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ãŸããçŸé決æžãããã¯ã¬ãžããã«ãŒããªã©ã®ã«ãŒã決æžãéžå¥œãããç¶æ³ããã«ãŒã瀟äŒããšèšããã¢ã¡ãªã«åè¡åœãªã©ã¯1950 - 1960幎代ããæ®åããŠããã
äžèšã«è»¢ããã«ãŒãã®ãããªåœ¢ç¶ãããæ©åšçããã«ãŒãããã«ãŒãåââããšåŒã¶äŸãããã
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ã§ã¯ã1978幎4æãæ±äº¬éœã»å±±è°·ã«ä¿®é士éã®æ¯éšãéèšããããæ±äº¬éœã»æ¥æ¬ç®¡åºæ¬éšãšå±±è°·ä¿®éé¢(1981幎-)ãæç¥çã»åå€å±ä¿®éé¢(1986幎-)ã倧åçã»å¥åºä¿®éé¢(1993幎-)ã®æ¯éšä¿®éé¢ã眮ãããŠããã
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5,370 |
1607幎
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1607幎(1607 ãã)ã¯ã西æŠ(ã°ã¬ãŽãªãªæŠ)ã«ãããæææ¥ããå§ãŸã平幎ã
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ãªæ¿åºŠã®èšéåäœã¯ããã¹ãŠéæ³å®èšéåäœã§ãããååŒã»èšŒæã«çšããããšã¯çŠæ¢ãããŠãã(ååŒã»èšŒæã«çšãããš50äžå以äžã®çœ°éããã(èšéæ³ç¬¬173æ¡ç¬¬1å·))ã
ãªããèŠå®åºŠ(èšéæ³äžã¯ãèŠå®)ã¯ã1997幎10æ1æ¥ä»¥éã¯éæ³å®èšéåäœãšãªã£ãã®ã§ãååŒã»èšŒæã«çšããããšã¯çŠæ¢ãããŠããã
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ã®JISã®ç«å Žã§ãã IUPACãçºè¡ããŠããGold Bookã§ã¯æ¬¡ã®åã€ã®éãè³ªéæ¿åºŠ(mass concentration)ãéæ¿åºŠ(amount concentration)ãäœç©æ¿åºŠ(volume concentration)ãæ°æ¿åºŠ(number concentration)ã®ã°ã«ãŒãã®ããšã§ãããããã¯æ··åç©ã®çµæã®ç¹åŸŽã衚ãéã§ãããšå®çŸ©ããŠããããŸããconcentrationã¯ãamount (of substance) concentrationã®ç¥ãšããŠã䜿ããããšããŠããããã®ç«å Žã§ã¯ãMolalityã¯æ¥æ¬ã§ã¯ã質éã¢ã«æ¿åºŠããšèš³ãããŠããã"concentration"ã§ã¯ãªãã
è³ªéæ¿åºŠ Ï B {\displaystyle \rho _{\mathrm {B} }} ã¯æå㮠質é m B {\displaystyle m_{\mathrm {B} }} ãæ··åç©ã®äœç© V {\displaystyle V} ã§é€ããããšã«ãã£ãŠåŸããã:
SIåäœ ã¯ã k g / m 3 {\displaystyle \mathrm {kg/m^{3}} } ã§ããã
ç©è³ªéæ¿åºŠ c B {\displaystyle c_{\rm {B}}} ã¯æåã®ç©è³ªé(ã¢ã«æ°) n B {\displaystyle n_{\rm {B}}} ãæ··åç©ã®äœç© V {\displaystyle V} ã§é€ããããšã«ãã£ãŠåŸããã:
c B = n B V {\displaystyle c_{\rm {B}}={\frac {n_{\rm {B}}}{V}}}
SIåäœ ã¯ã m o l / m 3 {\displaystyle \mathrm {mol/m^{3}} } ã§ããã
äœç©æ¿åºŠ Ï i {\displaystyle \phi _{i}} (äœç©åçãšã¯ç°ãªã)ã¯ãæ··åç©ã®äœç© V {\displaystyle V} ã§æåã®äœç© V i {\displaystyle V_{i}} ãé€ããããšã«ãã£ãŠåŸããã
SIåäœ ã¯ãm/m=1ã§ããã
æ°æ¿åºŠ C B {\displaystyle C_{\rm {B}}} ã¯æåã®åæ° N B {\displaystyle N_{\rm {B}}} ãæ··åç©ã®äœç© V {\displaystyle V} ã§é€ããããšã«ãã£ãŠåŸããã:
C B = N B V {\displaystyle C_{\rm {B}}={\frac {N_{\rm {B}}}{V}}}
SIåäœ ã¯ã m â 3 {\displaystyle \mathrm {m^{-3}} } ã§ããã
質éã¢ã«æ¿åºŠ b B {\displaystyle b_{\rm {B}}} ã¯æåã®ç©è³ªé(ã¢ã«æ°) n B {\displaystyle n_{\rm {B}}} ãæº¶åªã®è³ªé m A {\displaystyle m_{\rm {A}}} ã§é€ããããšã«ãã£ãŠåŸããã:
b B = n B m A {\displaystyle b_{\rm {B}}={\frac {n_{\rm {B}}}{m_{\rm {A}}}}}
SIåäœ ã¯ã m o l / k g {\displaystyle \mathrm {mol/kg} } ã§ããã
æ¯äœç© v {\displaystyle v} ã¯äœç© V {\displaystyle V} ã質é m {\displaystyle m} ã§é€ããããšã«ãã£ãŠåŸããã:
v = V m {\displaystyle v={\frac {V}{m}}}
SIåäœ ã¯ã m 3 / k g {\displaystyle \mathrm {m^{3}/kg} } ã§ããã
質éåç w B {\displaystyle w_{\rm {B}}} ã¯æåã®è³ªé m B {\displaystyle m_{\rm {B}}} ãæ··åç©ã®è³ªé m {\displaystyle m} ã§é€ããããšã«ãã£ãŠåŸããã:
w B = m B m {\displaystyle w_{\rm {B}}={\frac {m_{\rm {B}}}{m}}}
* æ¥æ¬èªèš³ã¯ãIUPAC ç©çååŠã§çšããããéã»åäœã»èšå·ã第3çããæ¡çšããã
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η = W Q 1 = 1 â Q 2 Q 1 {\displaystyle \eta ={\frac {W}{Q_{1}}}=1-{\frac {Q_{2}}{Q_{1}}}}
