Choix d'un associateur 2-D pour le balayage multiple et optimisation de l'estimation des pistes

Mémoire numérisé par la Division de la gestion de documents et des archives de l'Université de Montréal

Combinaison d’approches classiques et de génétique inverse en vue d'une meilleure compréhension du tropisme et de l'activité oncolytique du réovirus de mammifères.

Le réovirus de mammifères se multiplie et détruit préférentiellement les cellules cancéreuses. Il est d’ailleurs actuellement à l’étude pour traiter divers types de cancers chez l’humain. L’objectif de cette étude était de mieux comprendre les diverses composantes impliquées dans le cycle viral de réovirus qui pourraient potentiellement être importantes dans le contexte d’optimisation de son potentiel oncolytique, ceci en utilisant une combinaison d’approches classiques ainsi que de génétique inverse.L’approche par persistance virale est classiquement utilisée pour identifier de nouveaux mutants de réovirus. Celle-ci a surtout mené à la sélection de mutants de décapsidation chez les cellules L929. Ici, des virus adaptés furent récupérés de cellules Vero (VeroAV) et contrairement aux autres mutants de persistance, ce virus possède des substitutions d’acides aminés sur les protéines mu1 et sigma1. L’approche par génétique inverse a permis de démontrer que la fixation de VeroAV sur les acides sialiques des cellules Vero était favorisée. Les substitutions sur sigma1 seraient principalement responsables de ce phénotype quoique le contexte de la substitution de mu1 puisse affecter l’infectivité du virus. Dans un deuxième volet, il a été remarqué que le virus de type sauvage utilisé pour la génétique inverse (T3DK) était plus sensible à l’interféron comparativement au virus de type sauvage de notre laboratoire (T3DS). Après séquençage complet du virus T3DS nous avons reconstruit, par génétique inverse, le virus T3DS. Nous avons donc pu poursuivre nos études sur le virus P4L-12 précédemment isolé au laboratoire par mutagenèse chimique. Il a été préalablement démontré que P4L-12 possède une meilleure réplication chez les cellules transformées et un blocage plus complet chez les cellules parentales, phénotype relié à une sensibilité accrue à l’interféron. Dans cette étude, des substitutions d’acides aminés sur les protéines sigma3, mu1, muNS et lambda2 furent identifiés. Nous avons démontré, par génétique inverse, que la substitution sur la protéine lambda2 était principalement responsable du phénotype de sensibilité à l’interféron. Ces approches de persistance ou de sélection de mutants sensibles à l’interféron, suivies d’une caractérisation par génétique inverse seront certainement utiles à une meilleure compréhension de réovirus et pourraient contribuer à améliorer son potentiel oncolytique.

Investigations On The Development Of An Ann Model & Visual Manipulation Approach For 2-D Dft Computation In Image Processing

This thesis is an outcome of the investigations carried out on the development of an Artificial Neural Network (ANN) model to implement 2-D DFT at high speed. A new definition of 2-D DFT relation is presented. This new definition enables DFT computation organized in stages involving only real addition except at the final stage of computation. The number of stages is always fixed at 4. Two different strategies are proposed. 1) A visual representation of 2-D DFT coefficients. 2) A neural network approach. The visual representation scheme can be used to compute, analyze and manipulate 2D signals such as images in the frequency domain in terms of symbols derived from 2x2 DFT. This, in turn, can be represented in terms of real data. This approach can help analyze signals in the frequency domain even without computing the DFT coefficients. A hierarchical neural network model is developed to implement 2-D DFT. Presently, this model is capable of implementing 2-D DFT for a particular order N such that ((N))4 = 2. The model can be developed into one that can implement the 2-D DFT for any order N upto a set maximum limited by the hardware constraints. The reported method shows a potential in implementing the 2-D DF T in hardware as a VLSI / ASIC

Application of two-dimensional wavelet transform in near-shore X-band radar images

Among existing remote sensing applications, land-based X-band radar is an effective technique to monitor the wave fields, and spatial wave information could be obtained from the radar images. Two-dimensional Fourier Transform (2-D FT) is the common algorithm to derive the spectra of radar images. However, the wave field in the nearshore area is highly non-homogeneous due to wave refraction, shoaling, and other coastal mechanisms. When applied in nearshore radar images, 2-D FT would lead to ambiguity of wave characteristics in wave number domain. In this article, we introduce two-dimensional Wavelet Transform (2-D WT) to capture the non-homogeneity of wave fields from nearshore radar images. The results show that wave number spectra by 2-D WT at six parallel space locations in the given image clearly present the shoaling of nearshore waves. Wave number of the peak wave energy is increasing along the inshore direction, and dominant direction of the spectra changes from South South West (SSW) to West South West (WSW). To verify the results of 2-D WT, wave shoaling in radar images is calculated based on dispersion relation. The theoretical calculation results agree with the results of 2-D WT on the whole. The encouraging performance of 2-D WT indicates its strong capability of revealing the non-homogeneity of wave fields in nearshore X-band radar images.

d-Koszul algebras, 2-d-determined algebras and 2-d-Koszul algebras

The relationship between an algebra and its associated monomial algebra is investigated when at least one of the algebras is d-Koszul It is shown that an algebra which has a reduced Grobnerbasis that is composed of homogeneous elements of degree d is d-Koszul if and only if its associated monomial algebra is d-Koszul The class of 2-d-determined algebras and the class 2-d-Koszul algebras are introduced In particular it is shown that 2-d-determined monomial algebras are 2-d-Koszul algebras and the structure of the ideal of relations of such an algebra is completely determined (C) 2010 Elsevier B V All rights reserved

A marker-and-cell approach to free surface 2-D multiphase flows

Conselho Nacional de Desenvolvimento Científico e Tecnológico (CNPq)

Active flutter suppression in a 2-D airfoil using linear matrix inequalities techniques

Flutter is an in-flight vibration of flexible structures caused by energy in the airstream absorbed by the lifting surface. This aeroelastic phenomenon is a problem of considerable interest in the aeronautic industry, because flutter is a potentially destructive instability resulting from an interaction between aerodynamic, inertial, and elastic forces. To overcome this effect, it is possible to use passive or active methodologies, but passive control adds mass to the structure and it is, therefore, undesirable. Thus, in this paper, the goal is to use linear matrix inequalities (LMIs) techniques to design an active state-feedback control to suppress flutter. Due to unmeasurable aerodynamic-lag states, one needs to use a dynamic observer. So, LMIs also were applied to design a state-estimator. The simulated model, consists of a classical flat plate in a two-dimensional flow. Two regulators were designed, the first one is a non-robust design for parametric variation and the second one is a robust control design, both designed by using LMIs. The parametric uncertainties are modeled through polytopic uncertainties. The paper concludes with numerical simulations for each controller. The open-loop and closed-loop responses are also compared and the results show the flutter suppression. The perfomance for both controllers are compared and discussed. Copyright © 2006 by ABCM.

A 2-D delaunay refinement algorithm using an initial prerefinement from the boundary mesh

An improvement to the quality bidimensional Delaunay mesh generation algorithm, which combines the mesh refinement algorithms strategy of Ruppert and Shewchuk is proposed in this research. The developed technique uses diametral lenses criterion, introduced by L. P. Chew, with the purpose of eliminating the extremely obtuse triangles in the boundary mesh. This method splits the boundary segment and obtains an initial prerefinement, and thus reducing the number of necessary iterations to generate a high quality sequential triangulation. Moreover, it decreases the intensity of the communication and synchronization between subdomains in parallel mesh refinement. © 2008 IEEE.