On the most simple 1-D heat equation, a simple identication problem of heatux on one side from temperature measurement on the other side is solved with a conjugate gradient method (CGM). What is new in this well known and academic problem is that theCGM can be developped explicitely. This means that the CGM is given with explicit formulae into an approximation space split between a polynomial part and an exponential part. A ltering property of the CGM is deduced. These results correct and deepen the work of previous authors
Y and T: Temperatures. Y: Solution of the direct problem, in K. T: Solution of the inverse problem, ...
The finite element method (FEM) is one of the most frequently used numerical methods for finding the...
Y and T: Temperatures. Y: Solution of the direct problem, in K. T: Solution of the inverse problem, ...
In many engineering systems, e.g., in heat exchanges, reflux condensers, combustion chambers, nuclea...
The conjugate gradient method (CGM), formulated with the adjoint problem, is adopted in this study a...
In this article, we consider coefficient identification problems in heat transfer concerned with the...
In this work, we present the solution of a class of linear inverse heat conduction problems for the ...
A framework for obtaining adjoint gradients for coupled conjugate heat transfer problems...
Inverse conjugate natural convection problem with multiple unknown heating fluxes is examined in thi...
The conjugate gradient method formulated with the adjoint problem is here employed to solve the 2-D...
© 2018 Elsevier Masson SAS The aim of this paper is to present a very efficient and accurate numeric...
A direct solution of the heat conduction equation with prescribed initial and boundary conditions yi...
© 2019, © 2019 Taylor & Francis Group, LLC. This article presents an inverse problem of determinat...
A framework for obtaining adjoint gradients for coupled conjugate heat transfer problems...
The paper presents a solution to an inverse problem based on the analy-tical form of the direct prob...
Y and T: Temperatures. Y: Solution of the direct problem, in K. T: Solution of the inverse problem, ...
The finite element method (FEM) is one of the most frequently used numerical methods for finding the...
Y and T: Temperatures. Y: Solution of the direct problem, in K. T: Solution of the inverse problem, ...
In many engineering systems, e.g., in heat exchanges, reflux condensers, combustion chambers, nuclea...
The conjugate gradient method (CGM), formulated with the adjoint problem, is adopted in this study a...
In this article, we consider coefficient identification problems in heat transfer concerned with the...
In this work, we present the solution of a class of linear inverse heat conduction problems for the ...
A framework for obtaining adjoint gradients for coupled conjugate heat transfer problems...
Inverse conjugate natural convection problem with multiple unknown heating fluxes is examined in thi...
The conjugate gradient method formulated with the adjoint problem is here employed to solve the 2-D...
© 2018 Elsevier Masson SAS The aim of this paper is to present a very efficient and accurate numeric...
A direct solution of the heat conduction equation with prescribed initial and boundary conditions yi...
© 2019, © 2019 Taylor & Francis Group, LLC. This article presents an inverse problem of determinat...
A framework for obtaining adjoint gradients for coupled conjugate heat transfer problems...
The paper presents a solution to an inverse problem based on the analy-tical form of the direct prob...
Y and T: Temperatures. Y: Solution of the direct problem, in K. T: Solution of the inverse problem, ...
The finite element method (FEM) is one of the most frequently used numerical methods for finding the...
Y and T: Temperatures. Y: Solution of the direct problem, in K. T: Solution of the inverse problem, ...