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We present a theoretical model which includes non-uniform fluid saturation in pressure transient formulation.
We developed pressure transient formulation for reservoirs with non-uniform fluid saturations.
Transient formulation, based on the two-fluid model, results in a Kelvin—Helmholtz type of instability.
Moreover, we present a simple parallel reinitialization scheme using the pseudo-time transient formulation.
A simplified transient formulation for calculating transient behavior of two-phase flow in a pipelines system is proposed.
In composite plates, the mechanical displacement field is approximated according to the proposal model using isogeometric elements and the nonlinear transient formulation for plates is formed in the total Lagrange approach based on the von Kármán strains and solved by Newmark time integration.
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Various ways of transient formulations which neglect the Kelvin—Helmholtz contribution to instability are proposed, resulting in a simple and useful criterion for the stability of steady-state annular flow.
The resulting nonlinear transient hybrid formulation leads to high-degree, naturally hierarchical elements.
Therefore, in this study, a simplified Armstrong-Frederick-Chaboche style plasticity model, based on the assumption of Masing material behavior and a newly proposed transient hardening formulation, was evaluated in terms of its ability to predict stress-strain response under complex multiaxial loading conditions.
This paper proposes an integrated impedance and transient-based formulation for fault location in distribution systems.
The application of the method is illustrated and performed by using the potential energy boundary surface method, but the estimation results hold their validity irrespective of the method adopted for the transient stability problem formulation and resolution.
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