On The Problem of Determining the Basic Calculation Schemes for Building Structures and Their Elements

Authors:

Andrey D. Razin,Fedor G. Rekach,Svetlana L. Shambina,

DOI NO:

https://doi.org/10.26782/jmcms.2019.03.00069

Keywords:

Calculation Schemes,Structural Elements,Mass Of The Structure,Ten-sions,

Abstract

The paper considers one of the most difficult problems of determining the de-sign schemes for architectural designs. The analysis of existing methods of compiling calculation schemes is carried out depending on the composition of structural ele-ments, the material of the structure and its configuration. The criteria for the corre-spondence of the design scheme of the real structure and its elements are revealed. The results of the study make it possible to conclude that the criterion of conformity is introduced by the quantitative index for the mass of the structure and its elements. It is proposed to introduce the mass of the structure or its elements as the main set pa-rameter for determining the calculation system in the stretching or compression zone.

Refference:

I.Baker J.F. (1956). The Steel Skeleton. Cambridge University Press. London, 1, 2 (206).

II.Cowan H.J. (1975). Architectural Structures. American Elsevier. N.Y.

III.Euler Leonhard.(1741). A conjecture on the forms of the roots of equations. New demonstrationsabout the resolution of numbers into squares. Methodu-sinveniendilineascurvasmaximiminimiveproprietategaudentes, sivesolutio-problematisisoperimetricilattissimosensuaccepti.

IV.Giedion S. (1967). Space, Time and Architecture. Harvard University Press. Cambridge.

V.KharunMakhmud, Svintsov Alexander P. (2017) Reliability of technological systems of building construction in permanent EPS formwork. International Journal of Advanced and Applied Sciences, 4(11): 94-98. (https://doi.org/10.21833/ijaas.2017.011.014)

VI.Kirchhof G.T. (1883). Vorlesungenuber die mathematischePhysik. G. Teubn-er. Leipzig.

VII.Krivoshapko S.N. and G.L. GbaguidiAïssè. (2016) Geometry, static, vibra-tion and buckling analysis and applications to thin elliptic paraboloid shells. The Open Construction and Building Technology Journal, 10: 576-602. (DOI: 10.2174/1874836801610010576).

VIII.Krivoshapko S.N. (2017). Thin sheet metal suspended roof structures. Thin-WalledStructures, 119: 629-634. (http://dx.doi.org/10.1016/j.tws.2017.07.014).

IX.Kpanzberg M. and Pursell C.W. (1967). Technology in Western Civilization. Oxford University Press. N.Y., Vol.1.

X.Le Corbusier. (1970). Towards a New Architecture. Architectural Press. London.

XI.Morley Arthur. (1934). Strength of Materials. Longmans. London.

XII.Newton Isaac. (1642).PhilosophiæNaturalis Principia Mathematica.

XIII.Otto F. (1967). Tensile Structure. V. 2 Cables, Nets and Membranes. M.I.T. Press. Cambridge.

XIV.Pannell J.P.M. (1964). Ann Illustrated History of Civil Engineering. Thames and Hudson. London.

XV.Timoshenko S.P. (1953). History of Strength of Materials. McGraw-Hill, N.Y.

XVI.Sanderson R.L. (1969). Codes and Code Administration. Chicago.

XVII.Shambina S.L. (2014). History of Structural Mechanics and Outstanding Scientist in Mechanics. RUDN, Moscow.(In Russian).

XVIII.Shambina S.L., Rekach F.V., Belousov Y.V. (2017). On new modifications of some strength criteria for anisotropic materials. Key Engineering Materials (724): 53-57.

 

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