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Dive into the research topics where Jean-Philippe Argaud is active.

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Featured researches published by Jean-Philippe Argaud.


Nuclear Instruments & Methods in Physics Research Section A-accelerators Spectrometers Detectors and Associated Equipment | 2011

Differential influence of instruments in nuclear core activity evaluation by data assimilation

Bertrand Bouriquet; Jean-Philippe Argaud; Patrick Erhard; Sébastien Massart; Angélique Ponçot; Sophie Ricci; Olivier Thual

The global neutronic activity fields of a nuclear core can be reconstructed using data assimilation. Indeed, data assimilation allows to combine both measurements from instruments and information from a model, to evaluate the best possible neutronic activity within the core. We present and apply a specific procedure which evaluates the influence of measures by adding or removing instruments in a given measurement network (possibly empty). The study of various network configurations for the instruments in the nuclear core establishes that the influence of the instruments depends both on the independent instrumentation location and on the chosen network.


ieee powertech conference | 2007

Second Order Stochastic Dominance Portfolio Optimization for an Electric Energy Company

M.-P. Cheong; G.B. Sheble; Daniel Berleant; C.-C. Teoh; Jean-Philippe Argaud; Mathieu Dancre; Laetitia Andrieu; F. Barjon

This paper presents a framework of portfolio optimization for energy markets from an electric energy companys perspective. The objective of this research is to determine the best possible investment plan by combining two potentially conflicting portfolio investment goals. First, given the general characteristics of the generating assets and forecast of market variables, the decision maker selects an efficient set of portfolios by optimizing the expected portfolio return. Secondly, an optimal portfolio is chosen based on companys risk profile. This risk is controlled by guaranteeing that the portfolio model has second-order stochastic dominance (SSD) over the cumulative distribution of a minimum tolerable reference distribution. Decision criteria are then applied to obtain an optimal and robust portfolio. The proposed approach is used to determine the amount of optimal market share value that maximizes the expected value of the profit. This is performed by treating risk as a distribution that represents the minimum expected profit acceptable by the energy company. Results show that different risk profile leads to different optimal portfolio. The optimal portfolio which gives the highest expected profit may not have the best robustness. This approach is also applicable to problems characterized by other sources of epistemic uncertainty besides unknown dependencies.


arXiv: Numerical Analysis | 2016

Stabilization of (G)EIM in presence of measurement noise: application to nuclear reactor physics

Jean-Philippe Argaud; Bertrand Bouriquet; Helin Gong; Yvon Maday; Olga Mula

The Empirical Interpolation Method (EIM) and its generalized version (GEIM) can be used to approximate a physical system by combining data measured from the system itself and a reduced model representing the underlying physics. In presence of noise, the good properties of the approach are blurred in the sense that the approximation error no longer converges but even diverges. We propose to address this issue by a least-squares projection with constrains involving a some a priori knowledge of the geometry of the manifold formed by all the possible physical states of the system. The efficiency of the approach, which we will call Constrained Stabilized GEIM (CS-GEIM), is illustrated by numerical experiments dealing with the reconstruction of the neutron flux in nuclear reactors. A theoretical justification of the procedure will be presented in future works.


Annals of Nuclear Energy | 2013

Variational assimilation for xenon dynamical forecasts in neutronic using advanced background error covariance matrix modelling

Angélique Ponçot; Jean-Philippe Argaud; Bertrand Bouriquet; Patrick Erhard; Serge Gratton; Olivier Thual

Data assimilation method consists in combining all available pieces of information about a system to obtain optimal estimates of initial states. The different sources of information are weighted according to their accuracy by the means of error covariance matrices. Our purpose here is to evaluate the efficiency of variational data assimilation for the xenon induced oscillations forecasts in nuclear cores. In this paper we focus on the comparison between 3DVAR schemes with optimised background error covariance matrix B and a 4DVAR scheme. Tests were made in twin experiments using a simulation code which implements a mono-dimensional coupled model of xenon dynamics, thermal, and thermal–hydraulic processes. We enlighten the very good efficiency of the 4DVAR scheme as well as good results with the 3DVAR one using a careful multivariate modelling of B.


