介子束缚态方程及其解的进一步探讨

在资料[1]讨论过的一种可能的介子束缚态方程的基础上,着重在位阱形状参量v值较大（v=10²～10³）的情形下,对方程的解作了进一步的探讨.结果指出,特征值λ和有关物理量对位阱参量v、E的依赖关系大致仍有资料[1]所述的规律性,但介子束缚态平均半径的数值当v较大时,并不随v的继续增大而不断增加.对应于每一个参量v值,存在一个最大的介子平均半径,当v>10²时,所有的约为12.6M^-1（M为层子质量）,尚小于π介子的物理半径.若考虑到层子与反层子之间的超强相互作用除这种吸引势外还存在另一排斥势,并引入和资料[1]中位势V_v（r）相应的差型V_v（r）势进行计算,可使介子束缚态半径与实验值接近的程度有较大改进.     

平抛运动中物体速度的变化

本文就平抛运动物体的速度变化作一分析. 设平抛运动物体的初速度及t、2t、3t…末的速度分别为v0、v1、v2、v3…,由于物体竖直向下做自由落体运动,分速度为每单位时间t内增加gt,故v0、v1、v2、v3…的矢量关系可由图1表示.     

对“验证动量守恒定律”实验的再改进

在"验证动量守恒定律"学生实验中,现行的人教版教材的实验原理图. 设小球1滚下与球2碰撞前的速度为v0,碰撞后球1的速度为v1,球2的速度为v2.若碰撞中动量守恒,则需验证等式m1v0=m1v1+m2v2是否成立.     

对“磁力小火车”的原理探究及实验验证

根据磁铁在不均匀磁场中受力公式和洛伦兹力公式推导出"磁力小火车"现象中,"小车"的平衡速度表达公式,并通过MATLAB和COMSOL等软件结合实验测量数据得出表达式中相关参数数值,利用MATLAB做出小车平衡速度v与电池电压U_0,v与线圈半径R,v与线圈匝数密度n,v与加入磁铁个数N的理论图像,并通过实验探究v与U_0,v与n,v与N的关系,得到的实验图像与理论图像趋势吻合程度较好.     

碰撞诱导振动能量转移K_2[1~1Σ_u~+(v′=2)]+He,H_2→K2[1~1Σ_u~+(v′=1,3)]+He,H_2

在样品池条件下,利用激光诱导荧光方法研究了K2[11Σ+u(v′=2)]+He,H2→K2[11Σ+u(v′=1,3)]+He,H2的碰撞能量转移。池温保持在420 K,He和H2气压在40~250 Pa之间变化。脉冲激光激发K2基态至11Σ+u(v′=2)态,荧光中含有直接和碰撞转移荧光成分,记录直接11Σ+u(v′=2)→11Σ+g(v″=0)荧光发射的时间分辨强度。在发射开始时v′=2能级的布居未受v′=1,3→v′=2碰撞转移的影响,因此光强为一纯指数曲线,从强度的对数值给出的直线斜率得到有效寿命,由Stern-Volmer方程得到v′=2→v″=0的辐射寿命为(36±7)ns,v′=2与He和H2碰撞的总的转移截面分别为(3.0±0.5)×10-16cm2和(6.4±1.2)×10-15cm2。在不同的He和H2气压下,测量v′=1,2,3→v″=0的时间积分荧光强度,结合11Σ+u(v′=1,3)能量辐射率的测量,得到了v′=2→v′=1和v′=2→v′=3的碰撞转移面分别为(1.4±0.5)×10-16cm2,(1.2±0.4)×10-16cm2(对K2+He)和(3.2±1.0)×10-15cm2,(2.6±0.9)×10-15cm2(对K2+H2)。     

翡翠贻贝贝壳文石的FTIR光谱研究

翡翠贻贝壳珍珠层,棱柱层及韧带层经粉末XRD分析证实均由文石组成.在此基础上,本文采用FTIR光谱对三个壳层文石进行了测量和对比分析,发现不同壳层文石存在明显的红外频移现象,其中文石的v1、v4带特征与壳层无关,而v2、v3带与壳层密切相关.不同壳层文石的v2,v3带最大频移分别可达8.8cm-1及23.3cm-1,另外,珍珠层文石v2、v3带的半高宽明显大于韧带.本文认为生物对不同壳层文石可能具有选择性生物矿化控制作用.     

