Results 71 to 80 of about 7,063,546 (260)
Couple stress theory of curved rods. 2-D, high order, Timoshenko’s and Euler-Bernoulli models
New models for plane curved rods based on linear couple stress theory of elasticity have been developed.2-D theory is developed from general 2-D equations of linear couple stress elasticity using a special curvilinear system of coordinates related to the
Zozulya V.V.
doaj +1 more source
Elasticity Theory of Macromolecular Aggregates
We present a version of continuum elasticity theory applicable to aggregates of functional biomolecules at length scales comparable to that of the component molecules. Unlike classical elasticity theory, the stress and strain fields have mathematical discontinuities along the interfaces of the macromolecules, due to conformational incompatibility and ...
Joseph Rudnick+3 more
openaire +6 more sources
Leonid Yu. Kossovich. To the 75th birthday anniversary [PDF]
The article is dedicated to the anniversary of the editor-in-chief of this journal Leonid Yu. Kossovich. The paper presents an overview of the scientific areas in which our anniversary celebrant worked and his publications over the past five years.
Radayev, Yuri Nickolaevich+1 more
doaj +1 more source
On plane Λ-fractional linear elasticity theory
: Non-local plane elasticity problems are discussed in the context of Λ-fractional linear elasticity theory. Adapting the Λ-fractional derivative along with the Λ-fractional space, where geometry and mechanics are valid in the conventional way, non-local
K.A. Lazopoulos, A.K. Lazopoulos
doaj
Nonlocal theory of curved rods. 2-D, high order, Timoshenko’s and Euler-Bernoulli models
New models for plane curved rods based on linear nonlocal theory of elasticity have been developed. The 2-D theory is developed from general 2-D equations of linear nonlocal elasticity using a special curvilinear system of coordinates related to the ...
Zozulya V.V.
doaj +1 more source
Sparse Elasticity Reconstruction and Clustering using Local Displacement Fields [PDF]
This paper introduces an elasticity reconstruction method based on local displacement observations of elastic bodies. Sparse reconstruction theory is applied to formulate the underdetermined inverse problems of elasticity reconstruction including unobserved areas.
arxiv
Elasticity Theory and Shape Transitions of Viral Shells
Recently, continuum elasticity theory has been applied to explain the shape transition of icosahedral viral capsids - single-protein-thick crystalline shells - from spherical to buckled/faceted as their radius increases through a critical value ...
B. K. Ganser+9 more
core +1 more source
The diffraction of elastic waves by spherical defects [PDF]
Generalization of the method of discontinuous solutions to the case of spherical defects (cracks or thin rigid spherical inclusions). A method for constructing a discontinuous solution of the wave equation for a spherical coordinate system is proposed.
Oleg Nazarenko+2 more
doaj
ANALYSIS OF THE PLANE PROBLEM OF THE ELASTICITY THEORY WITH THE USE OF THE ARGUMENT FUNCTIONS [PDF]
Analysis of a plane problem of the theory of elasticity with the use of argument ...
CHIGIRINSKY, Valeriy, NAUMENKO, Olena
core
Odd elasticity and topological waves in active surfaces [PDF]
Odd elasticity encompasses active elastic systems whose stress-strain relationship is not compatible with a potential energy. As the requirement of energy conservation is lifted from linear elasticity, new anti-symmetric (odd) components appear in the elastic tensor.
arxiv