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Class of Exact Solutions for a Cosmological Model of Unified Gravitational and Quintessence Fields
(Springer, 2017)
A new approach to tackle Einstein equations for an isotropic and homogeneous Friedmann-Robertson-Walker Universe in the presence of a quintessence scalar field is devised. It provides a way to get a simple exact solution ...
Exact solutions related to nonminimal gravitational coupling
(1995-02-27)
We obtain exact analytic solutions for a typical autonomous dynamical system, related to the problem of a vector field nonminimally coupled to gravity. © 1995.
Exact solutions related to nonminimal gravitational coupling
(1995-02-27)
We obtain exact analytic solutions for a typical autonomous dynamical system, related to the problem of a vector field nonminimally coupled to gravity. © 1995.
SOME PROPERTIES OF EVOLVING WORMHOLE GEOMETRIES WITHIN NONLINEAR ELECTRODYNAMICS
(Springer Science+Business Media, 2013-01-16)
A frame invariant and path-independent geometrically exact thin walled composite beam element
(Asociación Argentina de Mecánica Computacional, 2010-11)
A geometrically exact, frame invariant and path independent beam finite element for composite thin - walled beams is presented. In the proposed formulation the virtual work equations are written as a function of generalized ...
A geometrically exact composite thin-walled beam element for flexible multibody dynamics
(Asociación Argentina de Mecánica Computacional, 2011-11-04)
A geometrically exact thin-walled composite beam finite element for multibody applications is presented. In the proposed formulation the virtual work equations are written as a function of generalized strains, which are ...
Nonperturbative approach to potentials in impenetrable boxes based on quasi-exact solvability
(Iop Publishing Ltd, 2003-01-01)
In this work we develop an approach to obtain analytical expressions for potentials in an impenetrable box. In this kind of system the expression has the advantage of being valid for arbitrary values of the box length, and ...
Dolan-grady relations and noncommutative quasi-exactly solvable systems
(INT SCIENCE SERVICES/BALABAN PUBLISHERS, 2003)