<http://schema.org/description>
"\u8AD6\u6587\u76EE\u9332 / p72 (0001.jp2)\nAbstract /  (0004.jp2)\nContents /  (0005.jp2)\nChapter I.Introduction / p1 (0009.jp2)\nChapter II.Generating Functional Method-W[J\u2081,J\u2082]with Arbitrary Initial State- / p5 (0013.jp2)\nII-1.Introduction / p5 (0013.jp2)\nII-2.Definition of W[J\u2081,J\u2082]-N degrees of freedom- / p8 (0016.jp2)\nII-3.Path integral representation of W[J\u2081,J\u2082] / p9 (0017.jp2)\nII-4.Diagrammatical perturbative expression of W[J\u2081,J\u2082]in the Wigner representation / p10 (0018.jp2)\nII-5.The factor \u210F and N in W[J\u2081,J2] / p13 (0021.jp2)\nAppendix II-A.W\u2080[J\u2081,J\u2082]of the harmonic oscillators / p15 (0023.jp2)\nAppendix II-B.The loop factor[\u6570\u5F0F] / p18 (0026.jp2)\nChapter III.Classical Limit of the Generating Functional / p20 (0028.jp2)\nIII-l.Introduction / p20 (0028.jp2)\nIII-2.Path integral representation of [\u6570\u5F0F] / p22 (0030.jp2)\nIII-3.Classical statistical generating functional [\u6570\u5F0F]-Stationary phase argument- / p23 (0031.jp2)\nIII-4.Classical limit of the Green's functions / p25 (0033.jp2)\nIII-5.Classical effective action -Legendre transformation- / p28 (0036.jp2)\nIII-6.Diagrammatical derivation of [\u6570\u5F0F]-N degrees of freedom- / p30 (0038.jp2)\nAppendix III-A.Classical limit of [\u6570\u5F0F] / p32 (0040.jp2)\nChapter IV.Macroscopic Limit of the Generating Functional-Stationary Phase Argument- / p34 (0042.jp2)\nIV-1.Introduction / p34 (0042.jp2)\nIV-2.Definition of the macrovariable / p36 (0044.jp2)\nIV-3.Definition of [\u6570\u5F0F] / p37 (0045.jp2)\nIV-4.Compact form of [\u6570\u5F0F] and [\u6570\u5F0F] / p39 (0047.jp2)\nIV-5.Stationary phase / p40 (0048.jp2)\nAppendix IV-A.Difference between [\u6570\u5F0F]and [\u6570\u5F0F] / p44 (0052.jp2)\nChapter V.Diagrammatical Rule of [\u6570\u5F0F]in Wigner Representation and its Compact Expression -Some Examples- / p46 (0054.jp2)\nV-l.Introduction / p46 (0054.jp2)\nV-2.General expression of [\u6570\u5F0F] / p47 (0055.jp2)\nV-3.Macrovariable linear in q-center of mass- / p51 (0059.jp2)\nV-4.Macrovariable quadratic in q / p53 (0061.jp2)\nV-5.Examples of the equation of motion of the macrovariable / p55 (0063.jp2)\nAppendix V-A.Formula of the average over [\u6570\u5F0F] in(V-2.11) / p60 (0068.jp2)\nAppendix V-B.Damping equation / p60 (0068.jp2)\nAppendix V-C.Diagrammatical rule of [\u6570\u5F0F] / p61 (0069.jp2)\nAppendix V-D.Frequency modulation / p64 (0072.jp2)\nChapter VI.Diagrammatical Rule of the Non-Equilibrium Processes-Equilibrium Initial State- / p66 (0074.jp2)\nVI-1.Introduction / p66 (0074.jp2)\nVI-2.Co-ordinate representation / p68 (0076.jp2)\nVI-3.The contour integral / p74 (0082.jp2)\nVI-4.Expectation value of the arbitrary operator / p76 (0084.jp2)\nVI-5.The classical limit / p77 (0085.jp2)\nVI-6.Dissipation-continuous distribution of \u03C9 / p79 (0087.jp2)\nVI-7.Coherent state representation / p81 (0089.jp2)\nChapter VII.Applications of the Rule with Equilibrium Initial State-A Model Calculation- / p86 (0094.jp2)\nVII-1.Introduction / p86 (0094.jp2)\nVII-2.The model-A simple field theoretical macroscopic system- / p88 (0096.jp2)\nVII-3.Dissipation through inversion method / p91 (0099.jp2)\nVII-4.Energy of the system / p100 (0108.jp2)\nVII-5.Temperature shift / p102 (0110.jp2)\nVII-6.Adiabatic temperature shift and level shift / p104 (0112.jp2)\nChapter VIII.Discussion / p107 (0115.jp2)\nList of Papers and References of each Chapter / p111 (0119.jp2)\nAcknowledgements / p114 (0122.jp2)\nFigures and Figure Captions of each Chapter / p115 (0123.jp2)\n\u535A\u58EB\u8AD6\u6587\n"^^<http://www.w3.org/2001/XMLSchema#string>
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