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1.
The distribution of a CP-asymmetric quantityA in the decay channelJ/ψπ + π π 0 is investigated. This dimensionless quantityA is constructed from the momenta of the π-meson final states, namely A=P x π + P y π -P x π P y π , whereP h,P x h andP y h are the module of the momentum of a hadron h, the x- and y-components of that momentum respectively, theJ/ψ particle is produced by e+ e collision, and the direction of the momentum of e+ is taken to be the positive direction ofz axis. There would exists the violation under the combined transformation of charge conjugation and space reflection (CP violation) when the average ofA among a lot of events, 〈A〉, be examined to be nonzero clearly from data. In this way, 748 events are selected from the BES experimental data, and analyzed. The corresponding averageA-value is measured to be 〈A〉 = 0.010 39 ± 0.014 61 ± 0.015 2. Further, some discussion of our result, the size of the data sample being need for further attempt and a possible perspective are given.  相似文献   

2.
The distribution of a CP-asymmetric quantityA in the decay channelJ/ψπ + π ? π 0 is investigated. This dimensionless quantityA is constructed from the momenta of the π-meson final states, namely A=P x π + P y π ? -P x π ? P y π ?, whereP h,P x h andP y h are the module of the momentum of a hadron h, the x- and y-components of that momentum respectively, theJ/ψ particle is produced by e+ e? collision, and the direction of the momentum of e+ is taken to be the positive direction ofz axis. There would exists the violation under the combined transformation of charge conjugation and space reflection (CP violation) when the average ofA among a lot of events, 〈A〉, be examined to be nonzero clearly from data. In this way, 748 events are selected from the BES experimental data, and analyzed. The corresponding averageA-value is measured to be 〈A〉 = 0.010 39 ± 0.014 61 ± 0.015 2. Further, some discussion of our result, the size of the data sample being need for further attempt and a possible perspective are given.  相似文献   

3.
Measured results of magnetoelectric (ME) and converse magnetoelectric (CME) effects of TbxDy1-xFe2-y/ Pb(Mg1/3Nb2/3)(1-x)TixO3/TbxDy1-xFe2-y (TD/PMNT/TD) and PMNT/TD/PMNT laminated composites are presented. ME effect was determined by measuring laminate voltage output under a Helmholtz-generated AC field biased by a DC field (0-1 kOe) (1Oe = 79.58 A/m). The CME effect was measured by recording the voltage induced in a solenoid encompassing the ME sample while exposed to a DC bias field and PMNT layer driven by a 10 V AC source. The ME and CME responses in the two laminated structure are linear. The highest values of ME coefficients in TD/PMNT/TD and PMNT/TD/PMNT composites are 384 mV/Oe and 158 mV/Oe, respectively, while the highest values of CME coefficients in the two composites are 118 mG/V and 162 mG/V (1 G=10^-4 T), respectively.  相似文献   

4.
为开展钝缀锦蛤早期群体选育,通过生长性状研究群体选育的潜力,以经1代群体选育钝缀锦蛤(Tapes dorsatus)为亲本,通过阶段性移养的方式建立7个半同胞家系和混养F_2闭锁群体,分析12月龄和18月龄F_2群体的生长性状相关性,基于约束极大似然法(Restricted Maximum Likelihood,REML)估算12月龄钝缀锦蛤生长性状遗传力。结果显示钝缀锦蛤生长性状相关性达到极显著水平(P0.01)。根据多元回归分析结果,12月龄F_2群体壳长、壳高和壳宽对体质量直接作用为0.377,0.370,0.276;18月龄F_2群体壳长、壳高和壳宽对体质量直接作用为0.389,0.361,0.351。2个阶段壳体性状对体质量的直接作用相近,且直接作用大于间接作用,壳长对体质量直接作用最大。相比12月龄,8月龄F2群体壳宽对体质量的直接作用提高。12月龄和18月龄F2群体壳长(x_1)、壳高(x_2)、壳宽(x_3)对体质量(y)的回归方程分别为y=-48.724+0.513x_1+0.754x_2+0.882x_3(R~2=0.848)和y=-94.689+0.772x_1+1.141x_2+1.608x_3(R~2=0.864)。估算壳长、壳高、壳宽、体质量半同胞个体遗传力分别为0.14±0.16、0.10±0.08、0.49±0.28、0.29±0.14,壳宽的遗传力最高,表明壳宽是钝缀锦蛤选育的首选性状。本研究结果为钝缀锦蛤群体选育提供基础数据。  相似文献   

5.
The following result is proved: in any Kac Moody algebra g(A) , (ⅰ) given any non central element h in the Cartan subalgebra  , or (ⅱ) given any real root vector x β, β∈Δ re . There exists y∈g(A) such that the subalgebra generated by y and h or y and x β contains the derived algebra g′(A) of g(A) .  相似文献   

6.
The nonlinear refractive indexesn 2 for the ethanol solutions of 1, 10-phenanthroline (2.0 × 10−3 mol · L−1), [bis(l, 10-phenanthroline) lanthanum (III)] nitrate (1.0 × 10−3 mol · L−1), and [nitrato-fluoracil-bis (1, 10-phenanthroline) lanthanum (III) ] nitrate (1.0 × 10−3 mol · L−1) are first measured, the third-order nonlinear optical susceptibilities χ(3) and 〈γ〉 are calculated, and the mechanisms of the third-order optical nonlinearities enhanced by lanthanum (III) are discussed preliminarily.  相似文献   

7.
B+, C+, Si+, and As+ with dose of 5 × 1016 cm−2 were implanted into SiNxOy, films grown on crystalline silicon by plasma-enhanced chemical vapor deposition. The ion-implanted samples exhibit their photoluminescence with different intensities and different peak wavelengths after thermal annealing. Especially, the C+-implanted SiNxOy, films show very intense photoluminescence at green-yellow color region.  相似文献   

8.
The explicit common eigenvectors for complex scalar fields φ (x) and φ+ (x) are derived . They span an orthonormal and complete space. Based on this, the charge conjugate unitary operator and the operator which generates Bogolyubov pseudo-particles transformation can be neatly derived. It is emphasized that | ξ> is different from the direct product of two independent eigenvectors respectively belonging to two real scalar fields, and | ξ > is named the correlated eigenstates of φ( x) and φ+ (x).  相似文献   

9.
The family of cubic Thue equation which depend on two parameters | x^3 + mx^2 y-(m+3) xy^2+y^3|=k is studied. Using rational approximation, we give a smaller upper bound of the solution of the equation, that is quite better than the present result. Moreover, we study two inequalities | x^3 + mx^2y-(m + 3) xy^2+y^3 | =k≤2m+3 and |x^3 +mx^2y- (m+3)xy^2 + y^3| = k≤ (2m+3)^2 separately. Our result of upper bound make it easy to solve those inequalities by simple method of continuous fraction expansion.  相似文献   

10.
0 IntroductionZasegairerc[h1]fodre sbcirgibientde gsreavle rpaolin tmse tohnocdsert waihnicehlli ppetircm citur ovnese btyogiving the upper bound of solution. Unfortunately,this upperbound was verylarge andsometi mes beyondthe range of com-puter searching.For a particular elliptic curvey2=x3-30x+133(1)he mentioned he can find all integral points and the largestpoint is (x,y) =(5 143 326 ,±11 664 498 677) by using Mas-ser and W櫣stholz bounds on elliptic logarithms .Although recent results on…  相似文献   

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