Abstract
After having recalled that, when considering a mobile installation, total weight has a crucial importance, and that, in the case of a nuclear reactor, a non neglectable part of weight is that of protection, this note presents an iterative method which results, for a given protection, to a configuration with a minimum weight. After a description of the problem, the author presents the theoretical formulation of the gradient method as it is applied to the concerned case. This application is then discussed, as well as its validity in terms of convergence and uniqueness. Its actual application is then reported, and possibilities of practical applications are evoked.
Citation Formats
Danon, R.
Minimum weight protection - Gradient method; Protection de poids minimum - Methode du gradient.
France: N. p.,
1958.
Web.
Danon, R.
Minimum weight protection - Gradient method; Protection de poids minimum - Methode du gradient.
France.
Danon, R.
1958.
"Minimum weight protection - Gradient method; Protection de poids minimum - Methode du gradient."
France.
@misc{etde_22674165,
title = {Minimum weight protection - Gradient method; Protection de poids minimum - Methode du gradient}
author = {Danon, R.}
abstractNote = {After having recalled that, when considering a mobile installation, total weight has a crucial importance, and that, in the case of a nuclear reactor, a non neglectable part of weight is that of protection, this note presents an iterative method which results, for a given protection, to a configuration with a minimum weight. After a description of the problem, the author presents the theoretical formulation of the gradient method as it is applied to the concerned case. This application is then discussed, as well as its validity in terms of convergence and uniqueness. Its actual application is then reported, and possibilities of practical applications are evoked.}
place = {France}
year = {1958}
month = {Dec}
}
title = {Minimum weight protection - Gradient method; Protection de poids minimum - Methode du gradient}
author = {Danon, R.}
abstractNote = {After having recalled that, when considering a mobile installation, total weight has a crucial importance, and that, in the case of a nuclear reactor, a non neglectable part of weight is that of protection, this note presents an iterative method which results, for a given protection, to a configuration with a minimum weight. After a description of the problem, the author presents the theoretical formulation of the gradient method as it is applied to the concerned case. This application is then discussed, as well as its validity in terms of convergence and uniqueness. Its actual application is then reported, and possibilities of practical applications are evoked.}
place = {France}
year = {1958}
month = {Dec}
}