ThermoCycle A Modelica library dedicated to the dynamic modeling of thermodynamic cycles

A Modelica library dedicated to the dynamic modeling of thermodynamic cycles. Skip to primary content. Getting Started with ThermoCycle. Using the ThermoCycle Modelica library. Simulate a model in ThermoCycle. Avoiding flow reversals and chattering. Smoothing of density derivative. Interpolation of the thermophysical properties. Smooth Piecewise Polynomial Regression SPPR. Open-drive detailed expander model. Hermetic expander detailed model. Semi Isothermal Heat Exchanger. Pressure drops and Valves.

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Welcome to CoolProp CoolProp 6.1.0 documentation

These pages help you to get started using CoolProp and provide detailed information for the returning user. Please feel free to browse the pages and use the menu on the left to navigate on this website. Pure and pseudo-pure fluid equations of state and transport properties for 122 components. Mixture properties using high-accuracy Helmholtz energy formulations. Correlations of properties of incompressible fluids and brines.

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ThermoCycle A Modelica library dedicated to the dynamic modeling of thermodynamic cycles

DESCRIPTION

A Modelica library dedicated to the dynamic modeling of thermodynamic cycles. Skip to primary content. Getting Started with ThermoCycle. Using the ThermoCycle Modelica library. Simulate a model in ThermoCycle. Avoiding flow reversals and chattering. Smoothing of density derivative. Interpolation of the thermophysical properties. Smooth Piecewise Polynomial Regression SPPR. Open-drive detailed expander model. Hermetic expander detailed model. Semi Isothermal Heat Exchanger. Pressure drops and Valves.

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This web site thermocycle.net had the following in the web site, "A Modelica library dedicated to the dynamic modeling of thermodynamic cycles." Our analyzers noticed that the website stated " Using the ThermoCycle Modelica library." The Website also said " Simulate a model in ThermoCycle. Avoiding flow reversals and chattering. Interpolation of the thermophysical properties. Smooth Piecewise Polynomial Regression SPPR."

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