Results 221 to 230 of about 10,534 (244)
Some of the next articles are maybe not open access.
Physica D: Nonlinear Phenomena, 1989
We develop an exact theory of infinitesimal perturbation of relativistic elastic continua. We use our exact, nonlinear covariant theory of relativistic elasticity [see: the author, J. Geom Phys. 4, No.1, 51-69 (1987; Zbl 0636.73001)] based on the notion of finite conjugacy from a space-time (\({\mathcal M},g)\) to another space-time (\({\mathcal M}',g')
openaire +2 more sources
We develop an exact theory of infinitesimal perturbation of relativistic elastic continua. We use our exact, nonlinear covariant theory of relativistic elasticity [see: the author, J. Geom Phys. 4, No.1, 51-69 (1987; Zbl 0636.73001)] based on the notion of finite conjugacy from a space-time (\({\mathcal M},g)\) to another space-time (\({\mathcal M}',g')
openaire +2 more sources
European Journal of Physics, 2006
Repeated elastic collisions of point particles on a finite frictionless linear track with perfectly reflecting endpoints are considered. The problem is analysed by means of an elementary linear algebra approach. It is found that, starting with a state consisting of a projectile particle in motion at constant velocity and a target particle at rest in a ...
openaire +1 more source
Repeated elastic collisions of point particles on a finite frictionless linear track with perfectly reflecting endpoints are considered. The problem is analysed by means of an elementary linear algebra approach. It is found that, starting with a state consisting of a projectile particle in motion at constant velocity and a target particle at rest in a ...
openaire +1 more source
2019
The classical linearised theory of elasticity provides a model that is useful for studying infinitesimal deformations of an elastic material. In this chapter, we briefly remark on the relationship between this linearised theory for infinitesimal deformations and the exact theory of elastic simple materials.
openaire +1 more source
The classical linearised theory of elasticity provides a model that is useful for studying infinitesimal deformations of an elastic material. In this chapter, we briefly remark on the relationship between this linearised theory for infinitesimal deformations and the exact theory of elastic simple materials.
openaire +1 more source
Classical Linearized Elasticity
1975The linearized theory of elasticity has been the subject of several treatises. For a detailed treatment we refer to the book by Sokolnikoff [1.5]. The basic equations are, however, briefly summarized in Sections 2.1–2.3 for the purpose of reference. As a preliminary to the definition of the effective modulus theory some exact solutions for homogeneous ...
openaire +1 more source
Journal of Elasticity, 1997
The author presents a complete and unified study of symmetries and anisotropies of classical and micropolar elasticity tensors. Using a new method based on a well-chosen complex vector basis and algebra of complex tensors, the author proves that an arbitrary elasticity tensor can possess only 1-fold, 2-fold, 3-fold, 4-fold or \(\infty\)-fold symmetry ...
openaire +1 more source
The author presents a complete and unified study of symmetries and anisotropies of classical and micropolar elasticity tensors. Using a new method based on a well-chosen complex vector basis and algebra of complex tensors, the author proves that an arbitrary elasticity tensor can possess only 1-fold, 2-fold, 3-fold, 4-fold or \(\infty\)-fold symmetry ...
openaire +1 more source
Micro-structure in linear elasticity
Archive for Rational Mechanics and Analysis, 1964R D Mindlin, Mindlin R D
exaly
Effects of couple-stresses in linear elasticity
Archive for Rational Mechanics and Analysis, 1962R D Mindlin, H F Tiersten, Mindlin R D
exaly
Some remarks on overdetermined systems in linear elasticity
Journal of Elasticity, 1987L E Payne, Payne L E
exaly
Integro-differential approach to solving problems of linear elasticity theory
Doklady Physics, 2005Georgy Kostin +2 more
exaly