Preprint Review Version 1 Preserved in Portico This version is not peer-reviewed

New Die-Compaction Equations for Powders as a Result of Known Equations’ Correction. Part 1. Review and Analysis of Various Die-Compaction Equations

Version 1 : Received: 15 November 2023 / Approved: 16 November 2023 / Online: 16 November 2023 (11:20:19 CET)

A peer-reviewed article of this Preprint also exists.

Laptiev, A.V. New Die-Compaction Equations for Powders as a Result of Known Equations Correction: Part 1–Review and Analysis of Various Die-Compaction Equations. Powders 2024, 3, 111-135. Laptiev, A.V. New Die-Compaction Equations for Powders as a Result of Known Equations Correction: Part 1–Review and Analysis of Various Die-Compaction Equations. Powders 2024, 3, 111-135.

Abstract

The well-known equations for the process of powder compaction (PCP) in a rigid die published over the period from the beginning of the last century to the present are considered. Most of the considered equations are converted into the dependence of the densification pressure on the relative density. The equations were analyzed and their ability to describe PCP was assessed by determining the coefficient of determination when approximating experimental data on the compaction of various powders. It is shown that most of the equations contain two constants, the values of which are determined by fitting the mathematical dependence to the experimental curve. Such equations are able to describe PCP with high accuracy in the case of compaction of powders up to a relative density of 0.9-0.95. It is also shown that different equations can describe PCP in the range of density change from the initial to 0.9 with the same and sufficiently high accuracy, but when the process of compaction is extrapolated to higher values of density, the curves diverge. This indicates the importance of equations that can unambiguously describe PCP to a relative density equal to or close to 1.0. For an adequate description of PCP to a relative density greater than 0.95, equations containing three or four constants have proven themselves well.

Keywords

powders; pressure; density; die-compaction equation; approximation.

Subject

Chemistry and Materials Science, Materials Science and Technology

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