碰撞诱导振动能量转移:Cs_2[B~1∏_u(u′=5)]+N_2→Cs_2[B~1∏_u(v′=4,6)]+N_2

利用激光诱导荧光方法研究了Cs_2B~1∏_u[(v′=5)]与N_2的碰撞能量转移.脉冲激光激发Cs_2基态至B~1∏_u[(v′=5)]态,池温保持在410K,N_2气压在1.5×10~2Pa～2.5×10~3Pa之间变化.荧光中含有直接荧光和碰撞转移荧光成分,记录直接荧光B~1∏_u(v′=5)→X~1∑_8~+(v″=0)的时间分辨强度.从荧光强度的对数值给出的直线斜率得到B~1∏_u(v′=5)→X~1∑_8~+(v″=0)的有效寿命,由Stern—Volmer方程,得到B~1∏_u(v′=5)→X~1∑_8~+(v″=0)的辐射寿命为(45±9)ns.B~1∏_u(v′=5)态与N_2碰撞的猝灭总截面为(9.8±1.5)×10~(-15)cm~2.用类似的方法得到B~1∏_u(v′=4,6)能级的辐射寿命.在不同的N_2气压下,测量B~1∏_u(v′=5,4,6)→X~1∑_8~+(v″=0)的时间积分荧光强度,首次得到v′=5→v′=4及v′=5→v′=6的碰撞转移截面分别为(3.9±0.8)×10~(-15)cm~2和(4.1±0.8)×10~(-15)cm~2.     

碰撞诱导振动能量转移：Cs2[B1∏u(v′=5)]+ N2→Cs2[B1∏u(v′=4，6)]+ N2

利用激光诱导荧光方法研究了Cs2[B1∏u(v′=5)]与N2的碰撞能量转移。脉冲激光激发Cs2基态至[B1∏u(v′=5)]态,池温保持在410K ,N2气压在1.5×102Pa至2.5×103Pa之间变化。荧光中含有直接荧光和碰撞转移荧光成分,记录直接荧光B1∏u(v′=5)→X1∑+g(v〞=0)的时间分辨强度。从荧光强度的对数值给出的直线斜率得到B1∏u(v′=5)→X1∑+g(v〞=0)的有效寿命,由Stern-Volmer方程,得到B1∏u(v′=5)→X1∑+g(v〞=0)的辐射寿命为（45±9）ns。B1∏u(v′=5)态与N2碰撞的猝灭总截面为（9.8±1.5）×10-15cm2。用类似的方法得到B1∏u(v′=4,6)能级的辐射寿命。在不同的N2气压下,测量B1∏u(v′=5,4,6)→X1∑+g(v〞=0)的时间积分荧光强度,首次得到v′=5→v′=4及v′=5→v′=6的碰撞转移截面分别为(3.9±0.8)×10-15cm2和(4.1±0.8)×10-15cm2。     

