of Flood Damage Potential and Design Frequency)

  • 박석근;이건행;경민수;김형수
    • 대한토목학회논문집
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    • 제26권5B호
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    • pp.489-499
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    • 2006
  • 현재 홍수피해에 대한 잠재성은 홍수피해잠재능(PFD)에 의해 나타내고 있으나 하천유역의 설계빈도와의 연계성이 없어 실무에서 이용하는데 어려움이 있다. 따라서 본 연구에서는 홍수피해발생 잠재위험도라는 개념을 도입하고 그 산정방안을 마련하여 산정된 잠재위험도와 설계빈도와의 연계성을 제시하였다. 홍수피해발생 잠재위험도는 위험성, 노출성, 취약성의 세가지 세부요소로 산정되며, 위험성은 홍수사상의 발생확률, 노출성은 자산 등이 특정 홍수사상 혹은 홍수재해에 노출되어 있는 정도, 취약성은 홍수에 대비한 시설들의 취약 정도를 나타낸다. 이 세부요소들은 또 다시 세세부요소를 가지며 위험성은 지속 기간별 빈도별 확률강우량등으로 표현가능하고, 노출성은 인구밀도와 공시지가, 취약성은 지역낙후도지수와 홍수방어능력지수를 세세부요소로 선정하였다. 홍수피해발생 잠재위험도 산정식의 가중계수를 결정하기 위해서 전문가의 의견을 통한 계층 분석과정(AHP)기법을 이용하였다. 안양천 유역에 대하여 홍수피해발생 잠재위험도를 산정하였고, 잠재위험도와 기왕최대강수량을 이용하여 시 군 구 단위로 설계빈도를 산정할 수 있었다. 안양천의 기존 설계빈도는 본류구간에서는 200년, 지류구간에서는 50년에서 100년사이로 정하고 있으나, 본 연구에서는 안양천유역 전체에 대하여 설계빈도를 약 110년에서 130년정도로 결정하였다. 따라서 본 연구에서 개발한 기법을 이용하여 행정구역단위의 설계빈도를 제시할 수 있었으며, 이는 향후 유역별 및 하천별로도 잠재위험도와 설계빈도를 산정할 수 있을 것으로 사료된다.

대기 및 Ar-0.2%SO2가스에서 Inconel 740 합금의 고온부식 연구 (Study of High Temperature of Inconel 740 Alloy in Air and Ar-0.2%SO2 Gas)

  • 이동복;김민정
    • 한국표면공학회지
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    • 제54권2호
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    • pp.43-52
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    • 2021
  • The Ni-based superalloy, Inconel 740, was corroded between 800 and 1100℃ for up to 100 hr in air and Ar-0.2%SO2 gas in order to study its corrosion behavior in air and sulfur/oxygen environment. It displayed relatively good corrosion resistance in both environment, because its corrosion was primarily dominated by not sulfidation but oxidation especially in Ar-0.2%SO2 gas. Such was attributed to the thermodynamic stability of oxides of alloying elements when compared to corresponding sulfides. The scales consisted primarily of Cr2O3, together with some NiAl2O4, MnCr2O4, NiCrMnO4, and rutile-TiO2. Sulfur from SO2 gas made scales prone to spallation, and thicker. It also widened the internal corrosion zone when compared to air. The corrosion resistance of IN740 was mainly indebted to the formation of protective Cr2O3-rich oxides, and suppression of the sulfide formation.

