Localisation et caractère monogénique de cinq loci de traits quantitatifs de l'hypertension artérielle sur le chromosome 10 du rat Dahl salt-sensitive

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

Recherche de déterminants génomiques impliqués dans l'hypertension, sur le chromosome X, chez des familles du Saguenay-Lac-Saint-Jean

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

Cartographie génétique d’une forme familiale autosomale dominante d’anévrysmes du septum inter-ventriculaire et de communications inter-ventriculaires au chromosome 10p15

Les malformations cardiaques congénitales (CHM) représentent 28 % de toutes les malformations congénitales majeures et touchent 8 pour 1000 naissances à terme. Elles sont la cause de mortalité et de morbidité non infectieuse la plus fréquente chez les enfants de moins d’une année de vie. Les communications interventriculaires (VSD) forment le sous-type de CHM le plus fréquent et l’aggrégation familiale est extrêmement rare. Le but de cette étude était d’identifier les facteurs génétiques et les régions chromosomiques contribuant aux VSD. Une grande famille ségréguant diverses formes de pathologies septales, incluant des VSD, des anévrysmes du septum interventriculaire (VSA) et des communications interauriculaires (ASD), a été examinées et caractérisées cliniquement et génétiquement. Dix-huit membres de la famille, sur trois générations, ont pu être étudiés. (10 affectés : 4 VSD, 3 VSA, 2 ASD et une tétralogie de Fallot). L’analyse de liaison multipoint paramétrique démontre un logarithme des probabilités maximal (LOD) de 3.29 liant significativement le chromosome 10p15.3-10p15.2 aux traits observés dans cette famille. Le pointage LOD oriente vers une région pauvre en gènes qui a déjà été associée aux malformations du septum interventriculaire, mais qui est distincte de la région du syndrome de DiGeorge de type 2 sur le chromosome 10p. De plus, plusieurs scénarios d’analyse de liaison suggèrent que la tétralogie de Fallot est une phénocopie et qu’elle est donc génétiquement différente des autres pathologies du septum observées dans cette famille. En bref, cette étude associe une forme rare de VSD/VSA au chromosome 10p15 et permet d’étendre le spectre de l’hétérogénéité des pathologies septales. Mots-clés : Malformations cardiaques congénitales, malformations du septum, tétralogie de Fallot, analyse de liaison, chromosome 10p15, génétique moléculaire

Elucidating the crosstalk between condensin subunits and its relevance in chromosome condensation

ADN subit une série de transformations structurelles complexes au cours de la division cellulaire, ce qui entraîne dans son compactage chromosomes mitotiques par un processus appelé la condensation des chromosomes. Le complexe de condensine pentamérique est fortement impliqué comme un effecteur majeur de ce phénomène. Il s'agit d'un complexe protéine de sous-unités multiples avec deux sous-unités catalytiques [SMC- Structural Maintenance of Chromosomes] et de trois sous-unités de régulation, hautement conservés de la levure à l'homme. Le complexe de condensine dans Saccharomyces cerevisiae est constitué de deux sous-unités de SMC [Smc2 et Smc4] et trois protéines non réglementaires [Brn1, Ycs4, Ycg1]. Malgré son importance, le mécanisme d'action de condensine reste largement inconnu. Par conséquent, l'objectif de cette recherche est de comprendre le mécanisme d'action de condensine et comment elle est affectée par l'interaction entre ses sous-unités réglementaires et non-réglementaires. Cette thèse identifie quatre morphologies dépendants du cycle cellulaire distincts du locus d'ADNr. Cette transformation du phénotype ADNr de G1 à la mitose dépend condensine. Afin de déterminer le rôle de l'interaction entre les sous-unités catalytiques et réglementaires de condensine dans la régulation du complexe condensine, nous avons identifié six résidus positifs sur l'extrémité C-terminale de BRN1 qui affectent la formation du complexe condensine, l'activité de la condensation et l'interaction avec tubuline, ce qui suggère que ces résidus ont un rôle dans la régulation de condensine. Ensemble, nos résultats suggèrent un modèle de règlement du condensine par l'interaction entre les sous-unités de condensine.