Annals of Nuclear Energy | 2011

Best Linear Unbiased Estimation of the nuclear masses

Bertrand Bouriquet; Jean-Philippe Argaud

Abstract This paper presents methods to provide an optimal evaluation of the nuclear masses. The techniques used for this purpose come from data assimilation that allows combining, in an optimal and consistent way, information coming from experiment and from numerical model. Using all the available information, it leads to improve not only masses evaluations, but also to decrease uncertainties. Each newly evaluated mass value is associated with some accuracy that is sensibly reduced with respect to the values given in tables, especially in the case of the less well-known masses. In this paper, we first introduce a useful tool of data assimilation, the Best Linear Unbiased Estimation (BLUE). This BLUE method is applied to nuclear mass tables and some results of improvement are shown.


Archive | 2010

Data Assimilation in Nuclear Power Plant Core

Jean-Philippe Argaud; B. Bouriquet; Patrick Erhard; S. Massart; S. Ricci

The use of Data Assimilation is fairly recent in the field of nuclear core modelling. This paper is focused on field reconstruction and parameters estimation, based on the standard simulation of neutron fields which are already very accurate. In one application, these methods are used to investigate how to gather information coming from several instruments and to evaluate the impact of instrument loss. In a second application, it leads to best parameter estimation through processing a large set of data, with the aim of improving the simulation for upcoming nuclear core.


Journal of Computational Physics | 2018

Sensor placement in nuclear reactors based on the generalized empirical interpolation method

Jean-Philippe Argaud; Bertrand Bouriquet; F. de Caso; Helin Gong; Yvon Maday; Olga Mula

In this paper, we apply the so-called generalized empirical interpolation method (GEIM) to address the problem of sensor placement in nuclear reactors. This task is challenging due to the accumulation of a number of difficulties like the complexity of the underlying physics and the constraints in the admissible sensor locations and their number. As a result, the placement, still today, strongly relies on the know-how and experience of engineers from different areas of expertise. The present methodology contributes to making this process become more systematic and, in turn, simplify and accelerate the procedure.


arXiv: Computational Physics | 2016

Reconstruction by Data Assimilation of the Inner Temperature Field From Outer Measurement in Thick Pipe

Jean-Philippe Argaud; Bertrand Bouriquet; Mathieu Courtois; Jean-Christophe Le Roux

The detailed knowledge of the inner skin temperature behavior is very important to evaluate and manage the aging of large pipes in cooling systems. We describe here a method to obtain this information as a function of outer skin temperature measurements, in space and time. This goal is achieved by mixing fine simulations and numerical methods such as impulse response and data assimilation. Demonstration is done on loads representing extreme transient stratification or thermal shocks. From a numerical point of view, the results of the reconstruction are outstanding, with a mean accuracy of the order of less than a half percent of the temperature values of the thermal transient.


Journal of Power and Energy Systems | 2011

Robustness of Nuclear Core Activity Reconstruction by Data Assimilation

Bertrand Bouriquet; Jean-Philippe Argaud; Patrick Erhard; Sébastien Massart; Angélique Ponçot; Sophie Ricci; Olivier Thual


International Journal of Approximate Reasoning | 2008

Portfolio management under epistemic uncertainty using stochastic dominance and information-gap theory

Daniel Berleant; Laetitia Andrieu; Jean-Philippe Argaud; F. Barjon; M.-P. Cheong; Mathieu Dancre; G.B. Sheble; C.-C. Teoh

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Sophie Ricci

Centre national de la recherche scientifique

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Helin Gong

Électricité de France

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Daniel Berleant

University of Arkansas at Little Rock

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G.B. Sheble

Portland State University

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