IEC 60534-2-1/ ISA 75.01.01 - Clarification on value limitation of k
IEC 60534-2-1/ ISA 75.01.01 - Clarification on value limitation of k
(OP)
All,
I have been facing a question from a customer for the limitation of value of Specific heat ratio.
The IEC standard 60534-2-1 states that the limit for Specific heat ratio (gamma) value is 1.08<gamma<1.65.
Though the IEC version 2007 states that
If the specific heat ratio for the flowing fluid is not 1.40, the factor Fγ is used to adjust xT. Use the
following equation to calculate the specific heat ratio factor: Fk=gamma/1.4,
the version 2011 adds another point that, Reasonable accuracy can only be maintained when the specific heat ratio, is restricted to the range 1,08 -1,65.
Could you explain what holds this value from going beyond or below the mentioned limit? Or anyone who has handled this issue can you advise how to handle this problem wit the customer?
Any ray of hope would be highly helpful..
Regards,
TNSB
I have been facing a question from a customer for the limitation of value of Specific heat ratio.
The IEC standard 60534-2-1 states that the limit for Specific heat ratio (gamma) value is 1.08<gamma<1.65.
Though the IEC version 2007 states that
If the specific heat ratio for the flowing fluid is not 1.40, the factor Fγ is used to adjust xT. Use the
following equation to calculate the specific heat ratio factor: Fk=gamma/1.4,
the version 2011 adds another point that, Reasonable accuracy can only be maintained when the specific heat ratio, is restricted to the range 1,08 -1,65.
Could you explain what holds this value from going beyond or below the mentioned limit? Or anyone who has handled this issue can you advise how to handle this problem wit the customer?
Any ray of hope would be highly helpful..
Regards,
TNSB





RE: IEC 60534-2-1/ ISA 75.01.01 - Clarification on value limitation of k
www.
Good luck!
My focus: Alloy Valves Super Duplex Valves Monel Valves Incoloy Valves Titanium Valves Hastelloy Valves
RE: IEC 60534-2-1/ ISA 75.01.01 - Clarification on value limitation of k
From the book, I understand, the assumption that, Fk is linearly related to k on which the Cv equation is built may go false if it exceeds the limits.
Have I understood the point correct?
Regards,
TNSB