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  1. NTU Theses and Dissertations Repository
  2. 理學院
  3. 物理學系
請用此 Handle URI 來引用此文件: http://tdr.lib.ntu.edu.tw/jspui/handle/123456789/62899
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dc.contributor.advisor李文忠(Wen-Chung Li)
dc.contributor.authorShen-Yen Chaoen
dc.contributor.author趙慎言zh_TW
dc.date.accessioned2021-06-16T16:14:11Z-
dc.date.available2013-02-21
dc.date.copyright2013-02-21
dc.date.issued2013
dc.date.submitted2013-02-07
dc.identifier.citation1. 閻康年 - 原子論與近現代科學,高等教育出版社(1993)
2. 馬文蔚、唐玄之、周永平 – 物理學發展史上的里程碑,凡異出版社(1999)
3. 趙匡華 – 化學通史(上),高等教育出版社(1990)
4. Sheldon L.Glashow – From Alchemy to Quarks,Brooks/Cole Publishing
Com.(1994) Page 210-217
5. J.D. Van der Waals – On the Continuity of the Gaswous and Liquid States,
Edited with an Introductory Essay by J.S. Rowlinson,
Dover Publications,Inc.(1988)
6. Zemansky and Dittman (6th Ed.) Table 10-4(p257)Ne, ,CO,Ar, , 。
Table 18-4(p486) ,
7. Hand Book of Chemistry and physics 59th Ed.(1978-79),Pablished by
American Rubber CO.
8. Introduction to Chemical Physics,J.C. Slater,McGRAW-HILL BOOK COM.1939 (CH12)
9. S.K.Sinha - Statistical Mechanics,Theory and Applications,
Tata McGraw-Hill Publishing Com.(1990) Page 198-204
10. Statistical Mechanics,Donald A. McQuarrie,HARPER & ROW PUBLISHERS
NEW YORK,(1976) Page 235
11. 王誠泰 – 統計物理學,清華大學出版社(1997)
12. Text Book of Thermodynamics,by P.S. Epstein,John-Wiley & Sons,1937
13.李政道 – 統計力學,凡異出版社(民國74年) ,第一章,第六節(P72-82)
Eq(6.26)(6.37)
14. An introduction to thermal physics,Daniel V.Schroeder,Addison Wesley,(2000) Ch8 Eq(8.34) and Eq(8.36)(8.37),Fig8.2
15. Fundamentals of Thermodynamics 5th Ed by R.E.Sonntag,Borgnakke,Van Wylen,New York (1998) Ch13 Sec7
16. Making a (colloidal) liquid: A van der Waals approach,by Tamara
Coussaert and Marc Baus,PHYSICAL REVIEW E,VOLUME 52,NUMBER 1 (1995)
17. Phase diagram for an attractive triangular potential within van der Waals-like theory,by G.F. Wang, S.K. Lai,journal of Non-Crystalline Solids 312-314 (2002) 236-241
18. Phase diagram of colloid-rod system,by S.K. Lai, Xuhui Xiao,The journal of Chemical Physics 132,044905 (2010)
dc.identifier.urihttp://tdr.lib.ntu.edu.tw/jspui/handle/123456789/62899-
dc.description.abstract本論文把凡得瓦方程式的歷史淵源作一個有系統的交代,以代數方法及相關熱力學理論探討了方程式的內涵,比較了幾種氣體的臨界溫度之實驗值與理論值。並以水蒸氣、氮氣、二氧化碳等氣體,實際考察凡得瓦方程式對相變化的描述,運用馬克士威的等面積法則於有起伏的等溫曲線上,得到結果顯示:
一、對不同種類分子,凡得瓦方程式所得之數據與實測數據並不都能符合良好,水蒸氣與二氧化碳的飽和蒸氣壓值就有正偏差與負偏差,蓋因各種不同氣體分子的形狀及它們之間的作用力變化相當複雜,以致分子間位能之型態不盡然相同。
二、在略低於臨界溫度時,凡得瓦方程在定量上尚能符合實驗數據,但在溫度更低時,與實驗數據差異頗大。我們若改用後來提出的R-K方程畫等溫線再以同樣方法比對所得之數據,比凡得瓦方程所得者更接近實驗數據。
zh_TW
dc.description.abstractThis thesis aims to make a clear and systematic explaination of the historical origins of van der waals equation, explore the connotation of van der waals equation with algebraic methods and related thermodynamic theory. We compared the experimental and theoretical values of the critical temperature of the several gas,including water vapor, nitrogen,carbon dioxide,and examined the application of van der Waals equation to phase transition phenomena. When the method of Maxwell's Construction is applied to the Van der Waals isotherm, the following conclusions are obtained:
(1) The theoretical values of the vapor pressure of the different gas molecules obtained by the van der Waals equation is not completely in accordance with the experimental values, there is a positive deviation of the saturated vapor pressure of water vapor, and carbon dioxide value shows a negative deviation. The reason is the structure of the various gas molecules are quite different, so the intermolecular potential varies drastically.
