The expansion of the normal mode Green’s dyad for a radially hetero-geneous, self-gravitating, elastic sphere is obtained in terms of vector spherical harmonics. The Volterra relation is employed to compute the relative amplitudes of the spheroidal oscillations of the sphere excited by a tangential or a tensile dislocation of arbitrary size and orientation. Explicit expressions for the strains, stresses and tilts at the free surface of the sphere are derived in a form suitable for numerical calculations. The problem of a dislocation source in a vertically heterogeneous elastic half-space is also discussed. 1
Radial oscillations of a uniform gravitating sphere with a material boundary are treated within line...
The spherically symmetric free radial oscillation in the first post-Newtonian approximation for a ho...
In the study of the postglacial isostatic readjustment process, deformation of the Earth is usually ...
Explicit expressions of the Green's dyadics for the toroidal and spheroidal oscillations of the Eart...
A stratified elastic sphere is excited by an harmonic dipolar source of arbitrary orientation and de...
A localized displacement dislocation is placed inside a homogeneous non-gravitating elastic sphere. ...
Theoretical seismograms of spheroidal disturbances on the surface of an elastic sphere consisting of...
By using Volterra’s relation, it is shown that a tangential dislocation in a gravitating radially in...
The residual displacement and strain fields are computed at the free surface of a non-gravitating, h...
The motion of a solid elastic sphere caused by an impulsive point.source has been calculated by a fi...
This thesis studied for the first time the potential and gravity changes caused by dislocations in s...
models. Taken into account are; (i) self-gravitation, (ii) radial variation of elastic properties, d...
AbstractElastic fields of circular dislocation and disclination loops are represented in explicit fo...
Two analytical approaches based on the methods of self-similar potentials and rotational superpositi...
A method is proposed which gives a clue to determine the degree (m) of the free oscillation of the e...
Radial oscillations of a uniform gravitating sphere with a material boundary are treated within line...
The spherically symmetric free radial oscillation in the first post-Newtonian approximation for a ho...
In the study of the postglacial isostatic readjustment process, deformation of the Earth is usually ...
Explicit expressions of the Green's dyadics for the toroidal and spheroidal oscillations of the Eart...
A stratified elastic sphere is excited by an harmonic dipolar source of arbitrary orientation and de...
A localized displacement dislocation is placed inside a homogeneous non-gravitating elastic sphere. ...
Theoretical seismograms of spheroidal disturbances on the surface of an elastic sphere consisting of...
By using Volterra’s relation, it is shown that a tangential dislocation in a gravitating radially in...
The residual displacement and strain fields are computed at the free surface of a non-gravitating, h...
The motion of a solid elastic sphere caused by an impulsive point.source has been calculated by a fi...
This thesis studied for the first time the potential and gravity changes caused by dislocations in s...
models. Taken into account are; (i) self-gravitation, (ii) radial variation of elastic properties, d...
AbstractElastic fields of circular dislocation and disclination loops are represented in explicit fo...
Two analytical approaches based on the methods of self-similar potentials and rotational superpositi...
A method is proposed which gives a clue to determine the degree (m) of the free oscillation of the e...
Radial oscillations of a uniform gravitating sphere with a material boundary are treated within line...
The spherically symmetric free radial oscillation in the first post-Newtonian approximation for a ho...
In the study of the postglacial isostatic readjustment process, deformation of the Earth is usually ...