Investigations on the Dynamics of Combination Maps and the Analysis of Bifurcation in a Discontinuous Logistic Map

This thesis is a study of discrete nonlinear systems represented by one dimensional mappings.As one dimensional interative maps represent Poincarre sections of higher dimensional flows,they offer a convenient means to understand the dynamical evolution of many physical systems.It highlighting the basic ideas of deterministic chaos.Qualitative and quantitative measures for the detection and characterization of chaos in nonlinear systems are discussed.Some simple mathematical models exhibiting chaos are presented.The bifurcation scenario and the possible routes to chaos are explained.It present the results of the numerical computational of the Lyapunov exponents (λ) of one dimensional maps.This thesis focuses on the results obtained by our investigations on combinations maps,scaling behaviour of the Lyapunov characteristic exponents of one dimensional maps and the nature of bifurcations in a discontinous logistic map.It gives a review of the major routes to chaos in dissipative systems,namely, Period-doubling ,Intermittency and Crises.This study gives a theoretical understanding of the route to chaos in discontinous systems.A detailed analysis of the dynamics of a discontinous logistic map is carried out, both analytically and numerically ,to understand the route it follows to chaos.The present analysis deals only with the case of the discontinuity parameter applied to the right half of the interval of mapping.A detailed analysis for the n –furcations of various periodicities can be made and a more general theory for the map with discontinuities applied at different positions can be on a similar footing

Existence of multiple attractors and the nature of bifurcations in a discontinuous logistic map

We present the analytical investigations on a logistic map with a discontinuity at the centre. An explanation for the bifurcation phenomenon in discontinuous systems is presented. We establish that whenever the elements of an n-cycle (n > 1) approach the discontinuities of the nth iterate of the map, a bifurcation other than the usual period-doubling one takes place. The periods of the cycles decrease in an arithmetic progression, as the control parameter is varied. The system also shows the presence of multiple attractors. Our results are verified by numerical experiments as well.

Stability of periodic orbits of coupled-map lattices

We consider the stability properties of spatial and temporal periodic orbits of one-dimensional coupled-map lattices. The stability matrices for them are of the block-circulant form. This helps us to reduce the problem of stability of spatially periodic orbits to the smaller orbits corresponding to the building blocks of spatial periodicity, enabling us to obtain the conditions for stability in terms of those for smaller orbits.

Dynamics of the logistic map under discrete parametric perturbation

By introducing a periodic perturbation in the control parameter of the logistic map we have investigated the period locking properties of the map. The map then gets locked onto the periodicity of the perturbation for a wide range of values of the parameter and hence can lead to a control of the chaotic regime. This parametrically perturbed map exhibits many other interesting features like the presence of bubble structures, repeated reappearance of periodic cycles beyond the chaotic regime, dependence of the escape parameter on the seed value and also on the initial phase of the perturbation etc.

Bifurcation structure and Lyapunov exponents of a modulated logistic map

We have studied the bifurcation structure of the logistic map with a time dependant control parameter. By introducing a specific nonlinear variation for the parameter, we show that the bifurcation structure is modified qualitatively as well as quantitatively from the first bifurcation onwards. We have also computed the two Lyapunov exponents of the system and find that the modulated logistic map is less chaotic compared to the logistic map.

An analogue of the logistic map in two dimensions

This is a sequel to our earlier work on the modulated logistic map. Here, we first show that the map comes under the universality class of Feigenbaum. We then give evidence for the fact that our model can generate strange attractors in the unit square for an uncountable number of parameter values in the range μ∞<μ<1. Numerical plots of the attractor for several values of μ are given and the self-similar structure is explicity shown in one case. The fractal and information dimensions of the attractors for many values of μ are shown to be greater than one and the variation in their structure is analysed using the two Lyapunov exponents of the system. Our results suggest that the map can be considered as an analogue of the logistic map in two dimensions and may be useful in describing certain higher dimensional chaotic phenomena.

