基于超声-ORP原理的快速COD检测法研究

针对传统水质化学需氧量(COD)在线检测方法检测稳定性差、易受环境影响等缺陷,为提高水质COD在线检测效率和稳定性,本文基于超声化学原理和氧化还原电位法(ORP),提出一种在超声波辅助消解(UASD)作用下基于ORP法的COD检测方法：UASD-ORP法。通过超声波辐照下空化气泡微射流的加强传质、表面自由基活化等特效作用消解待测水样,结合ORP监测溶液的宏观氧化-还原性,保证COD检测中后续滴定过程的准确性、稳定性。实验表明,经该方法检测标准邻苯二甲酸氢钾(KHP)溶液的COD值同国标法测得的COD值非常接近,相对误差在-6.0%~-3.0%之间;对污水样品实地测试中,该方法测得的COD值与标准方法测得的COD值的准确度在-10%~-1.5%之间。应用UASD-ORP法完成COD检测周期在15min~20min,且测量值重复性≤3%。实验验证了该方法具有可行性,可以用于开发在线检测技术。     

Diffusion determines the recurrent graph

We consider diffusion on discrete measure spaces as encoded by Markovian semigroups arising from weighted graphs. We study whether the graph is uniquely determined if the diffusion is given up to order isomorphism. If the graph is recurrent then the complete graph structure and the measure space are determined (up to an overall scaling). As shown by counterexamples this result is optimal. Without the recurrence assumption, the graph still turns out to be determined in the case of normalized diffusion on graphs with standard weights and in the case of arbitrary graphs over spaces in which each point has the same mass.     

Dynamic moderation of an electric field using a SiO2 switching layer in TaOx ‐based ReRAM

ReRAMs using oxygen vacancy drift in their resistive switching are promising candidates as next generation memory devices. One remaining issue is degradation of the on/off ratio down to 10² or less with an increased number of switching cycles. Such degradation is caused by a local hard breakdown in a set process due to a very high electric field formed just before the completion of a conductive filament formation. We found that introducing an ultra‐thin SiO₂ layer prevents the hard breakdown by dynamical moderation of the electric field formed in the TaO_x matrix, resulting in repeated switching while retaining a higher on/off ratio of about 10⁵. (© 2015 WILEY‐VCH Verlag GmbH &Co. KGaA, Weinheim)     

THE INTEGRAL AS A FUNCTlON OF THE UPPER LIMIT AND DEPENDING ON A PARAMETER TO SOLVE DRAWING THROUGH IDLING ROLLS

ＴＨＥＩＮＴＥＧＲＡＬＡＳＡＦＵＮＣＴｌＯＮＯＦＴＨＥＵＰＰＥＲＬＩＭＩＴＡＮＤＤＥＰＥＮＤＩＮＧＯＮＡＰＡＲＡＭＥＴＥＲＴＯＳＯＬＶＥＤＲＡＷＩＮＧＴＨＲＯＵＧＨＩＤＬＩＮＧＲＯＬＬＳＺｈａｏＤｅ－ｗｅｎ（赵德文）；ＺｈａｏＺｈｉ－ｙｅ（赵志业）；...     

Global well-posedness and scattering for a nonlinear Klein–Gordon system in low dimensions

This article investigates the global well-posedness and the scattering for a nonlinear Klein–Gordon system in spatial dimensions 1 and 2. We establish a Morawetz estimate for this system which is similar to the Morawetz estimate established by Nakanishi [K. Nakanishi, Energy scattering for nonlinear Klein–Gordon and Schrödinger equations in spatial dimensions 1 and 2, J. Funct. Anal. 169(1), pp. 201–225], combining this Morawetz estimate with the induction on energy argument developed by Bourgain [J. Bourgain, Global well-posedness of defocusing 3D critical NLS in the radial case, J. Am. Math. Soc. 12 (1999), pp. 145–171], the bound of a certain space-time norm and scattering result are obtained.     

Regularity properties of transition probabilities in infinite dimensions

In a Hilbert space H we consider a process X solution of a semilinear stochastic differential equation, driven by a Wiener process. We prove that, under appropriate conditions, the transition probabilities of X are absolutely continuous with respect to a properly chosen gaussian measure μ in H, and the corresponding densities belong to some Wiener-Sobolev spaces over (H,μ). In the linear caseX is a nonsymmetric Ornstein-Uhlenbeck process, with possibly degenerate diffusion coefficient. The general case is treated by the Girsanov. Theorem and the Malliavin calculus. Examples and applications to stochastic partial differential equations are given     

A class of infinite dimensional stochastic processes with unbounded diffusion

The paper studies Dirichlet forms on the classical Wiener space and the Wiener space over non-compact complete Riemannian manifolds. The diffusion operator is almost everywhere an unbounded operator on the Cameron–Martin space. In particular, it is shown that under a class of changes of the reference measure, quasi-regularity of the form is preserved. We also show that under these changes of the reference measure, derivative and divergence are closable with certain closable inverses. We first treat the case of the classical Wiener space and then we transfer the results to the Wiener space over a Riemannian manifold.