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titleDerivation


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See Derivation of Pressure Profile in Steady-State Homogeneous Pipe Flow @model.



Approximations

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Pressure Profile in G-Proxy Pipe Flow @modelquardrature

LaTeX Math Inline
body\theta(l) = \theta_0 = \rm const
, 

Pressure Profile in GF-Proxy Pipe Flow @modelquardrature

LaTeX Math Inline
body\theta(l) = \theta_0 = \rm const
, 
LaTeX Math Inline
bodyf(T, p)=f_0 = \rm const

Pressure Profile in GFC-Proxy Pipe Flow @modelalgebraic equation

LaTeX Math Inline
body\theta(l) = \theta_0 = \rm const
, 
LaTeX Math Inline
bodyf(T, p)=f_0 = \rm const
, 
LaTeX Math Inline
body--uriencoded--\rho(T, p) = \rho(T) \cdot (1+ c%5e*(T) \cdot p/p_0)

Pressure Profile in FC0-Proxy Pipe Flow @modeclosed-form expression

LaTeX Math Inline
body\rho(p)=\rho_0 = \rm const
, 
LaTeX Math Inline
bodyf(T, p)=f_0 = \rm const


See also

Physics / Fluid Dynamics / Pipe Flow Dynamics / Pipe Flow Simulation / Pressure Profile in Quasi-Isothermal Stationary Pipe Flow @model

[ Darcy friction factor ] [ Darcy friction factor @model ] [ Reynolds number in Pipe Flow ]

[ Derivation of Stationary Isothermal Homogenous Pipe Flow Pressure Profile @model ]

[ Temperature Profile in Homogenous Pipe Flow @model ]

[ Fluid Compressibility ] [ Fluid Compressibility @model ]


References

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