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Charette, Andre

Groupe de Recherche en Ingénierie des Procédés et Systèmes, Departement des Sciences Appliquées, Université du Québec à Chicoutimi, 555 Boulevard de l'Université, Chicoutimi, Québec, Canada, G7H 2B1

Radiation heat transfer, Monte Carlo

Ph. D.

Balima, Olivier F.

THEORETICAL DEVELOPMENT FOR REFRACTIVE INDEX RECONSTRUCTION FROM A RADIATIVE TRANSFER EQUATION-BASED ALGORITHM

Determination of material properties: optical tomography applications

NEW DEVELOPMENTS IN FREQUENCY DOMAIN OPTICAL TOMOGRAPHY. PART II. APPLICATION WITH A L-BFGS ASSOCIATED TO AN INEXACT LINE SEARCH

NEW DEVELOPMENTS IN FREQUENCY DOMAIN OPTICAL TOMOGRAPHY. PART I. FORWARD MODEL AND GRADIENT COMPUTATION

Kiss, Laszlo

Convective Heat Transfer under a Rotating Flow

Larouche, Andre

THE IMAGINARY PLANES METHOD APPLIED TO THE 3D SIMULATION OF THE TRANSIENT BEHAVIOUR OF METAL PROCESSING FURNACES

Kocaefe, Yasar S.

THE IMAGINARY PLANES METHOD APPLIED TO THE 3D SIMULATION OF THE TRANSIENT BEHAVIOUR OF METAL PROCESSING FURNACES

Bui , Rung T.

THE IMAGINARY PLANES METHOD APPLIED TO THE 3D SIMULATION OF THE TRANSIENT BEHAVIOUR OF METAL PROCESSING FURNACES

Kim, Hyun K.

OPTICAL TOMOGRAPHY AS AN INVERSE RADIATION PROBLEM

Jain, Pankaj

Convective Heat Transfer under a Rotating Flow

Marceau, Daniel

Determination of material properties: optical tomography applications

NEW DEVELOPMENTS IN FREQUENCY DOMAIN OPTICAL TOMOGRAPHY. PART II. APPLICATION WITH A L-BFGS ASSOCIATED TO AN INEXACT LINE SEARCH

NEW DEVELOPMENTS IN FREQUENCY DOMAIN OPTICAL TOMOGRAPHY. PART I. FORWARD MODEL AND GRADIENT COMPUTATION

Boulanger, Joan

THEORETICAL DEVELOPMENT FOR REFRACTIVE INDEX RECONSTRUCTION FROM A RADIATIVE TRANSFER EQUATION-BASED ALGORITHM

OPTICAL TOMOGRAPHY AS AN INVERSE RADIATION PROBLEM

Determination of material properties: optical tomography applications

NEW DEVELOPMENTS IN FREQUENCY DOMAIN OPTICAL TOMOGRAPHY. PART II. APPLICATION WITH A L-BFGS ASSOCIATED TO AN INEXACT LINE SEARCH

NEW DEVELOPMENTS IN FREQUENCY DOMAIN OPTICAL TOMOGRAPHY. PART I. FORWARD MODEL AND GRADIENT COMPUTATION

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