(2) When the temperature is only slightly lower than the critical temperature, the theoretical value can still fit the experimental data. Well, however, for still lower temperatures, the difference between the two is significant. When we switch to an R-K equation and do the same type of comparison, the difference between the theoretical value and experimental data is reduced.
en
dc.description.provenanceMade available in DSpace on 2021-06-16T16:14:11Z (GMT). No. of bitstreams: 1
ntu-102-P96222002-1.pdf: 897260 bytes, checksum: e11598e4a0ad05b9638f2c050946e225 (MD5)
Previous issue date: 2013
en
dc.description.tableofcontents口試委員會審定書………………………………………………………Ⅰ
誌謝………………………………………………………………………Ⅱ
中文摘要…………………………………………………………………Ⅲ
英文摘要…………………………………………………………………Ⅳ
目錄………………………………………………………………………Ⅴ
圖目錄……………………………………………………………………Ⅵ
表目錄……………………………………………………………………Ⅶ
第一章 緒論
1.1 原子論到分子動力論...............................1
1.2 理想氣體方程式之建立.............................6
1.3 非理想氣體及其液化...............................8
1.4 凡得瓦方程式之建立..............................11
第二章 凡得瓦方程式內涵之探討
2.1方程式之數學分析......................................14
2.2相關物理量之計算......................................20
2.3方程式與實驗數據之比較................................21
第三章 液態與氣態之相變化
3.1相變化................................................23
3.2凡得瓦方程式與相變化..................................29
3.3後續發展..............................................44
總結.....................................................52
註釋.....................................................54
參考文獻.................................................56
dc.language.isozh-TW
dc.subject相變化zh_TW
dc.subject臨界溫度zh_TW
dc.subject凡得瓦方程式zh_TW
dc.subjectR-K方程zh_TW
dc.subject飽和蒸氣壓zh_TW
dc.subjectven der Waals equationen
dc.subjectcritical temperatureen
dc.subjectphase transitionen
dc.subjectsaturated vapor pressureen
dc.subjectR-K equationen
dc.title凡得瓦方程式之研究zh_TW
dc.titleA research of Ven der Waals Equationen
dc.typeThesis
dc.date.schoolyear101-1
dc.description.degree碩士
dc.contributor.coadvisor陳 卓(Joe Chen)
dc.contributor.oralexamcommittee吳文欽(Wen-Chin Wu)
dc.subject.keyword凡得瓦方程式,臨界溫度,相變化,飽和蒸氣壓,R-K方程,zh_TW
dc.subject.keywordven der Waals equation,critical temperature,phase transition,saturated vapor pressure,R-K equation,en
dc.relation.page57
dc.rights.note有償授權
dc.date.accepted2013-02-07
dc.contributor.author-college理學院zh_TW
dc.contributor.author-dept物理研究所zh_TW
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