A framework for obtaining adjoint gradients for coupled conjugate heat transfer problems is presented. The framework is tailored to partitioned approaches in which separate solvers are used for the fluid and solid domains. The exchange of sensitiv- ities between adjoint fluid and solid solvers is necessary in order to obtain gradients and how this is achieved is described. The effectiveness of the procedure is demonstrated by solving a conjugate heat transfer problem using a gradient based approach. The presented method can be extended to sensitivity analysis of multidisciplinary problems where both solvers offer adjoint derivatives
International audienceMany practical flow configurations involve energy transfer in fluids, or in so...
International audienceMany practical flow configurations involve energy transfer in fluids, or in so...
International audienceMany practical flow configurations involve energy transfer in fluids, or in so...
A framework for obtaining adjoint gradients for coupled conjugate heat transfer problems...
In this paper, the continuous adjoint method for use in gradient-based op- timization me...
In this work, we present the solution of a class of linear inverse heat conduction problems for the ...
PhD ThesisConjugate Heat Transfer (CHT) problems are typically solved using a partitioned approach ...
The current paper presents a numerical approach in solving the conjugate heat transfer problems. A h...
In this paper, the continuous adjoint method for use in gradient-based op- timization me...
In many engineering systems, e.g., in heat exchanges, reflux condensers, combustion chambers, nuclea...
On the most simple 1-D heat equation, a simple identication problem of heatux on one side from tempe...
AbstractIn this paper we consider a multi-dimensional inverse heat conduction problem with time-depe...
We describe a numerical method for modeling temperature-dependent uid ow coupled to heat transfer ...
The conjugate gradient method formulated with the adjoint problem is here employed to solve the 2-D...
In this article, we consider coefficient identification problems in heat transfer concerned with the...
International audienceMany practical flow configurations involve energy transfer in fluids, or in so...
International audienceMany practical flow configurations involve energy transfer in fluids, or in so...
International audienceMany practical flow configurations involve energy transfer in fluids, or in so...
A framework for obtaining adjoint gradients for coupled conjugate heat transfer problems...
In this paper, the continuous adjoint method for use in gradient-based op- timization me...
In this work, we present the solution of a class of linear inverse heat conduction problems for the ...
PhD ThesisConjugate Heat Transfer (CHT) problems are typically solved using a partitioned approach ...
The current paper presents a numerical approach in solving the conjugate heat transfer problems. A h...
In this paper, the continuous adjoint method for use in gradient-based op- timization me...
In many engineering systems, e.g., in heat exchanges, reflux condensers, combustion chambers, nuclea...
On the most simple 1-D heat equation, a simple identication problem of heatux on one side from tempe...
AbstractIn this paper we consider a multi-dimensional inverse heat conduction problem with time-depe...
We describe a numerical method for modeling temperature-dependent uid ow coupled to heat transfer ...
The conjugate gradient method formulated with the adjoint problem is here employed to solve the 2-D...
In this article, we consider coefficient identification problems in heat transfer concerned with the...
International audienceMany practical flow configurations involve energy transfer in fluids, or in so...
International audienceMany practical flow configurations involve energy transfer in fluids, or in so...
International audienceMany practical flow configurations involve energy transfer in fluids, or in so...