• 제목/요약/키워드: Q-Max

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CLASSIFICATIONS OF (α, β)-FUZZY SUBALGEBRAS OF BCK/BCI-ALGEBRAS

  • Jun, Young Bae;Ahn, Sun Shin;Lee, Kyoung Ja
    • 호남수학학술지
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    • 제36권3호
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    • pp.623-635
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    • 2014
  • Classications of (${\alpha},{\beta}$)-fuzzy subalgebras of BCK/BCI-algebras are discussed. Relations between (${\in},{\in}{\vee}q$)-fuzzy subalgebras and ($q,{\in}{\vee}q$)-fuzzy subalgebras are established. Given special sets, so called t-q-set and t-${\in}{\vee}q$-set, conditions for the t-q-set and t-${\in}{\vee}q$-set to be subalgebras are considered. The notions of $({\in},q)^{max}$-fuzzy subalgebra, $(q,{\in})^{max}$-fuzzy subalgebra and $(q,{\in}{\vee}q)^{max}$-fuzzy subalgebra are introduced. Conditions for a fuzzy set to be an $({\in},q)^{max}$-fuzzy subalgebra, a $(q,{\in})^{max}$-fuzzy subalgebra and a $(q,{\in}{\vee}q)^{max}$-fuzzy subalgebra are considered.

양모 복지의 초기열류속최대치($q_{max}$)에 관한 연구( I ) -열전도도, 열통과성, 표면기공도와의 상관성을 중심으로- (A Study on the Initial Maximum Value of Heat Flux, $q_{max}$ of Wool Fabrics (Part I) - The correlation between $q_{max}$ and thermal conductivity, thermal transmittance, surface air cavity of wool fabrics -)

  • 최석철;정진순;천태일
    • 한국의류학회지
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    • 제15권4호
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    • pp.367-372
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    • 1991
  • In this study, we discussed about the factors effected upon the initial maximum value of heat flux ($q_{max}$). Thermal conductivity, thermal transmittance and surface air cavity of wool fabrics were examind and their correlation to the $q_{max}$ was studied. The factors were examined which had an effect upon the $q_{max}$ of an objective measure of warm/cool feeling. It was simulated by Thermo-Labo apparatures. We selected twenty sorts of pure wool woven fabrics for men's fall -winter cloth (all Wool). The conclusions are as follows; 1. There was not a certain correlation between the $q_{max}$ and the thermal conductivity of wool fabric. 2. When the fabrics touched on the copper plates, the thickness of wool fabric had a negative correlation to the $q_{max}$. The thermal transmittance had a positive correlation. Both of them had a good correlation to the $q_{max}$. 3. As a major factor, the thickness of fabric effected on the $q_{max}$.

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양모 복지의 초기열류속최대치($q_{max}$)에 관한 연구(II) -직물 표면 형태 인자와의 상관성을 중심으로 - (A Study on the Initial Maximum Value of Heat Flux, $q_{max}$ of Wool Fabrics (Part II) - The correlation between $q_{max}$ and chracteristic values -)

  • 최석철;정진순;천태일
    • 한국의류학회지
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    • 제15권4호
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    • pp.373-380
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    • 1991
  • In the previous paper, we already discussed about the factor effected upon the initial maximum value of heat flux ($q_{max}$). Thermal conductivity, thermal transmittance and surface air cavity of wool fabrics were examind and their correlation to the $q_{max}$ was also studied In this study, the other factor was examined which had on effect upon the qmaf of an objective measure of warm/cool feeling. It was studied that the qmax correlated to the surface sturucture parameters (compression, friction, smoothness, roughness, thickness and weight). It was concerned to the degree of warm/cool feeling when we touched hand on fabrics. We selected twenty sorts of pure wool woven fabrics for men's fall-winter cloth (all Wool). The conclusions are as follow; 1. There was a good correlation between the $q_{max}$ and the compression property. 2. The surface structure parameters, smoothness and roughness, made various effects on the $q_{max}$, when the samples touched on a thin copper plate. So, there was not a certain correla-tion to the $q_{max}$.