碰撞诱导振动能量转移：Cs2[B1∏u(v′=5)]+ N2→Cs2[B1∏u(v′=4，6)]+ N2

利用激光诱导荧光方法研究了Cs_2B~1Π_u[(v′=5)]与N2的碰撞能量转移.脉冲激光激发Cs_2基态至B~1Π_u[(v′=5)]态,池温保持在410 K,N_2气压在1.5×10~2 Pa～2.5×10~3 Pa之间变化.荧光中含有直接荧光和碰撞转移荧光成分,记录直接荧光B~1Πu(v′=5)→Χ~1∑~+_g(v″=0)的时间分辨强度.从荧光强度的对数值给出的直线斜率得到B~1Π_u(v′=5)→Χ~1∑~+_g(v″=0)的有效寿命,由Stern-Volmer方程,得到B~1Π_u(v′=5)→Χ~1∑~+_g(v″=0)的辐射寿命为(45±9)ns.B~1Π_u(v′=5)态与N_2碰撞的猝灭总截面为(9.8±1.5)×10~(-15)cm~2.用类似的方法得到B~1Π_u(v′=4,6)能级的辐射寿命.在不同的N_2气压下,测量B~1Π_u(v′=5,4,6)→Χ~1∑~+_g(v″=0)的时间积分荧光强度,首次得到v′=5→v′=4及v′=5→v′=6的碰撞转移截面分别为(3.9±0.8)×10~(-15) cm~2和(4.1±0.8)×10~(-15)cm~2.     

通过双Σ型激光方案控制振动态布居转移

通过使用含时量子波包方法,对HF分子该类型的布居转移动力学进行了研究. 提出双Σ型激光控制方案,用于控制布居从|v=16>能级向|v=0>能级进行转移. 该方案的第一步是将布居从|v=16>经过中间能级|v=11>向|v=7>转移,第二步是将布居从|v=7>经过中间能级|v=3>向|v=0>转移. 在每一个步骤中,三个振动能级在两束重叠的激光脉冲作用下形成一个Σ型的布居转移路径. 通过优化激光的强度、频率和延迟时间,得到了最大的布居转移效率. 计算并比较了正序脉冲和反序脉冲两种情况,在这两种情况下,布居都可以超过90%从|v=16>能级向|v=0>能级进行转移.     

平面颗粒流的瓶颈效应及其与速度的关系

通过实验研究了二维传送带上圆片颗粒运动与开口大小及传送带速度的关系，发现当开口尺寸d固定时，存在临界速度vc，在v＜vc范围，流量Q随速度v线性增大，在vc处Q-v关系发生突变.改变颗粒运动速度v或改变开口尺寸d均有临界值，使颗粒流规律发生转变.这是由于开口尺寸或速度变化使颗粒间相互作用及颗粒流状态变化造成的. 关键词： 平面颗粒流 瓶颈效应     

Dispersion of interface waves in sediments with power-law shear speed profiles. II. Experimental observations and seismo-acoustic inversions.

The propagation of seismic interface waves is investigated in soft marine sediments in which the density is constant, the shear modulus is small, and the profile of shear speed c(s) versus depth z is of the power-law form c(s) (z) = c0z(v), in which c0 and v are constants (0< v < 1). Both the phase speed V and the group speed U of interface waves scale with frequency as f(v/(v -1)) and they obey the simple relation U= (1 - v) V. These relations are derived in a simple way using ray theory and the WKB method; a companion paper [O. A. Godin and D. M. F. Chapman, J. Acoust. Soc. Am. 110, 1890 (2001)] rigorously derives the same result from the solutions to the equations of motion. The frequency scaling is shown to exist in experimental data sets of interface wave phase speed and group speed. Approximate analytical formulas for the dispersion relations (phase and group speed versus frequency) enable direct inversion of the profile parameters c0 and v from the experimental data. In cases for which there is multi-mode dispersion data, the water-sediment density ratio can be determined as well. The theory applies to vertically polarized (P-SV) modes as well as to horizontally polarized (SH) modes (that is, Love waves).     

The quantum computational speed of a single Cooper-pair box

The speed of computations is investigated by means of the orthogonality speed for a charged qubit interacting with a single cavity field prepared initially in a Fock state or Binomial state. We observe that the rate of the computational speed is related to the number of photons inside the cavity. Moreover, we show that the qubit–field coupling plays an opposite role, where the speed of computations is decreased as the coupling is increased. We suggest using the number of photons in the field as a control parameter to improve the speed of computations.     

Exciton-plasmon-photon conversion in plasmonic nanostructures

A silver-nanowire cavity is functionalized with CdSe nanocrystals and optimized towards cavity quantum electrodynamics by varying the nanocrystal-nanowire distance d and cavity length L. From the modulation of the nanocrystal emission by the cavity modes a plasmon group velocity of v (gr) approximately 0.5c is derived. Efficient exciton-plasmon-photon conversion and guiding is demonstrated along with a modification in the spontaneous emission rate of the coupled exciton-plasmon system.     

