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Modelos estatísticos para a água e para soluções diluídas de anfifílicas

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(1)

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(269) 

(270) " f

(271)  À"³'  Y',’8/  i" 3

(272) $<3

(273)   W{š* '  !$4 

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(275)  ~"$4{š    23$  '( 6¡  B,C$5{š$< /w >8$< K$< Ã /4$< )$< 3 4

(276)    W$d'$</43Ÿ$< >/4  $ %0~<84 /r8/  (" ~M{ v›46"$<  2$< K3 ³/ À

(277) $< Kœ›¡=   $< 2" p'$</ $d%3  C$i5% /43 ¯8 x þ€

(278) ‚ Ýüü xAkŠu (.ü<x 4/ $< > %$< p"$ . ~8/%" W~<    p$<u " 3$<  /4± $  /s8B °® )' $/ 38'$<" )6"0

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(280) /4 / xP!"M3Ÿ$"=   '( Í /4$ $ Ñ  <$<v$A±#' 3!!

(281) '

(282) < S8/%K23 $<3

(283) !/4' $<

(284) ' :<3',

(285)  (¯"6M0~<8s/Ä 8 W

(286)  W{ 

(287) . €' $</ /%$< P$<8H/ $< !3  ' C$ Í @ƒ su %ü<x  Ñ x #$</4$MÀ› /43$46"~<8 W

(288)  8$< )

(289)  '  K /43 ~$4/4$® $< #/ '

(290) $< ':<3' $< €œ= t'. <,. ‚).

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(292) $Ms0~86

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(297) ' 8 /4  W3 ' 

(298) $66 '

(299) B C$6 Å3 $<3

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(301) (¯= '$<" Pp $' $< Ñ 3$/

(302)  !

(303)  ' $<" Å'$</

(304) 8 !3 $<3

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(306) 

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(315) 

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(320) =   A $<u 4H

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(325) ã. ­ð.

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(328)  '  M

(329) 3Ÿ$

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(345) 

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(350) $8 $ 3$< #=@¤K/ ü WH

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(352)

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(357) 

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(360)  3

(361) 

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(438) 

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(523)  3

Referências

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