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고결모래의 콘선단저항과 미소변형전단탄성계수 관계 (Relationship between Cone Tip Resistance and Small-Strain Shear Modulus of Cemented Sand)

  • 이문주;이우진;김재정;최영민
    • 한국지반공학회:학술대회논문집
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    • 한국지반공학회 2009년도 춘계 학술발표회
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    • pp.331-340
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    • 2009
  • This study evaluates the relationship between cone tip resistance ($q_c$) and small-strain shear modulus ($G_{max}$) of cemented sand. For this purpose, a series of miniature cone penetration and bender element tests are performed in calibration chamber specimens with various gypsum contents. Experimental results show that both $q_c$ and $G_{max}$ of sand increase with increasing cementation level as well as relative density and vertical confining stress. However, the relative density and vertical confining stress has more significant influence on $G_{max}$ and $q_c$ of uncemented sand than those of cemented sand. It is observed that the $G_{max}/q_c$ ratio of cemented sand decreases with increasing relative density. This result means that state variables have more affect on $q_c$ than $G_{max}$ of cemented sand. Test results also show that the effect of vertical stress on $G_{max}-q_c$ relation is reduced by cementation effect.

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제조 공정 Parameter에 따른 NiCuZn Ferrite의 투자율과 $Q_{max}$ 주파수 변화 (The Variation of Permeability and$Q_{max}$ Frequency with Processing Parameters in NiCuZn Ferrites)

  • 신재영;박지호;박진채;한종수;송병무
    • 한국자기학회지
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    • 제7권1호
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    • pp.19-24
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    • 1997
  • 적층형 chip inductor 소재인 NiCuZn ferrite의 제조 공정 조건 및 조성을 선정하였다. NiCuZn ferrite의 NiO 함량이 증가할 수록 저온 소결에 필요한 Fe$_{2}$O$_{3}$ 결핍량은 점차 증가하였고, NiO 함량과 Co$_{3}$O$_{4}$ 첨가량을 변화하여 투자율을 12 ~ 562 범위에서 제어할 수 있었다. NiCuZn ferrite의 투자율이 562에서 60으로 변화함에 따라서 Q$_{max}$ 주파수는 3 MHz에서 50 MHz 범위로 제어할 수 있었다. 이때 Q$_{max}$ 주파수(Y)와 투자율(X)은 log Y = 4.2-1.4 log X의 상관관계를 나타내었다.

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SOME Lq INEQUALITIES FOR POLYNOMIAL

  • Chanam, Barchand;Reingachan, N.;Devi, Khangembam Babina;Devi, Maisnam Triveni;Krishnadas, Kshetrimayum
    • Nonlinear Functional Analysis and Applications
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    • 제26권2호
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    • pp.331-345
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    • 2021
  • Let p(z)be a polynomial of degree n. Then Bernstein's inequality [12,18] is $${\max\limits_{{\mid}z{\mid}=1}}\;{\mid}p^{\prime}(z){\mid}\;{\leq}\;n\;{\max_{{\mid}z{\mid}=1}{\mid}(z){\mid}}$$. For q > 0, we denote $${\parallel}p{\parallel}_q=\{{\frac{1}{2{\pi}}}{\normalsize\displaystyle\smashmargin{2}{\int\nolimits_{0}}^{2{\pi}}}\;{\mid}p(e^{i{\theta}}){\mid}^qd{\theta}\}^{\frac{1}{q}}$$, and a well-known fact from analysis [17] gives $${{\lim_{q{\rightarrow}{{\infty}}}}\{{\frac{1}{2{\pi}}}{\normalsize\displaystyle\smashmargin{2}{\int\nolimits_{0}}^{2{\pi}}}\;{\mid}p(e^{i{\theta}}){\mid}^qd{\theta}\}^{\frac{1}{q}}={\max\limits_{{\mid}z{\mid}=1}}\;{\mid}p(z){\mid}$$. Above Bernstein's inequality was extended by Zygmund [19] into Lq norm by proving ║p'║q ≤ n║p║q, q ≥ 1. Let p(z) = a0 + ∑n𝜈=𝜇 a𝜈z𝜈, 1 ≤ 𝜇 ≤ n, be a polynomial of degree n having no zero in |z| < k, k ≥ 1. Then for 0 < r ≤ R ≤ k, Aziz and Zargar [4] proved $${\max\limits_{{\mid}z{\mid}=R}}\;{\mid}p^{\prime}(z){\mid}\;{\leq}\;{\frac{nR^{{\mu}-1}(R^{\mu}+k^{\mu})^{{\frac{n}{\mu}}-1}}{(r^{\mu}+k^{\mu})^{\frac{n}{\mu}}}\;{\max\limits_{{\mid}z{\mid}=r}}\;{\mid}p(z){\mid}}$$. In this paper, we obtain the Lq version of the above inequality for q > 0. Further, we extend a result of Aziz and Shah [3] into Lq analogue for q > 0. Our results not only extend some known polynomial inequalities, but also reduce to some interesting results as particular cases.