REPRESENTATIONS OVER GREEN ALGEBRAS OF WEAK HOPF ALGEBRAS BASED ON TAFT ALGEBRAS

  • Liufeng Cao
    • 대한수학회보
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    • 제60권6호
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    • pp.1687-1695
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    • 2023
  • In this paper, we study the Green ring r(𝔴0n) of the weak Hopf algebra 𝔴0n based on Taft Hopf algebra Hn(q). Let R(𝔴0n) := r(𝔴0n) ⊗ ℂ be the Green algebra corresponding to the Green ring r(𝔴0n). We first determine all finite dimensional simple modules of the Green algebra R(𝔴0n), which is based on the observations of the roots of the generating relations associated with the Green ring r(𝔴0n). Then we show that the nilpotent elements in r(𝔴0n) can be written as a sum of finite dimensional indecomposable projective 𝔴0n-modules. The Jacobson radical J(r(𝔴0n)) of r(𝔴0n) is a principal ideal, and its rank equals n - 1. Furthermore, we classify all finite dimensional non-simple indecomposable R(𝔴0n)-modules. It turns out that R(𝔴0n) has n2 - n + 2 simple modules of dimension 1, and n non-simple indecomposable modules of dimension 2.

QUANTUM CODES FROM CYCLIC CODES OVER F4 + vF4

  • OZEN, MEHMET;ERTUNC, FAIK CEM;INCE, HALIT
    • Journal of applied mathematics & informatics
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    • 제34권5_6호
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    • pp.397-404
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    • 2016
  • In this work, a method is given to construct quantum codes from cyclic codes over F4 + vF4 which will be denoted as R throughout the paper, where v2 = v and a Gray map is defined between R and where F4 is the field with 4 elements. Some optimal quantum code parameters and others will be presented at the end of the paper.

THE UNITS AND IDEMPOTENTS IN THE GROUP RING OF ABELIAN GROUPS Z2×Z2×Z2 AND Z2×Z4

  • PARK, WON-SUN
    • 호남수학학술지
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    • 제21권1호
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    • pp.57-64
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    • 1999
  • Let K be a algebraically closed field of characteristic 0 and G be abelian group $Z_2{\times}Z_2{\times}Z_2$ or $Z_2{\times}Z_4$. We find the conditions which the elements of the group ring KG are unit and idempotent respecting using the basic table matrix of G. We can see that if ${\alpha}={\sum}r(g)g$ is an idempotent element of KG, then $r(1)=0,\;\frac{1}{{\mid}G{\mid}},\;\frac{2}{{\mid}G{\mid}},\;{\cdots},\frac{{\mid}G{\mid}-1}{{\mid}G{\mid}},\;1$.

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NOTE ON THE PINNED DISTANCE PROBLEM OVER FINITE FIELDS

  • Koh, Doowon
    • 충청수학회지
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    • 제35권3호
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    • pp.227-234
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    • 2022
  • Let 𝔽q be a finite field with odd q elements. In this article, we prove that if E ⊆ 𝔽dq, d ≥ 2, and |E| ≥ q, then there exists a set Y ⊆ 𝔽dq with |Y| ~ qd such that for all y ∈ Y, the number of distances between the point y and the set E is ~ q. As a corollary, we obtain that for each set E ⊆ 𝔽dq with |E| ≥ q, there exists a set Y ⊆ 𝔽dq with |Y| ~ qd so that any set E ∪ {y} with y ∈ Y determines a positive proportion of all possible distances. The averaging argument and the pigeonhole principle play a crucial role in proving our results.

ON NOETHERIAN PSEUDO-PRIME SPECTRUM OF A TOPOLOGICAL LE-MODULE

  • Anjan Kumar Bhuniya;Manas Kumbhakar
    • 대한수학회논문집
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    • 제38권1호
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    • pp.1-9
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    • 2023
  • An le-module M over a commutative ring R is a complete lattice ordered additive monoid (M, ⩽, +) having the greatest element e together with a module like action of R. This article characterizes the le-modules RM such that the pseudo-prime spectrum XM endowed with the Zariski topology is a Noetherian topological space. If the ring R is Noetherian and the pseudo-prime radical of every submodule elements of RM coincides with its Zariski radical, then XM is a Noetherian topological space. Also we prove that if R is Noetherian and for every submodule element n of M there is an ideal I of R such that V (n) = V (Ie), then the topological space XM is spectral.