{"currentpage":1,"firstResult":0,"maxresult":10,"pagecode":5,"pageindex":{"endPagecode":5,"startPagecode":1},"records":[{"abstractinfo":"针对压缩空气储能系统存在系统流程上的对称性、流程点的<span style=\"color:red\">对应</span>性和<span style=\"color:red\">对应点</span>较强的物理关联性的特点,本文提出了适用于压缩空气储能系统的<span style=\"color:red\">对应点</span>分析新方法,建立了<span style=\"color:red\">对应点</span>效率、<span style=\"color:red\">对应</span>设备(火用)效率、设备因子和恢复系数等数学模型,这些模型能反映系统局部和整体的恢复能力、<span style=\"color:red\">对应</span>设备的性能,以及系统优化改进方向.同时,本文以超临界压缩空气储能系统为典型案例,证实了该分析方法的实用性和简洁性.本文的研究为压缩空气储能系统的分析提供了简洁方法,具有一定的研究和工程价值.","authors":[{"authorName":"郭欢","id":"bdd337c6-5d18-4c9e-a0d9-73ef99487902","originalAuthorName":"郭欢"},{"authorName":"徐玉杰","id":"372a5310-f119-4ebb-99c7-ef4c439013c0","originalAuthorName":"徐玉杰"},{"authorName":"刘畅","id":"b0b213f3-ecfb-462d-93a6-862ea2d26992","originalAuthorName":"刘畅"},{"authorName":"陈海生","id":"f4fec543-8357-4fd2-bfba-6d5401b8e33e","originalAuthorName":"陈海生"}],"doi":"","fpage":"2567","id":"f135564f-f91d-4397-a0dd-412be3cee6ba","issue":"12","journal":{"abbrevTitle":"GCRWLXB","coverImgSrc":"journal/img/cover/GCRWLXB.jpg","id":"32","issnPpub":"0253-231X","publisherId":"GCRWLXB","title":"工程热物理学报   "},"keywords":[{"id":"fe20e544-997b-4624-a72e-2f5c73e6b652","keyword":"压缩空气储能系统","originalKeyword":"压缩空气储能系统"},{"id":"fab72613-8c87-4ee2-97ff-23707b5e122c","keyword":"分析方法","originalKeyword":"分析方法"},{"id":"506cbde0-231b-4019-83d6-ba703dd99409","keyword":"<span style=\"color:red\">对应点</span>","originalKeyword":"对应点"}],"language":"zh","publisherId":"gcrwlxb201512007","title":"一种压缩空气储能系统性能分析新方法","volume":"36","year":"2015"},{"abstractinfo":"本文依据<span style=\"color:red\">对应</span>态原理,提出新定义的对比压缩因子Zr=(1-Z)/(1-ZC)的无量纲变换式和对饱和温度的对比温度(T)sr=T/Ts式,并根据两种流体工质对比压力Pr1=Pr2,对比温度(T)sr1=(T)sr2相等时,(Z)r1=(Z)r2相等的原则,导出了从一种已知PVT关系的物质推算它种物质的PVT值的通用方法.用本方法以水为标准物质推算了R12、R131、R134a、C2H4等几种物质在过热气体区、超临界区和液体区比容,计算值与文献实验值的平均偏差小于2,最大偏差小于4%.","authors":[{"authorName":"陈则韶","id":"b64f091f-c73a-4839-8aee-060378359b41","originalAuthorName":"陈则韶"},{"authorName":"胡芃","id":"f4e83740-1b35-40ef-9b28-b35db629fbde","originalAuthorName":"胡芃"},{"authorName":"陈建新","id":"9f7d8cba-e025-459d-a866-e43172a99306","originalAuthorName":"陈建新"},{"authorName":"程文龙","id":"680e1abe-76cb-4215-bdb6-7e7625f7c397","originalAuthorName":"程文龙"}],"doi":"","fpage":"557","id":"aff6b721-02ce-422d-b9aa-99c4120be532","issue":"4","journal":{"abbrevTitle":"GCRWLXB","coverImgSrc":"journal/img/cover/GCRWLXB.jpg","id":"32","issnPpub":"0253-231X","publisherId":"GCRWLXB","title":"工程热物理学报   "},"keywords":[{"id":"b7c70bfa-987f-4684-b840-38698e26be37","keyword":"流体","originalKeyword":"流体"},{"id":"2ac805df-2db1-4136-932d-44e23147432f","keyword":"热物性","originalKeyword":"热物性"},{"id":"0d5b6ec3-9b96-4b81-9a5f-d9ec96bd160b","keyword":"PVT关系","originalKeyword":"PVT关系"},{"id":"89006111-e6a3-46cf-a716-2e276bf9bf62","keyword":"推算方法","originalKeyword":"推算方法"}],"language":"zh","publisherId":"gcrwlxb200504005","title":"流体PVT的<span style=\"color:red\">对应</span>关系","volume":"26","year":"2005"},{"abstractinfo":"利用Bain点阵<span style=\"color:red\">对应</span>对K-S模型的晶格改建过程进行了严密的数学描述.对于不同的马氏体正方度,提出了计算第一切变、第二切变及晶格调整的计算依据,并给出了普遍的计算公式.以Fe-1.4C和纯铁为例,计算了马氏体相变的点阵畸变.进一步分析表明,K-S模型实质是Bain模型的旋转.计算的结果与实测的取向关系相符合.","authors":[{"authorName":"王宝奇","id":"66fcdc3f-a335-4c2a-aa59-a3e0531aeabc","originalAuthorName":"王宝奇"},{"authorName":"谷南驹","id":"2c0a5419-4841-4449-ae0b-c6d21f7e5175","originalAuthorName":"谷南驹"},{"authorName":"郭素珍","id":"958403e3-cb3e-4113-97b6-17ffd1245fd2","originalAuthorName":"郭素珍"},{"authorName":"马晓莉","id":"d8a30bc0-a479-41d9-a59b-bb8cee62a5c3","originalAuthorName":"马晓莉"}],"categoryName":"|","doi":"","fpage":"474","id":"7c3f58a7-8ba1-4262-929f-090a29112bb1","issue":"5","journal":{"abbrevTitle":"JSXB","coverImgSrc":"journal/img/cover/JSXB.jpg","id":"48","issnPpub":"0412-1961","publisherId":"JSXB","title":"金属学报"},"keywords":[{"id":"b13f51e3-f329-4c75-ada7-56be9e131212","keyword":"K-S模型","originalKeyword":"K-S模型"},{"id":"eb17c3c1-037e-4d1e-92a7-ab5d1928e3bf","keyword":"null","originalKeyword":"null"},{"id":"2a967936-5e9e-4b98-a4a3-6c63759306bd","keyword":"null","originalKeyword":"null"}],"language":"zh","publisherId":"0412-1961_2002_5_19","title":"Bain<span style=\"color:red\">对应</span>和K-S模型的数学描述","volume":"38","year":"2002"},{"abstractinfo":"利用Bain点阵<span style=\"color:red\">对应</span>对K-S模型的晶格改建过程进行了严密的数学描述.对于不同的马氏体正方度,提出了计算第一切变、第二切变及晶格调整的计算依据,并给出了普遍的计算公式.以Fe-1.4C和纯铁为例,计算了马氏体相变的点阵畸变.进一步分析表明,K-S模型实质是Bain模型的旋转.