면직물의 구성특성과 냉온감과의 상관성에 관한 연구( I ) -상대습도 $65\%$하에서- (A Study on the Relationship between Structural Characteristics of Cotton Fabrics and their Cool-and-Warm Felling (I) - at $65\%$ Relative Humidity-)

  • 장지혜
    • 한국의류학회지
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    • 제14권2호
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    • pp.152-163
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    • 1990
  • The purpose of this study is to experimentally analyze the relationship between structural characteristics of cotton fabrics and their cool-and-warm felling in order to develop more comfortable fabrics. Comfort in textile products has been emphasized as consumers preferred performance to fashion of clothing. Thermal comfort of clothing is a basic parameter of the comfort sensation which is usually represented by the cool-and-warm feeling felt by human skin. Cloo-and-warm feeling is perceived by the heat flux which transfers heat energy stored in an object to skin. We feel warm (cool) if the temperature of nerve extremity in skin ascends (descends). As cool-and-warm feeling determines the comfort sensation of clothing, it is important to develop new comfort fabrics. Although considerable works have been made on the body, clothing, and environment, there has been no research study on the structural characteristics of fabrics and their cool and warm feeling. Cool-and-warm feeling is closely related to the transient heat transfer property. This research study used the cotton fabrics manufactured in Korea as sample and measured $q_{max}$ value with thermal property measuring instrument (Thermo-Labo II type). $q_{max}$ values estimated by polynomial regression equation were compared with those observed in this study. This study also identified the structural parameters of cotton fabrics for a specific range of $q_{max}$ values. The findings of this study can be summarized as follows: 1) As the thickness, porosity and air permeability of cotton fabrics increase, $q_{max}$ value decreases. 2) As the fabric count and over factor of cotton fabrics increase, $q_{max}$ value also increases. 3) $q_{max}$ values have been estimated by simple and polynomial regression equations developed in this study. Regression curves which have been plotted by polynomial regression equations also provided with the range of structural parameters for a specific range of $q_{max}$ values of cotton fabrics. This study would be significant in that it has identified the structural Parameters for the cool-and-warm feeling of cotton fabric at $65\%$ relative humidity.

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탈착 등온식을 이용한 토양 중 인산 완충력 측정 (Measurement of Phosphorus Buffering Power in Various Soils using Desorption Isotherm)

