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The method of boundary states with perturbations as applied to the analysis of geometrically non-linear elastostatic bodies
by
Penkov, V B
, Novikov, E A
, Nazarov, S Yu
, Levina, L V
in
Almansi tensor
/ Elastic bodies
/ Elastostatics
/ geometrically nonlinear elasticity
/ half-pipe
/ Linear operators
/ MBS
/ MBSP
/ Method of boundary states
/ method of boundary states with perturbations
/ Nonlinearity
/ Perturbation
/ perturbation method
/ Physics
/ Poincare method
/ Strain
2021
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The method of boundary states with perturbations as applied to the analysis of geometrically non-linear elastostatic bodies
by
Penkov, V B
, Novikov, E A
, Nazarov, S Yu
, Levina, L V
in
Almansi tensor
/ Elastic bodies
/ Elastostatics
/ geometrically nonlinear elasticity
/ half-pipe
/ Linear operators
/ MBS
/ MBSP
/ Method of boundary states
/ method of boundary states with perturbations
/ Nonlinearity
/ Perturbation
/ perturbation method
/ Physics
/ Poincare method
/ Strain
2021
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The method of boundary states with perturbations as applied to the analysis of geometrically non-linear elastostatic bodies
by
Penkov, V B
, Novikov, E A
, Nazarov, S Yu
, Levina, L V
in
Almansi tensor
/ Elastic bodies
/ Elastostatics
/ geometrically nonlinear elasticity
/ half-pipe
/ Linear operators
/ MBS
/ MBSP
/ Method of boundary states
/ method of boundary states with perturbations
/ Nonlinearity
/ Perturbation
/ perturbation method
/ Physics
/ Poincare method
/ Strain
2021
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The method of boundary states with perturbations as applied to the analysis of geometrically non-linear elastostatic bodies
Journal Article
The method of boundary states with perturbations as applied to the analysis of geometrically non-linear elastostatic bodies
2021
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Overview
This study makes a case for the application of the numeric and analytic method of boundary states with perturbations (MBSP) to analytic problems focused on the stress-strain states (SSS) of geometrically non-linear isotropic elastic bodies. The defining relations are represented through a weakly non-linear operator equation that contains (on an additive basis) a non-linear operator decomposable into a linear combination of a sequence of linear operators. A solution is proposed for a simple case of a linearly heterogeneous uniaxial loading problem for a long half-pipe with butt ends subjected to loads. Even in this load scenario, geometrical non-linearity affects the way the body alters its shape and causes buckling. This study analyzes the SSS involved, draws conclusions, and addresses application prospects.
Publisher
IOP Publishing
Subject
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