基于交换耦合模型纳米双相(硬磁/软磁)自旋体系的磁性

采用MonteCarlo方法对由异类自旋组成混合Heisenberg自旋体系进行了数值计算,以模拟和预测基于交换耦合模型纳米双相(硬磁软磁)磁性体系的磁性.区别于以往所报道的那些直接针对硬磁NdFeB与软磁纳米αFe复合磁体的微磁学计算工作,着眼于符合Heisenberg模型的两类完全不同的原子自旋集团(硬磁自旋和软磁自旋)之间的直接交换耦合作用,模拟计算了由这两类自旋组成的复合自旋体系的内禀矫顽力Hc、剩余磁化强度Mr、最大磁能级(M×H)max等宏观磁性参量随软磁自旋集团的尺度和体积百分比、两类自旋集 关键词： Heisenberg模型 MonteCarlo模拟 纳米复合磁体 Nd-Fe-B     

混合Heisenberg自旋体系动态相变的滞后标度

采用Monte Carlo方法对离散混合经典Heisenberg自旋体系在周期性外场驱动下动态相变行为进行了模拟计算.在典型Heisenberg自旋体系的哈密顿量基础上,引入表征非晶相的随机各向异性能项(比例为X)和表征晶体相的单轴各向异性能项(比例为1-X),考察了该混合自旋体系磁滞后回线面积A_area随X和单轴各向异性常数A及随机各向异性常数D的变化规律,并确定了该类自旋体系动态相变新的滞后标度关系A_area-A^δD^{η关键词： 海森堡模型 Monte Carlo模拟 磁滞标度 非晶纳米晶}     

光电化学传感材料的制备及应用进展

光电化学传感材料是光电化学传感器的核心功能材料,其结构性质决定了光电化学传感器的分析性能和应用范围。本文介绍了常用光电化学传感材料的制备方法及应用领域,综述了近年来该领域的研究进展并对光电化学传感材料未来的发展方向进行了展望。     

三维动态Ising模型中的非平衡相变:三临界点的存在

用Monte Carlo方法模拟了三维动态Ising模型中的非平衡相变,用统计的观点研究了序参量的大小和分布以描述该相变过程.保持温度和外场频率不变,改变外场大小使之由小到大变化,序参量由非零值变成零值.在低温阶段,序参量呈非连续变化,为典型的非连续相变,在高温阶段,序参量呈连续变化,为典型的连续相变.本文确定了界定非平衡转变的相界,并进一步确定了相界上区分非连续连续相变的三临界点.外场频率ω减小时,三临界点温度T_TCP向高温部分移动,并满足T_TCP=1.33× 关键词： 动态相变 Ising模型 三临界点     

湿法消解/干灰化-氢化物发生-原子荧光光谱法测定基围虾中总砷

建立了一种采用湿法消解/干灰化-氢化物-原子荧光光谱法分析测定基围虾中总砷的方法。样品中加入6mL硝酸,冷消解120min,电热板160℃预消解至澄清,并赶酸至约1mL,加入灰化辅助剂硝酸镁,550℃马弗炉灰化5min。盐酸溶解灰分,采用氢化物发生-原子荧光光谱法分析测定。通过优化仪器条件,砷含量在0.0-20.0mg.L-1范围内,标准曲线相关线性优于0.999,检出限为0.025mg.L_^-1,相对标准偏差RSD为2.54%-3.13%,加标回收率为93.6%-103.0%。本方法结果准确,可用于基围虾中总砷测定。     

Nonequilibrium dynamical phase transition of 3D kinetic Ising／Heisenberg spin system

We have studied the nonequilibrium dynamic phase transitions of both three-dimensional (3D) kinetic Ising and Heisenberg spin systems in the presence of a perturbative magnetic field by Monte Carlo simulation. The feature of the phase transition is characterized by studying the distribution of the dynamical order parameter. In the case of anisotropic Ising spin system (ISS), the dynamic transition is discontinuous and continuous under low and high temperatures respectively, which indicates the existence of a tri-critical point (TCP) on the phase boundary separating low-temperature order phase and high-temperature disorder phase. The TCP shifts towards the higher temperature region with the decrease of frequency, i.e. T_{TCP}=1.33×exp(-ω/30.7). In the case of the isotropic Heisenberg spin system (HSS), however, the situation on dynamic phase transition of HSS is quite different from that of ISS in that no stable dynamical phase transition was observed in kinetic HSS after a threshold time. The evolution of magnetization in the HSS driven by a symmetrical external field after a certain duration always tends asymptotically to a disorder state no matter what an initial state the system starts with. The threshold time τ depends upon the amplitude H_{0}, reduced temperature T/T_C and the frequency ω as τ=C·ω^α·H_0^{-β}·(T/T_C)^{-γ}.