计算的结果与实测的取向关系相符合.","authors":[{"authorName":"王宝奇","id":"a620afff-3f18-4548-8fb3-6175dd36c524","originalAuthorName":"王宝奇"},{"authorName":"谷南驹","id":"fdc318f6-d7c3-4be1-87d2-b262112e8cfd","originalAuthorName":"谷南驹"},{"authorName":"郭素珍","id":"46dd35a7-a1a6-46b6-8f57-10830526724d","originalAuthorName":"郭素珍"},{"authorName":"马晓莉","id":"d796f2a0-52e1-4103-a9e1-49b38fdfa264","originalAuthorName":"马晓莉"}],"doi":"10.3321/j.issn:0412-1961.2002.05.006","fpage":"474","id":"0f6db021-a1a7-41fa-9109-482a720bc188","issue":"5","journal":{"abbrevTitle":"JSXB","coverImgSrc":"journal/img/cover/JSXB.jpg","id":"48","issnPpub":"0412-1961","publisherId":"JSXB","title":"金属学报"},"keywords":[{"id":"62787106-3432-4a63-8518-3679064c4b49","keyword":"K-S模型","originalKeyword":"K-S模型"},{"id":"ad482170-98cb-4d3b-821d-331b5b23b42e","keyword":"马氏体相变","originalKeyword":"马氏体相变"},{"id":"d64dced8-c68e-424c-af8f-4ab721100f3a","keyword":"点阵畸变","originalKeyword":"点阵畸变"}],"language":"zh","publisherId":"jsxb200205006","title":"Bain<span style=\"color:red\">对应</span>和K-S模型的数学描述","volume":"38","year":"2002"},{"abstractinfo":"研究了基于共形<span style=\"color:red\">对应</span>的球面图像的计算全息图(CGH)的生成和重现.通常,当用平面波照射全息图时,所重现的图像一般显示在平面上.共形<span style=\"color:red\">对应</span>在计算机图形学中被广泛应用,它可以将平面图像和任意曲面<span style=\"color:red\">对应</span>.相对于简单的坐标变换,共形<span style=\"color:red\">对应</span>关系具有很多优点,如它可以保持变换前后图像之间的几何形状不变性等.将共形<span style=\"color:red\">对应</span>引入计算机全息图的生成过程中,利用平面与球面的共形<span style=\"color:red\">对应</span>关系,生成显示于球面的二维图像的计算全息图,并由所生成全息图得到原始图像,从而实现整个全息记录和重现过程的计算机模拟.二维图像重现于球面实际上了产生三维显示,因此上述方法在从计算全息图重现三维图像方面起到重要的作用.","authors":[{"authorName":"丁大为","id":"56cd8053-5654-4c3c-8883-2bebee123de2","originalAuthorName":"丁大为"},{"authorName":"胡茂林","id":"4d5232a1-d445-4b5c-9d83-a1a59e4a5ca4","originalAuthorName":"胡茂林"},{"authorName":"韦穗","id":"98f4dba3-acb1-4f11-9e03-20b4c24401e8","originalAuthorName":"韦穗"}],"doi":"10.3969/j.issn.1007-5461.2005.03.010","fpage":"368","id":"76e03ea5-e435-422b-bd8a-99832b2f9b17","issue":"3","journal":{"abbrevTitle":"LZDZXB","coverImgSrc":"journal/img/cover/LZDZXB.jpg","id":"53","issnPpub":"1007-5461","publisherId":"LZDZXB","title":"量子电子学报   "},"keywords":[{"id":"2e24b138-a6d8-4102-b581-f53ed8582093","keyword":"信息光学","originalKeyword":"信息光学"},{"id":"753ec6b9-15cd-478a-b7ac-ac3cc0a6bffa","keyword":"计算全息图傅里叶全息图","originalKeyword":"计算全息图傅里叶全息图"},{"id":"641e6c6e-d728-497d-9e69-c08656775e2f","keyword":"共形<span style=\"color:red\">对应</span>","originalKeyword":"共形对应"},{"id":"455dcf09-d99c-4198-b11b-3fc75288dcbd","keyword":"数字全息","originalKeyword":"数字全息"}],"language":"zh","publisherId":"lzdzxb200503010","title":"基于共形<span style=\"color:red\">对应</span>的球面图像的计算全息图","volume":"22","year":"2005"},{"abstractinfo":"本文以4He和Ne作为参考流体,采用四种<span style=\"color:red\">对应</span>态原理形式分别对氦-3的p-v-T性质进行了预测.