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η †η m a x = 1 â T 2 T 1 {\displaystyle \eta \leq \eta _{\mathrm {max} }=1-{\frac {T_{2}}{T_{1}}}}
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Q 1 T 1 †Q 2 T 2 {\displaystyle {\frac {Q_{1}}{T_{1}}}\leq {\frac {Q_{2}}{T_{2}}}}
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Q 1 T 1 = Q 2 T 2 {\displaystyle {\frac {Q_{1}}{T_{1}}}={\frac {Q_{2}}{T_{2}}}}
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Q 1 T 1 < Q 2 T 2 {\displaystyle {\frac {Q_{1}}{T_{1}}}<{\frac {Q_{2}}{T_{2}}}}
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â i = 1 n Q i T i †0 {\displaystyle \sum _{i=1}^{n}{\frac {Q_{i}}{T_{i}}}\leq 0}
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â i = 1 n Q i T i = 0 {\displaystyle \sum _{i=1}^{n}{\frac {Q_{i}}{T_{i}}}=0}
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â® d â² Q T = 0 {\displaystyle \oint {\frac {d'Q}{T}}=0}
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â® C â² â C d â² Q T = â« C â² d â² Q T + â« â C d â² Q T = â« C â² d â² Q T â â« C d â² Q T = 0 {\displaystyle \oint _{C'-C}{\frac {d'Q}{T}}=\int _{C'}{\frac {d'Q}{T}}+\int _{-C}{\frac {d'Q}{T}}=\int _{C'}{\frac {d'Q}{T}}-\int _{C}{\frac {d'Q}{T}}=0}
â« C â² d â² Q T = â« C d â² Q T {\displaystyle \int _{C'}{\frac {d'Q}{T}}=\int _{C}{\frac {d'Q}{T}}}
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S ( A ) = S 0 + â« Î ( A ) d â² Q T {\displaystyle S({\text{A}})=S_{0}+\int _{\Gamma ({\text{A}})}{\frac {d'Q}{T}}}
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â« Î ( A ) d â² Q T + â« C d â² Q T = â« Î ( A ) + C d â² Q T = â« Î ( B ) d â² Q T {\displaystyle \int _{\Gamma ({\text{A}})}{\frac {d'Q}{T}}+\int _{C}{\frac {d'Q}{T}}=\int _{\Gamma (A)+C}{\frac {d'Q}{T}}=\int _{\Gamma ({\text{B}})}{\frac {d'Q}{T}}}
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Î S = S ( B ) â S ( A ) = â« C d â² Q T {\displaystyle \Delta S=S({\text{B}})-S({\text{A}})=\int _{C}{\frac {d'Q}{T}}}
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â® X â C d â² Q T ex = â« X d â² Q T ex + â« â C d â² Q T ex = â« X d â² Q T ex â â« C d â² Q T ex †0 {\displaystyle \oint _{X-C}{\frac {d'Q}{T_{\text{ex}}}}=\int _{X}{\frac {d'Q}{T_{\text{ex}}}}+\int _{-C}{\frac {d'Q}{T_{\text{ex}}}}=\int _{X}{\frac {d'Q}{T_{\text{ex}}}}-\int _{C}{\frac {d'Q}{T_{\text{ex}}}}\leq 0}
⫠X d ⲠQ T ex †⫠C d ⲠQ T ex {\displaystyle \int _{X}{\frac {d'Q}{T_{\text{ex}}}}\leq \int _{C}{\frac {d'Q}{T_{\text{ex}}}}}
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⫠X d ⲠQ T ex †⫠C d ⲠQ T = ΠS {\displaystyle \int _{X}{\frac {d'Q}{T_{\text{ex}}}}\leq \int _{C}{\frac {d'Q}{T}}=\Delta S}
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ΠS ⥠0 {\displaystyle \Delta S\geq 0}
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Q = Î U + W {\displaystyle Q=\Delta U+W}
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d â² Q = d U + d â² W {\displaystyle d'Q=dU+d'W}
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d S ⥠d ⲠQ T ex {\displaystyle dS\geq {\frac {d'Q}{T_{\text{ex}}}}}
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d â² W = p ex d V {\displaystyle d'W=p_{\text{ex}}dV}
