Review Reports

Round 1

Reviewer 1 Report

LB is bridging the macroscopic scale (represented by continuum based models) and the miscroscopic scale represented by particle dynamics models. While the simulations uses normalized lattice units, applications are often requiring physical units. The manuscript shows a comprehensive collection of equations. The method is based on the Redlich-Kwong equation of state.

1. Below fig. 1, the intention of multi phase systems with different properties is discussed, e.g., water with density1000 kg/m³, air with density 1.23 kg/m³. How is the proposed conversion method to be applied on such systems? Can it be discussed, possibly in the conclusion section?

2. Eq. (2) is the Redlich-Kwong equation of state (doi: 10.1021/cr60137a013). The authors should discuss the applicability of this equation, e.g., according to Murdock (1993) ISBN 978-0-8247-8808-7. The R-K EoS seems to be applicable for p/p_c < T/(2T_c). https://en.wikipedia.org/wiki/Redlich%E2%80%93Kwong_equation_of_state

3. Below eq. (10): [18] should be cited as Wolf-Gladrow [18], it is a compound name.

4. Reference [24]: Please check the spelling of the author’s name.

5. Reference [38]: please add a date of reference. URL’s may change.

Author Response

Please find the attached file.

Author Response File: Author Response.docx

Reviewer 2 Report

See comments in attached PDF file.

Comments for author File: Comments.pdf

Author Response

Please find the attached file.

Author Response File: Author Response.docx

Round 2

Reviewer 2 Report

See attached pdf.

Comments for author File: Comments.pdf

Author Response

Please consider the attached.

Author Response File: Author Response.pdf