结果表明,采用量子三参数<span style=\"color:red\">对应</span>态原理预测氦-3低密度下的p-v-T性质具有较高精度和较广的预测范围.","authors":[{"authorName":"汪世清","id":"58112959-ee4c-4c67-a308-97ec063a4d4d","originalAuthorName":"汪世清"},{"authorName":"陈国邦","id":"33f9a6aa-71f8-47ae-a19f-c2b5b94f5c78","originalAuthorName":"陈国邦"},{"authorName":"黄永华","id":"d50f2349-0a89-4d49-a7fa-4893881a9dd5","originalAuthorName":"黄永华"}],"doi":"","fpage":"564","id":"212c5ba4-c3af-4d08-a42d-215431d11aba","issue":"4","journal":{"abbrevTitle":"GCRWLXB","coverImgSrc":"journal/img/cover/GCRWLXB.jpg","id":"32","issnPpub":"0253-231X","publisherId":"GCRWLXB","title":"工程热物理学报   "},"keywords":[{"id":"40648b1e-d3ab-4d66-a816-f33bcbb5546f","keyword":"氦-3","originalKeyword":"氦-3"},{"id":"edf7f101-f9c3-4712-9152-34f33407cf91","keyword":"p-v-T性质","originalKeyword":"p-v-T性质"},{"id":"af342224-7ee0-4a27-be02-6627d6b6bfb5","keyword":"<span style=\"color:red\">对应</span>态原理","originalKeyword":"对应态原理"}],"language":"zh","publisherId":"gcrwlxb200804007","title":"采用<span style=\"color:red\">对应</span>态原理预测氦-3的p-v-T性质","volume":"29","year":"2008"},{"abstractinfo":"叙述与分析了微弧氧化陶瓷膜的生长规律、电流变化规律.根据建立的膜层结构与<span style=\"color:red\">对应</span>电压的关系模型,研究了微弧氧化陶瓷膜的生成机理.","authors":[{"authorName":"李淑华","id":"441ff21e-c491-4cac-809e-588eb74aaf7f","originalAuthorName":"李淑华"},{"authorName":"程金生","id":"7d14f7c3-a9e5-4542-b33c-839dfa0b0c6c","originalAuthorName":"程金生"},{"authorName":"尹玉军","id":"cc32d78d-2c5c-4a0f-a3e5-99912def0594","originalAuthorName":"尹玉军"},{"authorName":"杨润泽","id":"1cc1fc65-213a-44f3-92d8-655648ccb2a8","originalAuthorName":"杨润泽"},{"authorName":"辛文彤","id":"ccb71f45-76f3-4c8f-b641-602351c9e9fe","originalAuthorName":"辛文彤"}],"doi":"10.3969/j.issn.1000-3738.2001.11.009","fpage":"23","id":"ab898937-8cb9-445b-b299-b6df64ae9c95","issue":"11","journal":{"abbrevTitle":"JXGCCL","coverImgSrc":"journal/img/cover/JXGCCL.jpg","id":"45","issnPpub":"1000-3738","publisherId":"JXGCCL","title":"机械工程材料"},"keywords":[{"id":"3b9a49f7-9198-451b-9b3b-a55fc5b57abf","keyword":"铝微弧氧化","originalKeyword":"铝微弧氧化"},{"id":"67955fa6-dda8-42ba-8097-0d11ccf003f1","keyword":"膜层结构","originalKeyword":"膜层结构"},{"id":"feac8e3f-b53b-4868-b7f8-304ed59b32c4","keyword":"生长规律","originalKeyword":"生长规律"}],"language":"zh","publisherId":"jxgccl200111009","title":"铝的微弧氧化机理与膜层结构的<span style=\"color:red\">对应</span>关系","volume":"25","year":"2001"},{"abstractinfo":"基于表述经典及量子系统可积性的动力对称性群,对量子可积系统规则运动的经典<span style=\"color:red\">对应</span>问题运用归纳法进行了研究. 