Solution of the generalized oscillation equation of rods by the recurrent-operator method

Rozhkova, E.

doi:10.31857/S057232990002469-5

Home

Izvestiia Rossiiskoi akademii nauk. Mekhanika tverdogo tela

Issue 5

Solution of the generalized oscillation equation of rods by the recurrent-operator method

Annotation
Reviews
References

Solution of the generalized oscillation equation of rods by the recurrent-operator method

PII

S057232990002469-5-1

DOI

10.31857/S057232990002469-5

Publication type

Article

Status

Published

Authors

E. Rozhkova

Affiliation: Tashkent Institute of Railway Engineers
Address: Russian Federation

Journal name

Izvestiia Rossiiskoi akademii nauk. Mekhanika tverdogo tela

Edition

Issue 5

Pages

90-105

Abstract

Keywords

Received

13.12.2018

Publication date

13.12.2018

Cite Download pdf To download PDF you should sign in

GOST	Rozhkova E. Solution of the generalized oscillation equation of rods by the recurrent-operator method // Izvestiia Rossiiskoi akademii nauk. Mekhanika tverdogo tela – 2018. – Issue 5 C. 90-105 [Electronic resource]. URL: http://ras.jes.su/mtt/s207987840001656-0-1-en (circulation date: 19.04.2024). DOI: 10.31857/S057232990002469-5
MLA	Rozhkova, E. "Solution of the generalized oscillation equation of rods by the recurrent-operator method." Izvestiia Rossiiskoi akademii nauk. Mekhanika tverdogo tela 5 (2018):90-105. DOI: 10.31857/S057232990002469-5
APA	Rozhkova E. (2018). Solution of the generalized oscillation equation of rods by the recurrent-operator method. Izvestiia Rossiiskoi akademii nauk. Mekhanika tverdogo tela (5), pp.90-105 DOI: 10.31857/S057232990002469-5

Размещенный ниже текст является ознакомительной версией и может не соответствовать печатной

Readers community rating: votes 0

1. Filippov A.P. Kolebaniya deformiruemykh sistem. M.: Mashinostroenie,1970. 734 s.

2. Tsejtlin A.I. O vliyanii sdviga i inertsii vrascheniya pri kolebaniyakh balki, lezhaschej na uprugom osnovanii. // PMM. 1961. T. 25. Vyp. 2. S. 362–364.

3. Filin A.P. Prikladnaya mekhanika tverdogo deformiruemogo tela. T.3. M.: Nauka, 1981. 480 s.

4. Frolov V.N. Spetsial'nye klassy funktsij v anizotropnoj teorii uprugosti. Tashkent: FAN, 1981. 224 s.

5. Spivakov Yu.L. Spetsial'nye klassy reshenij linejnykh differentsial'nykh uravnenij i ikh prilozheniya k anizotropnoj uprugosti. Tashkent: FAN, 1986. 186 s.

6. Rozhkova E.V. Rekurrentno-operatornyj metod v zadachakh o kolebanii sterzhnevykh sistem. // Izv. RAN. MTT. 2009. №6. S. 124–138.

7. Rozhkova E.V. Reshenie sistem rekurrentnykh uravnenij putem svedeniya k resheniyu odnogo rekurrentnogo uravneniya // Uzbekskij matem. zhurn. 2011. №2. S. 108–120.