大学普通力学实验中驱动频率对声速测量结果的影响

通过选择不同的驱动频率(包括最强、次强谐振频率,非谐振频率),同时利用驻波法和相位法研究大学普通力学实验中驱动频率对超声波声速测量结果的影响,这一结果在提高实验教师对超声波声速测量过程的理解、把控学生实验数据、解惑学生问题等方面具有一定的意义.     

Matlab软件和逐差法在共振法和相位法测量超声声速中的应用

共振法和相位法可以测量声速,本文使用逐差法处理实验数据以减小实验中的随机误差和仪器误差。实验中测量的物理量较多,人工处理数据比较繁琐,且容易出错。因此,本文使用Matlab软件和逐差法处理数据。把测量的实验数据和仪器不确定度输入Excel表格中,然后把Excel文件引入到Matlab软件中,运行逐差法计算的程序后可以直接得到声速,以及测量的百分差和相对不确定度,处理过程快捷精确。经过计算发现:相位法测量声速的百分差略低于共振法测量声速的百分差。     

利用另一种"求差法"测电阻

1"伏安法"测电阻 伏安法测电阻是普通物理电磁学的一个经典实验,传统的实验方法有两种--电流表内接法和外接法.由于电流表的内阻RA和电压表的内阻Rv的存在,给实验带来系统误差.     

利用“求差法”测电阻

1"伏安法"测电阻 伏安法测电阻是普通物理电磁学的一个经典实验,传统的实验方法有两种--电流表内接法(图1)和电流表外接法(图2).由于电流表的内阻RA和电压表的内阻Rv的存在,给实验带来系统误差.     

数字相衬法成像

本文给出了数字相衬法成像的技术,并对激光扫描声显微镜的数据进行了处理,结果表明数字相衬法的像比普通方法的像更好.和相位板相比,数字方法简单易行,用途广泛.     

示波法测定交流等效参数

交流等效参数的测定是高校普通物理实验中的很重要的内容.目前多采用交流电桥法,Q表法和三表法.本文介绍的示波法较上述方法具有形象直观,简便易行的优点.     

动态法测杨氏模量实验的探索与改进

本文的主要工作有:分析了国内外杨氏模量测量的原理与方法;把测量装置由悬挂法改为支撑法,增加了实验棒的长度(原实验棒长度16 cm,新实验棒长度23 cm),扩大了数据的测量范围;移动支架置于导轨上,可直接在导轨标尺上准确读数,每隔3 mm测一次数据,数据增多;组装调试实验装置,测量了黄铜、纯铜、钛三种材料的杨氏模量并进行数据处理,将改进后实验系统测得的结果和原实验系统测得的结果以公认值进行比较,完善了改进后实验系统的教学功能。     

关于密立根油滴实验数据处理的新探讨

密立根油滴实验是大学物理的经典实验,通过处理实验测量数据即可得出基本电荷量.各高校开展实验的方法基本相同,但处理实验数据的方法却各式各样.为了减小因数据处理带来的误差,提出多种方法结合处理数据,即在作图法的基础上增加分组法和最小二乘法处理数据,结果显示误差明显减小.通过5个教学班的试验教学,验证了文中观点的可行性,并取...     

Matlab软件和逐差法在拉伸法测量杨氏模量中的应用

拉伸法可以测量金属丝的杨氏模量,本文使用逐差法处理实验数据以减小实验中的随机误差和仪器误差。实验中测量的物理量较多,人工处理数据比较繁琐,且容易出错。因此,本文使用Matlab软件和逐差法处理数据。把测量的实验数据和仪器不确定度输入Excel表格中,然后把excel文件引入到Matlab软件中,运行逐差法计算的程序后可以直接得到金属丝的杨氏模量,以及测量的百分差和相对不确定度,处理过程快捷精确。     

以Excel逐差法为例实现初学者数据处理方式的转变

基于Excel软件,以拉伸法测杨氏模量实验数据为例,当自变量和因变量具有等间距变化规律时,通过各种函数、运算等操作,用逐差法高效准确处理实验数据,并将对软件法和手工法处理数据进行比较,总结了其优劣性。     

Subband current in resonant tunneling diode

An accumulation layer is formed on the emitter side of a biased resonant tunneling diode (RTD) leading to a similar subband structure as in the ordinary MOS-system. Electrons occupying the subbands can tunnel through the RTD-structure and give rise to a significant contribution to the diode current. We calculate the subband current from our semiclassical transport model developed earlier for the ordinary tunneling current. The model includes quantum interference and bulk scattering by utilizing an optical approximation for the coherent part of the wave function. The subband current turns out to be of the same order of magnitude as the ordinary tunneling current component. It is shifted to higher voltages and therefore it increases the valley current. In order to reduce the subband current and improve the peak-to-valley current ratio (PVCR), we propose a novel RTD-structure with a grading in front of the emitter barrier. The purpose of the grading is to suppress the formation of the accumulation layer and thereby decrease the valley current. Calculations show that PVCR increases by a factor of two using a proper design of the grading.     

Electrical measurement of the direct spin hall effect in Fe/InxGa(1-x)As heterostructures

We report on an all-electrical measurement of the spin Hall effect in epitaxial Fe/InxGa(1-x)As heterostructures with n-type (Si) channel doping and highly doped Schottky tunnel barriers. A transverse spin current generated by an ordinary charge current flowing in the InxGa(1-x)As is detected by measuring the spin accumulation at the edges of the channel. The spin accumulation is identified through the observation of a Hanle effect in the voltage measured by pairs of ferromagnetic Hall contacts. We investigate the bias and temperature dependence of the resulting Hanle signal and determine the skew and side-jump contributions to the total spin Hall conductivity.     