  • 이진호;제임스 두리틀
    • 한국토양비료학회지
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    • 제37권4호
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    • pp.220-227
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    • 2004
  • 인산은 식물 영양 물질과 환경 오염원으로 대비되는 불질이의로, 인산의 탈착 반응에 대한 연구는 농업과 환경에 관련된 토양 중에서 인산의 작용기작을 이해하기 위하여 필수적이다. 본 연구는 인산 탈착 유효량(Q)과 가용량(I)의 매개 변수($Q_{max}$$I_0$)와 관련된 인산 완충력을 측정하고, 그 매개 변수와 토양 특성간의 상관관계에 대한 특징을 조사하였다. 토양은 인산 무처리 표본과 $KH_2PO_4$ 용액을 사용하여 $100mg\;P\;kg^{-1}$의 농토를 처리한 표본을 이용하였다. 인산 탈착 Q/I 곡선은 음이온교환수지비즈법을 사용하여 얻었고, 실험 방정식 ($Q=aI^{-1}+bIn(I+1)+c$)을 이용하여 탈착 곡선을 설명하였다. 유효 인산 함량이 높은 토양 (${\g}20mg\;kg^{-1}$ of Olsen P)에서는 인산 처리 유무와 관계 없이 인산 탈착 Q/I 곡선은 특징적인 오목형 곡선 형태를 보였으나, 유효 인산 함량이 낮은 토양 (${\lt}20mg\;kg^{-1}$ of Olsen P)에서는 인산의 추가 처리 없이는 오목형 인산 탈착 Q/I 곡선을 얻을 수 없었다. 인산 추가 처리 시, 고형의 불안정 결합형 인산량$Q_{max}$)과 용액 내 인산량($I_0$)은 증가하였으나, $Q_{max}$$I_0$의 비율은 감소하였다. 그로 인하여, 인산의 완충력($|BP_0|$)을 나타내는 인산 탈차 Q/I 곡선의 경사가 감소하였다. 유효 인산 함량이 높은 토양 중 인산 무처러 표본의 인산 완충력($|BP_0|$)은 $48\;61L\;kg^{-1}$ 인산 추가 처리 표본의 인산 완충력은 $18\;44L\;kg^{-1}$ 사이에서 나타났으며, 실험에 사용된 모든 토양에 인산을 추가 처리한 후 나타난 인산 완충력은 $14\;79L\;kg^{-1}$ 사이에서 나타났으며, 또한 $Q_{max}$ 계수는 $71.4\;173.1mg\;P\;kg^{-1}$, $I_0$ 계수는 $0.98\;3.72mg\;P\;L^{-1}$ 사이에서 다양하게 나타났다. 인산 완충력을 지배하는 $Q_{max}$$I_0$, 계수는 토양 특성 중 하나의 특정 인자와 관련된 것으로는 볼 수 없었다. 그러나, 이들 계수는 토양 pH, 점토함량, 유기물함량 빛 석회함유 여부와 복잡하게 관련되어 있다. 또한, 토양으로부터 인산의 방출 활성은 처리된 인산의 천연 불안정 인산의 탈착성에 현저히 의존하였다.

Active Queue Management using Adaptive RED

  • Verma, Rahul;Iyer, Aravind;Karandikar, Abhay
    • Journal of Communications and Networks
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    • 제5권3호
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    • pp.275-281
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    • 2003
  • Random Early Detection (RED) [1] is an active queue management scheme which has been deployed extensively to reduce packet loss during congestion. Although RED can improve loss rates, its performance depends severely on the tuning of its operating parameters. The idea of adaptively varying RED parameters to suit the network conditions has been investigated in [2], where the maximum packet dropping probability $max_p$ has been varied. This paper focuses on adaptively varying the queue weight $\omega_q$ in conjunction with $max_p$ to improve the performance. We propose two algorithms viz., $\omega_q$-thresh and $\omega_q$-ewma to adaptively vary $\omega_q$. The performance is measured in terms of the packet loss percentage, link utilization and stability of the instantaneous queue length. We demonstrate that varying $\omega_q$ and $max_p$ together results in an overall improvement in loss percentage and queue stability, while maintaining the same link utilization. We also show that $max_p$ has a greater influence on loss percentage and queue stability as compared to $\omega_q$, and that varying $\omega_q$ has a positive influence on link utilization.

THE DIMENSION OF THE CONVOLUTION OF BIPARTITE ORDERED SETS

  • Bae, Deok-Rak
    • 대한수학회지
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    • 제36권3호
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    • pp.633-648
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    • 1999
  • In this paper, for any two bipartite ordered sets P and Q, we define the convolution P * Q of P and Q. For dim(P)=s and dim(Q)=t, we prove that s+t-(U+V)-2 dim(P*Q) s+t-(U+V)+2, where U+V is the max-mn integer of the certain realizers. In particular, we also prove that dim(P)=n+k- {{{{ { n+k} over {3 } }}}} for 2 k n<2k and dim(Pn ,k)=n for n 2k, where Pn,k=Sn*Sk is the convolution of two standard ordered sets Sn and Sk.

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