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A New formula for Saturated Water Steam Pressure within the Temperature Range -25 to 220°C

机译:-25至220°C温度范围内饱和水蒸汽压力的新公式

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Instead of approximation formula ln(E(t)/E(0)) = [(a - bt)t/(c + T)] commonly used at present for representing dependence of pressure of saturated streams of liquid water E upon temperature we suggested new approximation formula of greater accuracy in the form ln(E(t)/E(0)) = [(A -Bt+ Ct~2) t/T], where t and T are temperature in °C and K respectively. For this formula with parameters A = 19.846, B = 8.97 x 10~(-3), C = 1.248 x 10~(-5)and E(0) = 6.1121 GPa with ITS-90 temperature scale and for temperature range from 0°C to 110°C relative difference of approximation applying six parameter formula by W. Wagner and A. Pruβ 2002, developed for positive temperatures, is less than 0.005%, that is approximately 15 times less than accuracy obtained with the firs formula. Increase of temperature range results in relative difference increasing, but for even temperature range from 0°C to 220°C it does not higher than 0.1%. For negative temperatures relative difference between our formula and a formula of D. M. Murphy and T. Koop, 2005, is less than 0.1% for temperatures higher than -25°C. This paper also presents values of coefficients for approximation of Goff and Grach formula recommended by IMO. The procedure of finding dew point T_d for known water steam pressure e_n based on our formula adds up to solving an algebraic equation of a third degree, which coefficients are presented in this paper. For simplifying this procedure this paper also includes approximation ratio ap- plying a coefficient A noted above, in the form T_d(e_n) = -(AT_0)/(A-ε) + 0.0866ε~2 + 0.0116ε~(10/3), where ε = ln(e_n/E(T0)). Error of dew point recovery in this ratio is less than 0.005 K within the range from 0 to 50°C.
机译:代替目前通常用来表示液态水E饱和水流的压力对温度的依赖性的近似公式ln(E(t)/ E(0))= [(a-bt)t /(c + T)],我们建议以ln(E(t)/ E(0))= [((A -Bt + Ct〜2)t / T]的形式提出更高精确度的新近似公式,其中t和T分别是°C和K时的温度。对于参数为A = 19.846,B = 8.97 x 10〜(-3),C = 1.248 x 10〜(-5),E(0)= 6.1121 GPa,公式为ITS-90且温度范围为0的公式使用W. Wagner和A.Pruβ2002的六个参数公式为正温度开发时,在摄氏110度至摄氏110度之间的相对相对差异小于0.005%,大约是冷杉公式获得的精度的15倍。温度范围的增加导致相对差增加,但是即使在0°C至220°C的温度范围内,其差异也不会超过0.1%。对于负温度,温度高于-25°C时,我们的公式与D.M. Murphy和T.Koop的公式之间的相对差小于0.1%(相对于2005年)。本文还介绍了IMO推荐的Goff和Grach公式的近似系数值。根据我们的公式求出已知水蒸汽压力e_n的露点T_d的过程,加起来求解了三次度的代数方程,该系数在本文中给出。为了简化此过程,本文还包括采用上述系数A的近似比,形式为T_d(e_n)=-(AT_0)/(A-ε)+0.0866ε〜2 +0.0116ε〜(10/3 ),其中ε= ln(e_n / E(T0))。在0至50℃的范围内,该比例的露点恢复误差小于0.005K。

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