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d S ⥠1 T ex ( d U + p ex d V ) {\displaystyle dS\geq {\frac {1}{T_{\text{ex}}}}(dU+p_{\text{ex}}dV)}
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d S = 1 T ex ( d U + p ex d V ) {\displaystyle dS={\frac {1}{T_{\text{ex}}}}(dU+p_{\text{ex}}dV)}
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d S = 1 T ( d U + p d V ) {\displaystyle dS={\frac {1}{T}}(dU+pdV)}
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d S = 1 T ( U , V ) ( d U + p ( U , V ) d V ) {\displaystyle dS={\frac {1}{T(U,V)}}(dU+p(U,V)dV)}
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( â S â U ) V = 1 T , ( â S â V ) U = p T {\displaystyle \left({\frac {\partial S}{\partial U}}\right)_{V}={\frac {1}{T}},~\left({\frac {\partial S}{\partial V}}\right)_{U}={\frac {p}{T}}}
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d S = 1 T ( d U + p d V â ÎŒ d N ) {\displaystyle dS={\frac {1}{T}}(dU+pdV-\mu dN)}
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d S = 1 T ( d U + p d V â ÎŒ d N â x d X ) {\displaystyle dS={\frac {1}{T}}(dU+pdV-\mu dN-xdX)}
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( â S â T ) V = 1 T ( â U â T ) V = C V ( T , V ) T {\displaystyle \left({\frac {\partial S}{\partial T}}\right)_{V}={\frac {1}{T}}\left({\frac {\partial U}{\partial T}}\right)_{V}={\frac {C_{V}(T,V)}{T}}}
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( â S â V ) T = ( â p â T ) V {\displaystyle \left({\frac {\partial S}{\partial V}}\right)_{T}=\left({\frac {\partial p}{\partial T}}\right)_{V}}
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( â S â V ) T = α κ T {\displaystyle \left({\frac {\partial S}{\partial V}}\right)_{T}={\frac {\alpha }{\kappa _{T}}}}
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d S = C V T d T + ( â p â T ) V d V = C V T d T + α κ T d V {\displaystyle {\begin{aligned}dS&={\frac {C_{V}}{T}}\,dT+\left({\frac {\partial p}{\partial T}}\right)_{V}dV\\&={\frac {C_{V}}{T}}\,dT+{\frac {\alpha }{\kappa _{T}}}\,dV\\\end{aligned}}}
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d V = V ( α d T â κ T d p ) {\displaystyle dV=V(\alpha \,dT-\kappa _{T}dp)}
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d S = C p T d T â V α d p {\displaystyle dS={\frac {C_{p}}{T}}\,dT-V\alpha \,dp}
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V m ( T , p ) = R T p + B V ( T ) + O ( p 1 ) {\displaystyle V_{\text{m}}(T,p)={\frac {RT}{p}}+B_{V}(T)+O(p^{1})}
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( â S m â p ) T = â ( â V m â T ) p = â R p â d B V d T + O ( p 1 ) {\displaystyle \left({\frac {\partial S_{\text{m}}}{\partial p}}\right)_{T}=-\left({\frac {\partial V_{\text{m}}}{\partial T}}\right)_{p}=-{\frac {R}{p}}-{\frac {dB_{V}}{dT}}+O(p^{1})}
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S m ( T , p ) = S m â ( T ) â R ln p p â â p d B V d T + O ( p 2 ) {\displaystyle S_{\text{m}}(T,p)=S_{\text{m}}^{\circ }(T)-R\ln {\frac {p}{p^{\circ }}}-p\,{\frac {dB_{V}}{dT}}+O(p^{2})}
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S m â ( T ) = lim p â 0 { S m ( T , p ) + R ln p p â } {\displaystyle S_{\text{m}}^{\circ }(T)=\lim _{p\to 0}\left\{S_{\text{m}}(T,p)+R\ln {\frac {p}{p^{\circ }}}\right\}}
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