三电极等离子体合成射流激励器工作特性参数影响实验

采用放电测量和光学诊断技术对三电极等离子体合成射流激励器放电特性及流场特性进行了实验研究,分析了放电电容、激励器腔体体积和射流出口直径对三电极等离子体合成射流流场分布及速度特性的影响.实验结果表明:三电极等离子体合成射流激励器放电过程包含触发、放电增强、放电衰减和电弧熄灭4个阶段,表现出典型的欠阻尼放电特征;等离子体合成射流流场包含射流主流、"前驱激波"和复杂的反射波系.放电电容、腔体体积和射流出口直径均存在一阈值,当电容和出口直径小于阈值、腔体体积大于阈值时,"前驱激波"以当地声速（约345 m/s）恒速传播,否则"前驱激波"则以大于345 m/s的速度传播,且与射流速度呈现相同的变化趋势,即随着放电电容和出口直径的增加而增大,随着腔体体积的增加而减小.      

Properties of sound attenuation around a two-dimensional underwater vehicle with a large cavitation number

Due to the high speed of underwater vehicles,cavitation is generated inevitably along with the sound attenuation when the sound signal traverses through the cavity region around the underwater vehicle.The linear wave propagation is studied to obtain the influence of bubbly liquid on the acoustic wave propagation in the cavity region.The sound attenuation coefficient and the sound speed formula of the bubbly liquid are presented.Based on the sound attenuation coefficients with various vapor volume fractions,the attenuation of sound intensity is calculated under large cavitation number conditions.The result shows that the sound intensity attenuation is fairly small in a certain condition.Consequently,the intensity attenuation can be neglected in engineering.     

On the speed of gravity and the v/c corrections to the Shapiro time delay

Using a relatively simple method, I compute the v/c correction to the gravitational time delay for light passing by a massive object moving with speed v. It turns out that the v/c effects are too small to have been measured in the recent experiment involving Jupiter and quasar J0842+1845 that was used to measure the speed of gravity.     

Realization of quantum controlled-NOT gate with resonant interaction

We propose a method for realizing the quantum controlled-NOT gate with a single resonant interaction in cavity QED. Our scheme only requires a single resonant interaction between two atoms and a cavity mode. Thus the scheme is very simple and the quantum dynamics operation can be realized at a high speed, which is important in view of decoherence. In addition, we also show that the gate can be realized in the ion trap system.     

Speed Geometric Quantum Logical Gate Based on Double-Hamiltonian Evolution under Large-Detuning Cavity QED Model

We introduce the double-Hamiltonian evolution technique approach toinvestigate the unconventional geometric quantum logical gate with dissipation under the model of many identical three-level atoms in a cavity, driven by a classical field. Our concrete calculation is made for the case of two atoms for the large-detuning interaction of the atoms with the cavity mode. The main advantage of our scheme is of eliminating the photon flutuation in the cavity mode during the gating. The corresponding analytical results will be helpful for experimental realization of speed geometric quantum logical gate in real cavities.     

Cavity formation during water entry of heated spheres

We experimentally study the cavity formation when heated spheres impact onto water at low and high subcooling.The observations present that the formation and appearance of the cavity are affected by the boiling modes and the heat transfer intensity. In the nucleate-boiling regime, a rough cavity can be formed at a rather low impact velocity, while at the same velocity, the cavity formed in the film-boiling regime may have a very smooth interface with a stable vapor layer around the sphere. We discuss the effects of the impact speed, water and sphere temperatures on the stability of the vapor layer. For low subcooled water, the stable vapor layer will be disturbed when increasing the impact velocity, leading to a disturbed cavity. For high subcooled water, the film boiling has a particular boiling model in which the vapor layer around the sphere cannot keep its stability. In this particular film-boiling regime, no cavities can be formed at low impact velocities and only broken cavities can be formed at high impact velocities.