具体给出了经典近似描述的适用条件,并进行了简明讨论.","authors":[{"authorName":"徐躬耦","id":"5b7e8d77-442d-484c-887c-bce841ecfa26","originalAuthorName":"徐躬耦"},{"authorName":"杨亚天","id":"16acfe4d-8d92-46af-8656-21020050a730","originalAuthorName":"杨亚天"},{"authorName":"徐鸣洁","id":"7a501b2d-105f-44ed-9d49-25a7446cafbb","originalAuthorName":"徐鸣洁"}],"doi":"10.3969/j.issn.1007-4627.2001.04.002","fpage":"201","id":"a4460a20-2907-4136-a71d-369dd4151ac8","issue":"4","journal":{"abbrevTitle":"YZHWLPL","coverImgSrc":"journal/img/cover/YZHWLPL.jpg","id":"78","issnPpub":"1007-4627","publisherId":"YZHWLPL","title":"原子核物理评论   "},"keywords":[{"id":"e7cf77d7-4697-4a43-936f-59d4e31145e5","keyword":"动力对称性群","originalKeyword":"动力对称性群"},{"id":"9013b286-4df8-4d46-96cd-f6e7996eb74c","keyword":"量子规则运动","originalKeyword":"量子规则运动"},{"id":"af17ec2b-1d47-4303-8a19-1a18fd6d1750","keyword":"量子经典<span style=\"color:red\">对应</span>","originalKeyword":"量子经典对应"}],"language":"zh","publisherId":"yzhwlpl200104002","title":"可积系统规则运动的量子经典<span style=\"color:red\">对应</span>与有关问题","volume":"18","year":"2001"},{"abstractinfo":"对于一般形式的含时电容和电感耦合电路,利用Heisenberg<span style=\"color:red\">对应</span>原理研究了体系的量子经典<span style=\"color:red\">对应</span>关系以及量子涨落.通过海森堡绘景中的波函数和运动方程的精确解,在大量子数极限下由量子解得到了经典解.对矩阵元中初始相位求平均得到了体系中电荷和磁通量的量子涨落.当电路中的电感随时间指数增加,而电容指数减小时,电路中的电荷和电流的量子涨落也随时间指数减小;当两个分回路中的电容和电感不随时间变化且相等时,发现耦合电容趋于减小电流的量子涨落,而耦合电感趋于减小电荷的量子涨落.","authors":[{"authorName":"李凤敏","id":"224d8682-5043-46d5-bb4c-30e0772ad384","originalAuthorName":"李凤敏"},{"authorName":"盛朝霞","id":"2302ba9d-881f-4ed7-b2de-def59b938b5a","originalAuthorName":"盛朝霞"}],"doi":"10.3969/j.issn.1007-5461.2006.03.027","fpage":"408","id":"777d4f8b-b620-4561-8225-34d31f7bddc5","issue":"3","journal":{"abbrevTitle":"LZDZXB","coverImgSrc":"journal/img/cover/LZDZXB.jpg","id":"53","issnPpub":"1007-5461","publisherId":"LZDZXB","title":"量子电子学报   "},"keywords":[{"id":"c0f784b9-eca9-4a7b-837d-9f76a5846bc7","keyword":"量子光学","originalKeyword":"量子光学"},{"id":"12da3624-9643-47aa-974b-14217d57f503","keyword":"量子涨落","originalKeyword":"量子涨落"},{"id":"b18b58cf-1dab-418b-b37a-ad4c434406c4","keyword":"<span