A spatiotemporal master equation model of morphogen transport: Local accumulation times,noise measurement and diffusion force

Morphogen, a class of signaling molecules to direct and control pattern formation of cell and tissue, is first synthesized in a local region and then conveyed to other regions or degraded. In the previous studies, this transport process was modeled by deterministic models of ordinary differential equations. In microcosmic environments, however, the process is often affected by stochastic fluctuations (or the noise). It remains unclear how this noise affects morphogen gradients. Here, we build a spatiotemporal master equation model for the process of morphogen transport in a finite developmental field, from which we derive the first-order moment equations of this master equation. We derive the analytical expression of the local accumulation time that the morphogens reach a steady state, and find that this time is nonlinear with respect to the cell positions. We also derive the approximate expressions of the steady-state variances, the Fano factors and the local accumulation time of the variance. Interestingly, we find that the local accumulation time for the variance of the morphogen number is shorter than that of its corresponding second-order moment. Moreover, the noise in the morphogen number is almost not affected by the distance from the cellular position to morphogen source. In addition, we further study some quantities (e.g., potential energy and diffusion force) from the view of physical-chemical mechanisms, and uncover that the diffusion force is a key factor for the formation of the morphogen gradient. Our results provide insights on morphogen diffusion.     

Resonance of Gaussian Electromagnetic Field to the High Frequency Gravitational Waves

We consider a Gaussian Beam (GB) resonant system for high frequency gravitational waves (HFGWs) detection. At present, we find the optimal signal strength in theory through setting the magnetic component of GB in a standard gaussian form. Under the synchro-resonance condition, we study the signal strength (i.e., transverse perturbative photon fluxes) from the relic HFGWs (predicted by ordinary inflationary model) and the braneworld HFGWs (from braneworld scenarios). Both of them would generate potentially detectable transverse perturbative photon fluxes (PPFs). Furthermore we find optimal system parameters and the relationship between frequency and effective width of energy fluxes accumulation.     

Nitrogen implanted in iron: AES and Pes study

AES and PES studies of nitrogen in iron implanted with molecular nitrogen ions having an energy of 120 keV and doses on the order of 10¹⁷ N-atoms/cm² were performed. Measuring nitrogen concentration depth profiles, a remarkable accumulation of nitrogen near surface was found besides the ordinary concentration maximum at the depth of mean projected range R_p of nitrogen ions. In addition to strong nitride bonding state a weakly bonded nitrogen was also observed. It manifested itself by time-dependent changes in spectra and by a distinct value of N 1s binding energy. The reasons for the concept of weakly bonded nitrogen, probably of molecular form, are discussed.     

Algebraic dynamics solutions and algebraic dynamics algorithm for nonlinear ordinary differential equations

The problem of preserving fidelity in numerical computation of nonlinear ordinary differential equations is studied in terms of preserving local differential structure and approximating global integration structure of the dynamical system. The ordinary differential equations are lifted to the corresponding partial differential equations in the framework of algebraic dynamics, and a new algorithm—algebraic dynamics algorithm is proposed based on the exact analytical solutions of the ordinary differential equations by the algebraic dynamics method. In the new algorithm, the time evolution of the ordinary differential system is described locally by the time translation operator and globally by the time evolution operator. The exact analytical piece-like solution of the ordinary differential equations is expressed in terms of Taylor series with a local convergent radius, and its finite order truncation leads to the new numerical algorithm with a controllable precision better than Runge Kutta Algorithm and Symplectic Geometric Algorithm.     

Hamilton--Jacobi method for solving ordinary differential equations

The Hamilton--Jacobi method for solving ordinary differential equations is presented in this paper. A system of ordinary differential equations of first order or second order can be expressed as a Hamilton system under certain conditions. Then the Hamilton--Jacobi method is used in the integration of the Hamilton system and the solution of the original ordinary differential equations can be found. Finally, an example is given to illustrate the application of the result.     

57 Fe Mössbauer spectroscopy studies of chondritic meteorites from the Atacama Desert, Chile: Implications for weathering processes

Some terrestrial areas have climatic and geomorphologic features that favor the preservation, and therefore, accumulation of meteorites. The Atacama Desert in Chile is among the most important of such areas, known as dense collection areas. This desert is the driest on Earth, one of the most arid, uninhabitable locals with semi-arid, arid and hyper-arid conditions. The meteorites studied here were collected from within the dense collection area of San Juan at the Central Depression and Coastal Range of Atacama Desert. ⁵⁷Fe Mössbauer spectroscopy was used for quantitative analysis of the degree of weathering of the meteorites, through the determination of the proportions of the various Fe-bearing phases and in particular the amount of oxidized iron in the terrestrial alteration products. The abundance of ferric ions in weathered chondrites can be related to specific precursor compositions and to the level of terrestrial weathering. The aim of the study was the identification, quantification and differentiation of the weathering products in the ordinary chondrites found in the San Juan area of Atacama Desert.     

q-Taylor's Formula with Its -Remainder

We derive the q-Taylor's formula with its q-remainder through the q-differentiation approach. Comparison between q-Taylor's expansion with the ordinary Taylor's formula is made, which shows that the q-remainder is different from the ordinary one.     

无扫描光源调制层析成象显微镜(1)-理论

分析普通显微镜的成象过程可以看到,它不能进行层析成象的原因在于并非所有的空间频率都随着离焦量的增加而衰减.通过改装普通显微镜的照明光路,采用调制光源照明物体,从而获得物体的层析象与普通显微镜成象的叠加象,该叠加象经过快速算法运算后,可实时获得类似于共焦显微镜的层析象,最终实现层析成象.本文通过对本显微镜成象光学系统物理模型的简化,解释了该系统的层析能力和解码方法.根据分析可以发现,这种照明调制显微镜实际上是一种选择性照明显微镜,即选择有限宽度的层进行照明.