Coupled problems consist of two or more problems which in most cases describe different physical phenomena. An example of such a problem is the interaction of fluid and structure. Usually, the most accurate way to solve coupled problems is the monolithical approach. But often, due to different reasons, a partitioned method is used, where the subproblems are solved with different software packages and there may be different discretisation methods. One reason for partitioning a coupled problem is that existing codes and the best discretisation schemes can be used. In this note we introduce an iteration-free, partitioned method which is based on a linear-implicit time integration method
AbstractThis paper introduces a fully implicit partitioned coupling scheme for problems of thermoela...
This paper focuses on the stability of the coupling iterations in the partitioned approach to fluid-...
Outlines a general methodology for the solution of the system of algebraic equations arising from th...
We consider the procedure of computing the response of a coupled problem with a partitioned approach...
We look at the computational procedure of computing the response of a coupled fluid-structure intera...
Numerical simulation of fluid-structure interaction is often attempted in the context of partitioned...
Thermal interaction of fluids and solids, or conjugate heat transfer (CHT), is encountered in many e...
Thermal interaction of fluids and solids, or conjugate heat transfer (CHT), is en-countered in many ...
International audienceIn this Note, we introduce a partitioned Newton based method for solving nonli...
We present a partitioned Model Order Reduction method for multiphysics problems, that is based on a ...
The efficient numerical simulation of stiff multiphysics systems remains a core challenge in scienti...
International audienceIn this work we consider the fluid-structure interaction in fully nonlinear se...
In this paper we outline a general methodology for the solution of the system of algebraic equations...
Abstract. In this article we consider the generalised-α methods, make an analysis of the methods a...
This work introduces a general framework for constructing high-order, linearly stable, partitioned s...
AbstractThis paper introduces a fully implicit partitioned coupling scheme for problems of thermoela...
This paper focuses on the stability of the coupling iterations in the partitioned approach to fluid-...
Outlines a general methodology for the solution of the system of algebraic equations arising from th...
We consider the procedure of computing the response of a coupled problem with a partitioned approach...
We look at the computational procedure of computing the response of a coupled fluid-structure intera...
Numerical simulation of fluid-structure interaction is often attempted in the context of partitioned...
Thermal interaction of fluids and solids, or conjugate heat transfer (CHT), is encountered in many e...
Thermal interaction of fluids and solids, or conjugate heat transfer (CHT), is en-countered in many ...
International audienceIn this Note, we introduce a partitioned Newton based method for solving nonli...
We present a partitioned Model Order Reduction method for multiphysics problems, that is based on a ...
The efficient numerical simulation of stiff multiphysics systems remains a core challenge in scienti...
International audienceIn this work we consider the fluid-structure interaction in fully nonlinear se...
In this paper we outline a general methodology for the solution of the system of algebraic equations...
Abstract. In this article we consider the generalised-α methods, make an analysis of the methods a...
This work introduces a general framework for constructing high-order, linearly stable, partitioned s...
AbstractThis paper introduces a fully implicit partitioned coupling scheme for problems of thermoela...
This paper focuses on the stability of the coupling iterations in the partitioned approach to fluid-...
Outlines a general methodology for the solution of the system of algebraic equations arising from th...