MARC

 008040601s2003        ulka                    000      kor
■020    ▼a89-7088-376-2
■0801  ▼a531.19
■082    ▼a530.15▼b가68ㅂ▼223
■090    ▼a530.15▼b가68ㅂ
■1000  ▼a가와자키  쿄지  저  /  김봉수,  이호섭  옮
■24510▼a비평형과  상전이-메조스케일의  통계물리학-▼d가와자키  쿄지  저  /  김봉수,  이호섭  옮.
■260    ▼a서울▼b청문각▼c2003
■300    ▼a319p.▼b삽도▼c25cm
■505    ▼a1장  비평형과  상전이란  :  예비적  고찰▼c1▼a1.1  서론▼c1▼a1.2  비형형의  간단한  역사▼c5▼a1.3  평형계의  상전이이론의  간단한  역사▼c10▼a1.4  요동의  열역학▼c13▼a1.5  거시적  법칙의  예  :  두  성분  유체▼c19▼a1.6  브라운운동▼c23▼a1장  부록▼c32▼a2장  평형상전이▼c41▼a2.1  란다우이론▼c4100▼a2.2  긴즈버그-란다우이론▼c5111▼a2.3  축척(scaling)이론▼c6222▼a2.4  재규격화군이론▼c6633▼a2장  부록▼c7744▼a3장  기체의  동역학▼c8355▼a3.1  시작하며▼c8366▼a3.2  초등적  이론▼c8477▼a3.3  볼츠만방정식에  의한  수송현상▼c8688▼a3.4  N  입자  운동방정식으로부터의  유도▼c10499▼a3.5  유한  밀도에서의  기체의  수송현상▼c11400▼a3장  부록▼c11911▼a4장  선형응답이론의  개요▼c12522▼a4.1  역학적  건드림▼c12533▼a4.2  열적  건드림▼c13144▼a4.3  수송계수의  성질▼c13555▼a4.4  긴꼬리(long  tail)에  대하여▼c13866▼a5장  동적  임계현상▼c14377▼a5.1  비평형에서의  집단운동과  모드결합▼c14388▼a5.2  조시(coarse-grained)변수의  운동학적  방정식▼c15199▼a5.3  가역적  모드결합항의  자기일관적(self-consistent)취급▼c16200▼a5.4  임계액체▼c17011▼a5.5  동적  재규격화군  :  일반론▼c19222▼a5장  부록▼c19933▼a6장  질서화  과정의  동역학▼c21144▼a6.1  열역학적  불안정  상태에서의  요동의  성장▼c21255▼a6.2  비보존계의  해석적  취급▼c22766▼a7장  운동방정식의  축약▼c23777▼a7.1  국소  평형과  사영▼c23788▼a7.2  동역학의  축약  Ⅰ  :  조시변수에서의  기술▼c24399▼a7.3  동역학의  축약  Ⅱ  :  조시변수의  다항식으로  확장할  수  있는  부분  공간에로의  축약▼c24900▼a7.4  시간상관함수와  모드결합▼c25211▼a7.5  축약된  기술에서의  H정리▼c25722▼a7장  부록▼c26433▼a8장  미시적  스케일에서의  동역학▼c26744▼a8.1  정적  밀도  범함수이론▼c26855▼a8.2  과냉각  액체와  유리전이▼c27866▼a8.3  액체의  동역학▼c29677▼a8장  부록▼c30688
■9500  ▼b￦15000

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