style=\"color:red\">对应</span>原理","originalKeyword":"对应原理"},{"id":"ed2f92d4-c9ad-4e84-8c48-e2ccf400b526","keyword":"介观电路","originalKeyword":"介观电路"},{"id":"d21641f4-7eb3-4152-80de-e21f52ce67d4","keyword":"谐振子","originalKeyword":"谐振子"}],"language":"zh","publisherId":"lzdzxb200603027","title":"海森堡<span style=\"color:red\">对应</span>原理在含时介观耦合电路中的应用","volume":"23","year":"2006"},{"abstractinfo":"为了弄清晶体颗粒氟铁酸钾转化膜的形貌、结构与其耐蚀性之间的关系,以不同工艺在Q195冷轧板表面制备了氟铁酸钾转化膜.采用扫描电镜观察其形貌、结构；采用能谱仪测试其成分；通过中性盐雾试验及电化学方法测试其耐蚀性,采用百格法测试其附着力；讨论了各工艺条件对氟铁酸盐转化膜的形貌及耐蚀性的影响及其<span style=\"color:red\">对应</span>性,优化了工艺条件.结果表明:晶体结构氟铁酸钾转化膜的形貌、结构与其耐蚀性存在<span style=\"color:red\">对应</span>关系；氟铁酸钾转化膜的最佳制备工艺为125 g/L KF,20 g/L(NH4)2S2O8,100 mL/L H2O2,85 mL/L HNO3,50℃,90 min；该工艺下,钢铁表面生成了晶体颗粒状氟铁酸钾转化膜,膜层由F,K,Fe,O等元素组成,膜层颗粒粗大、均匀、致密,与基体结合牢固,耐蚀性较好,耐中性盐雾时间达85 h以上.","authors":[{"authorName":"陈洁","id":"10255544-3556-4046-88fd-2bcd6d79783a","originalAuthorName":"陈洁"},{"authorName":"郭瑞光","id":"89578b5a-cfd4-43e1-99b6-7a421e653a3e","originalAuthorName":"郭瑞光"},{"authorName":"牛林清","id":"e4ec728f-ae58-4652-ac9e-444c546a5fae","originalAuthorName":"牛林清"},{"authorName":"唐长斌","id":"167e56e7-3783-4203-8c66-489e409c765b","originalAuthorName":"唐长斌"},{"authorName":"郭洪涛","id":"8b20b56c-2a20-4658-96ce-544303481717","originalAuthorName":"郭洪涛"},{"authorName":"雷勇刚","id":"ee37cbb9-50f7-4115-a5e2-97247d7353b2","originalAuthorName":"雷勇刚"}],"doi":"","fpage":"33","id":"c5da4cc1-d03b-4901-ac66-c844b2648355","issue":"7","journal":{"abbrevTitle":"CLBH","coverImgSrc":"journal/img/cover/CLBH.jpg","id":"7","issnPpub":"1001-1560","publisherId":"CLBH","title":"材料保护"},"keywords":[{"id":"d85ca8a5-bd61-429d-9e23-a9dc75fd96d2","keyword":"氟铁酸盐转化膜","originalKeyword":"氟铁酸盐转化膜"},{"id":"9d2d5ddb-34a8-41e0-aa1c-6a62e2a02f85","keyword":"晶体颗粒","originalKeyword":"晶体颗粒"},{"id":"4c766c63-38a7-47a1-bccf-81f8e9999168","keyword":"Q195冷轧板","originalKeyword":"Q195冷轧板"},{"id":"36936cd9-5e21-4a64-a0f3-9af720a9968e","keyword":"形貌","originalKeyword":"形貌"},{"id":"deb997a2-dbc1-4081-815e-a2f468760ba7","keyword":"结构","originalKeyword":"结构"},{"id":"4f5408a2-4d77-40eb-8c00-8721867ce747","keyword":"耐蚀性","originalKeyword":"耐蚀性"}],"language":"zh","publisherId":"clbh201307011","title":"钢铁表面氟铁酸盐转化膜的形貌、耐蚀性及其<span style=\"color:red\">对应</span>性","volume":"46","year":"2013"}],"totalpage":389,"totalrecord":3881}