Evidence for the existence of Sarkovskii ordering in a two-dimensional map

We analyse numerically the bifurcation structure of a two-dimensional noninvertible map and show that different periodic cycles are arranged in it exactly in the same order as in the case of the logistic map. We also show that this map satisfies the general criteria for the existence of Sarkovskii ordering, which supports our numerical result. Incidently, this is the first report of the existence of Sarkovskii ordering in a two-dimensional map.

Universal behaviour in a ``modulated'' logistic map

We study the period-doubling bifurcations to chaos in a logistic map with a nonlinearly modulated parameter and show that the bifurcation structure is modified significantly. Using the renormalisation method due to Derrida et al. we establish the universal behaviour of the system at the onset of chaos.

Functional genomics of the Drosophila melanogaster X chromosome and the role of DWnt5 during development

The collection of X chromosome insertions (PX) lethal lines, which was isolated from a screen for essential genes on the X chromosome, was characterized by means of cloning the insertion sites, mapping the sites within genomic DNA and determination of the associated reporter gene expresssion patterns. The established STS flanking the P element insertion sites were submitted to EMBL nucleotide databases and their in situ data together with the enhancer trap expression patterns have been deposited in the FlyView database. The characterized lines are now available to be used by the scientific community for a detailed analysis of the newly established lethal gene functions. One of the isolated genes on the X chromosome was the Drosophila gene Wnt5 (DWnt5). From two independent screens, one lethal and three homozygous viable alleles were recovered, allowing the identification of two distinct functions for DWnt5 in the fly. Observations on the developing nervous system of mutant embryos suggest that DWnt5 activity affects axon projection pattern. Elevated levels of DWNT5 activity in the midline cells of the central nervous system causes improper establishment and maintenance of the axonal pathways. Our analysis of the expression and mutant phenotype indicates that DWnt5 function in a process needed for proper organization of the nervous system. A second and novel function of DWnt5 is the control of the body size by regulation of the cell number rather than affecting the size of cells. Moreover, experimentally increased DWnt5 levels in a post-mitotic region of the eye imaginal disc causes abnormal cell cycle progression, resulting in additional ommatidia in the adult eye when compared to wild type. The increased cell number and the effects on the cell cycle after exposure to high DWNT5 levels is the result of a failure to downregulate cyclin B and therefore the unsuccessful establishment of a G1 arrest.

Retargeting of pre-set regions on chromosome for high gene expression in mammalian cells

We have developed a system to hunt and reuse special gene integration sites that allow for high and stable gene expression. A vector, named pRGFP8, was constructed. The plasmid pRGFP8 contains a reporter gene, gfp2 and two extraneous DNA fragments. The gene gfp2 makes it possible to screen the high expression regions on the chromosome. The extraneous DNA fragments can help to create the unique loci on the chromosome and increase the gene targeting frequency by increasing the homology. After transfection into Chinese hamster ovary cells (CHO) cells, the linearized pRGFP8 can integrate into the chromosome of the host cells and form the unique sites. With FACS, 90 millions transfected cells were sorted and the cells with strongest GFP expression were isolated, and then 8 stable high expression GFP CHO cell lines were selected as candidates for the new host cell. Taking the unique site created by pRGFP8 on the chromosome in the new host cells as a targeting locus, the gfp2 gene was replaced with the gene of interest, human ifngamma, by transfecting the targeting plasmid pRIH-IFN. Then using FACS, the cells with the dimmest GFP fluorescence were selected. These cells showed they had strong abilities to produce the protein of interest, IFN-gamma. During the gene targeting experiment, we found there is positive correlation between the fluorescence density of the GFP CHO host cells and the specific production rate of IFN-gamma. This result shows that the strategy in our expression system is correct: the production of the interesting protein increases with the increase fluorescence of the GFP host cells. This system, the new host cell lines and the targeting vector, can be utilized for highly expressing the gene of interest. More importantly, by using FACS, we can fully screen all the transfected cells, which can reduce the chances of losing the best cells.