General Principles of Modelling Physical-Mechanical Properties of Conglomerates/Bendrieji konglomeratų fizikinių-mechaninių savybių modeliavimo principai
Author(s): |
Kęstutis Vislavičius
|
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Medium: | journal article |
Language(s): | Latvian |
Published in: | Journal of Civil Engineering and Management, June 2000, n. 3, v. 6 |
Page(s): | 175-178 |
DOI: | 10.3846/13921525.2000.10531584 |
Abstract: |
A basic mathematical analogue for modelling grading of a mineral part of conglomerates is presented (1). The given method, in comparison with the ones used at present, has a number of advantages: a) it allows us to define instantly the possibility of getting the planned grading of a mineral part of the conglomerates out of mineral materials in possession: b) it enables us to get the optimal mineral part of the conglomerate, according to the property of conglomerate that is desired, for example, the cheapest conglomerate or the largest density of conglomerate; c) it enables us to get and analyse fictitious (not corresponding to the Standard) mineral material composition. The general mathematical analogue (2)–(4) for modelling mineral part composition of conglomerate and prognosis of its physical-mechanical properties is based on basic mathematical analogue (1). For both mathematical analogues the following symbols are used: c j—weight multiplier of component j (for example, the price of one mass unit of component j); xj —quantity of component (mineral material) j in parts of the unit: m—number of components: aij —quantity of component j in percent, that pass through sieve i; b min, i bmax, i —limited quantities of a mineral part of conglomerate in percent, that can be passed through sieve i n—number of sieves dvj —coefficient of additional inequality v; corresponding component j: hv —limit value of additional inequality v; s—number of additional inequalities; gwj —coefficient of physical-mechanical equality wcorresponding component j; Pw —absolute term of physical-mechanical equality w; t—number of the physical-mechanical equalities. The general mathematical analogue (2)-(4) is multi- criterion. The final solution can be chosen by including coefficients of influence or by a person who takes part in modelling. |
Copyright: | © 2000 The Author(s). Published by VGTU Press. |
License: | This creative work has been published under the Creative Commons Attribution 4.0 International (CC-BY 4.0) license which allows copying, and redistribution as well as adaptation of the original work provided appropriate credit is given to the original author and the conditions of the license are met. |
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12/08/2019 - Last updated on:
02/06/2021