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3D DDA is an effective numerical method for discontinuous and large displacement problems.
The aim of this work is to propose a monotonicity-preserving method for discontinuous Galerkin (dG) approximations of convection diffusion problems.
For the generalization of the integral inequalities method for discontinuous functions and for their applications to qualitative analysis of impulsive systems: existence, uniqueness, boundedness, comparison, stability, and so forth.
The study was conducted as part of the validation of a proposed design method for discontinuous columns in braced frames in which plastic rotations in the columns are used to limit the moments in the columns.
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This paper presents a composite element method (CEM) for discontinuous rock masses reinforced by fully grouted bolts.
Despite the significant importance of discontinuous domains in protein structural determination and function annotations, there is so far no efficient method available for discontinuous domain prediction.
The geomechanics model was based on the Rigid Body-Spring Model (RBSM), a discrete method for modeling discontinuous rock systems.
It is therefore a complete method for solving discontinuous deformation problems through balance equations of the contact surface and for simulating the displacement of whole blocks.
A novel method for meshing discontinuous fibre architectures is presented, which removes many of the limitations imposed by conventional finite element approaches.
A future system integrating data from remote sensing and upcoming AIS satellites is analyzed through the development of a novel design method for global, discontinuous coverage constellations.
We introduce a new fast numerical method for computing discontinuous solutions to the Boltzmann equation and illustrate it by numerical examples.
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