Scientific journal
Bulletin of Higher Educational Institutions
North Caucasus region

TECHNICAL SCIENCES


UNIV. NEWS. NORTH-CAUCAS. REG. TECHNICAL SCIENCES SERIES. 2016; 3: 71-76

 

http://dx.doi.org/10.17213/0321-2653-2016-3-71-76

 

RESEARCH OF DEFORMATION OF THE ROD OF BIG FLEXIBILITY AT AXIAL LOADING

A.S. Lichcovaha, B.A. Shemshura, S.A. Kuznetsov

Lichcovaha Andrey Sergeevich – Candidate of Technical Sciences, associate professor, department «Construction Mechanics», Rostov State Transport University , Rostov-on-Don, Russia. E-mail: stroi_meh@rgups.ru

Shemshura Boris Andreevich – Candidate of Technical Sciences, associate professor, department «Construction Mechanics», Rostov State Transport University , Rostov-on-Don, Russia. E-mail: stroi_meh@rgups.ru

Kuznetsov Sergey Anatolievich – Doctor of Technical Sciences, Professor, department «All-engineering discipline», Platov South-Russian State Polytechnic University (NPI), Novocherkassk, Russia. E-mail: sergey-kuznecov-57@mail.ru

 

Abstract

The problem of formalization of the elastic line of thin steel strip greater flexibility occurred during research elastic elements with non-linear characteristics for use in various types of damping devices suspension vehicles. Such rods have great elastic displacement when operating within the elastic material, in particular when the axial loading in the supercritical region where the axial load exceeds the Euler force. The method of elliptic parameters used for the analysis has shown not only high correlation with experimental data, but also preference in the course of formalization of deformation of the elastic line.

 

Keywords: elastic line; thin strip; greater flexibility; formalization; axial loading.

 

Full text: [in elibrary.ru]

 

References

1. Tseitlin Ya.M. Uprugie kinematicheskie ustroistva [Elastic kinematic device]. Moscow, Mashinostroenie Publ., 1972, 296 p.

2. Kollbrunner Curt F. Knicken, Biegedrillknicken, Kippen: Theorie und Berechnung von Knickstäben Knickvorschriften, Curt F.  Kollbrunner, Martin Meister – Berlin: Springer-Verlag, 1961. 320 p.

3. Popov E.P. Teoriya i raschet gibkikh uprugikh sterzhnei [Theory and Design of flexible elastic rods]. Moscow, Nauka. Gl. red. Fiz.-mat. Lit., 1986, 296 p.

4. Popov E.P. Raschet bol'shikh peremeshchenii pri prodol'no-poperechnom izgibe [Calculation of big movements at a longitudinally cross bend]. Trudy mosk. mekhaniko-mashinostr. in-ta im. N.E. Baumana [Works Mekhaniko-mashinostr. In-that of N.E. Bauman]. Moscow, 1938, vyp. 41 – 42/2, pp. 60-80.

5. Popov E.P. Nelineinye zadachi statiki tonkikh sterzhnei [Nonlinear problems of statics of thin rods]. Leningrad-Moscow, Nauka. Gostekhizdat, 1948, 170 p.

6. Anfilof'ev A.V., Zamyatin V.M. Geometricheskoe predstavlenie ellipticheskikh integralov [Geometric representation of elliptic integrals]. Izvestiya Tomskogo politekhnicheskogo universiteta, 2005, vol. 308, no. 5, pp. 11-14. [In Russ.]

7. Anfilof'ev A.V. Strela progiba i sblizhenie kontsov sterzhnya v prodol'nom izgibe [Deflection and convergence in the ends of the rod buckling]. Prikladnaya mekhanika i tekhnicheskaya fizika, 2001, vol. 42, no. 2, pp. 188-193. [In Russ.]

8. Mises R. Ausbiegung eines auf Knicken beanspruchten Stabes // Z. angew Math. Mech. 1924. Bd 4, pp. 435–436.

9. Ponomarev S.D., Biderman V.L., Likharev K.K., Makushin V.M., Malinin N.N., Feodos'ev V.I. Raschety na prochnost' v mashinostroenii [Calculations of strength in mechanical engineering]. Moscow, Mashgiz Publ., vol. 1, 1956, 886 p.

10. Chigarev A.V. ANSYS dlya inzhenerov [ANSYS for engineers]. Moscow, Mashinostroenie – 1, 2004, 512 p.