Identification of the elastic modulus of polymeric materials by using thin-walled cylindrical specimens

S. Gluhih; A. Kovalov; A. Tishkunov; P. Akishin; A. Chate; E. Auzins; M. Kalnins

doi:10.1007/s11029-012-9251-0

Identification of the elastic modulus of polymeric materials by using thin-walled cylindrical specimens

S. Gluhih^*
, A. Kovalov
, A. Tishkunov
, P. Akishin
, A. Chate
, E. Auzins
, M. Kalnins

^*Šī darba korespondējošais autors

Riga Technical University

Zinātniskās darbības rezultāts: Devums žurnālam › Zinātniskais raksts (žurnālā) › koleģiāli recenzēts

12 Atsauces (Scopus)

Kopsavilkums

A method for determining the elastic modulus of polymeric materials from deformation diagrams of thin-walled circular cylindrical shells in compression and tension in the region of geometrical nonlinearity has been elaborated. A numerical solution is found by the finite-element method (ANSYS.) The existence of a unified deformation diagram in generalized coordinates is established, from which the elastic modulus is determined. To validate the method, the eigenfrequencies of cylindrical specimens were found experimentally. The results obtained are compared with FEM calculations.

Oriģinālvaloda	Angļu
Lapas (no-līdz)	57-64
Žurnāls	Mechanics of Composite Materials
Sējums	48
Izdevuma numurs	1
DOIs	https://doi.org/10.1007/s11029-012-9251-0
Publikācijas statuss	Publicēts - marts 2012
Ārēji publicēts	Jā

OECD Zinātnes nozare

2.5 Materiālzinātne
2.3 Mašīnbūve un mehānika

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10.1007/s11029-012-9251-0

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title = "Identification of the elastic modulus of polymeric materials by using thin-walled cylindrical specimens",

abstract = "A method for determining the elastic modulus of polymeric materials from deformation diagrams of thin-walled circular cylindrical shells in compression and tension in the region of geometrical nonlinearity has been elaborated. A numerical solution is found by the finite-element method (ANSYS.) The existence of a unified deformation diagram in generalized coordinates is established, from which the elastic modulus is determined. To validate the method, the eigenfrequencies of cylindrical specimens were found experimentally. The results obtained are compared with FEM calculations.",

keywords = "PVC, bending modulus, thin-walled shell",

author = "S. Gluhih and A. Kovalov and A. Tishkunov and P. Akishin and A. Chate and E. Auzins and M. Kalnins",

year = "2012",

month = mar,

doi = "10.1007/s11029-012-9251-0",

language = "English",

volume = "48",

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TY - JOUR

T1 - Identification of the elastic modulus of polymeric materials by using thin-walled cylindrical specimens

AU - Gluhih, S.

AU - Kovalov, A.

AU - Tishkunov, A.

AU - Akishin, P.

AU - Chate, A.

AU - Auzins, E.

AU - Kalnins, M.

PY - 2012/3

Y1 - 2012/3

N2 - A method for determining the elastic modulus of polymeric materials from deformation diagrams of thin-walled circular cylindrical shells in compression and tension in the region of geometrical nonlinearity has been elaborated. A numerical solution is found by the finite-element method (ANSYS.) The existence of a unified deformation diagram in generalized coordinates is established, from which the elastic modulus is determined. To validate the method, the eigenfrequencies of cylindrical specimens were found experimentally. The results obtained are compared with FEM calculations.

AB - A method for determining the elastic modulus of polymeric materials from deformation diagrams of thin-walled circular cylindrical shells in compression and tension in the region of geometrical nonlinearity has been elaborated. A numerical solution is found by the finite-element method (ANSYS.) The existence of a unified deformation diagram in generalized coordinates is established, from which the elastic modulus is determined. To validate the method, the eigenfrequencies of cylindrical specimens were found experimentally. The results obtained are compared with FEM calculations.

KW - PVC

KW - bending modulus

KW - thin-walled shell

UR - https://www.scopus.com/pages/publications/84859002885

U2 - 10.1007/s11029-012-9251-0

DO - 10.1007/s11029-012-9251-0

M3 - Article

AN - SCOPUS:84859002885

SN - 0191-5665

VL - 48

SP - 57

EP - 64

JO - Mechanics of Composite Materials

JF - Mechanics of Composite Materials

IS - 1

ER -

Identification of the elastic modulus of polymeric materials by using thin-walled cylindrical specimens

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