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生物化学常规项目校准时限周期的探讨 被引量:7
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作者 鄢斌 《检验医学与临床》 CAS 2008年第8期469-470,共2页
目的探讨临床生物化学常规项目在全自动生物化学分析检测仪校准的有效方法,了解不同项目在不同时限需要重新定标校准,作为本实验室检验合理化的工作模式,确保全自动生物化学分析仪常规检验结果的准确性。方法将本实验室所做的常规生物... 目的探讨临床生物化学常规项目在全自动生物化学分析检测仪校准的有效方法,了解不同项目在不同时限需要重新定标校准,作为本实验室检验合理化的工作模式,确保全自动生物化学分析仪常规检验结果的准确性。方法将本实验室所做的常规生物化学检测项目每次定标校准后,12h为1周期,检测1次质量控制血清结果,以相对偏倚小于1/3CLIA′88的允许误差为标准建立质量控制系统进行质量监控,连续监测1个月。结果校准时限在12h的有钾、钠、氯;24h的有钙;3d的有二氧化碳、葡萄糖、尿素氮、肌酐、磷;1周的有总蛋白、清蛋白;2周的有镁、淀粉酶;1个月的有总胆红素、直接胆红素、丙氨酸氨基转移酶速率法、天门冬氨酸氨基转移酶、碱性磷酸酶、γ-谷氨酰转肽酶、胆固醇、三酰甘油、肌酸激酶、乳酸脱氢酶、尿酸。结论科学、定时地进行项目校准,建立起合理化的室内质量控制系统,是保证全自动生物化学分析仪检测所有项目结果可靠性的有效措施。 展开更多
关键词 校准 生物化学仪器 时限周期
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Optimal Performance Characteristics of Subcritical Simple Irreversible Organic Rankine Cycle 被引量:7
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作者 CHEN Weijian FENG Huijun +1 位作者 CHEN Lingen XIA Shaojun 《Journal of Thermal Science》 SCIE EI CAS CSCD 2018年第6期555-562,共8页
Based on the theory of finite time thermodynamics, a subcritical simple irreversible organic Rankine cycle(SSIORC) model considering heat transfer loss and internal irreversible losses is established in this paper. Th... Based on the theory of finite time thermodynamics, a subcritical simple irreversible organic Rankine cycle(SSIORC) model considering heat transfer loss and internal irreversible losses is established in this paper. The total heat transfer surface area is taken as a constraint, and R245fa is adopted as working fluid of the cycle in the performance optimization. The evaporator heat transfer surface area and mass flow rate of the working fluid are optimized to obtain the maximum power output and thermal efficiency of the SSIORC, respectively. In addition, the influences of the internal irreversibilities on the optimal performances are also investigated. The results show that when the evaporator heat transfer surface area is varied, the relationship between power output and thermal efficiency is a loop-shaped curve, and there exist maximum power output and thermal efficiency points, respectively. However, the two maximum points are very close to each other. When the mass flow rate of the working fluid is varied, the relationship between power output and thermal efficiency is a parabolic-like curve. With the decreases of expander and pump irreversible losses, the performances of the irreversible SSORC are close to those of the endoreversible SSORC with the only loss of heat transfer loss. 展开更多
关键词 finite time thermodynamics organic Rankine cycle irreversible cycles thermal efficiency power output
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Novel sol-gel material for fabrication of a long period waveguide grating filter as a precise thermometer 被引量:2
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作者 WANG Xin LI XiaoChan +10 位作者 ZHANG Tao HU CanDong ZHU QiuXiang CHEN SiHai LI Yun XU Jia HE Miao NIU QiaoLi ZHAO LingZhi LI ShuTi ZHANG Yong 《Science China(Physics,Mechanics & Astronomy)》 SCIE EI CAS 2011年第11期1967-1971,共5页
A new kind of organic-inorganic hybrid HfO2/SiO2 sol-gel material with a large thermo-optic coefficient and a wide linear tunable temperature range has been developed for fabrication of a long period waveguide grating... A new kind of organic-inorganic hybrid HfO2/SiO2 sol-gel material with a large thermo-optic coefficient and a wide linear tunable temperature range has been developed for fabrication of a long period waveguide grating (LPWG) filter, whose parameters were optimized and designed by using finite difference time domain (FDTD) simulations. The LPWG filter, a periodic rectangle-corrugated grating structure, was easily fabricated with soft-lithography technique. At a temperature range from 19~C to 70~C, the fabricated LPWG filter element demonstrated a high temperature sensitivity of about 6.5 nm/~C and a wide linear tunable temperature range of 51℃, so that it can be used as a precise thermometer. Our results are useful for the designs of LPWG filters for the implementation of a wide range of thermo-optic functions. 展开更多
关键词 LPWG filter SOFT-LITHOGRAPHY sol-gel material temperature sensitivity
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The coexistence of quasi-periodic and blow-up solutions in a superlinear Duffing equation
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作者 Yanmei Sun Xiong Li 《Science China Mathematics》 SCIE CSCD 2018年第9期1589-1602,共14页
In this paper, we construct a continuous positive periodic function p(t) such that the corresponding superlinear Duffing equation x′′+ a(x)^(x2n+1)+p(t)x^(2m+1)= 0, n + 2≤2 m+1<2n+1 possesses a solution which es... In this paper, we construct a continuous positive periodic function p(t) such that the corresponding superlinear Duffing equation x′′+ a(x)^(x2n+1)+p(t)x^(2m+1)= 0, n + 2≤2 m+1<2n+1 possesses a solution which escapes to infinity in some finite time, and also has infinitely many subharmonic and quasi-periodic solutions, where the coefficient a(x) is an arbitrary positive smooth periodic function defined in the whole real axis. 展开更多
关键词 superlinear Duffing equations BLOW-UP quasi-periodic solutions
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