Rapports de stage

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En 3e, en cours de scolarité ou en fin d'études, vous allez souvent avoir l’occasion de faire un stage. C’est donc l'occasion de tester ces connaissances théoriques et d'améliorer ses compétences et sa pratique. Ce type de formation permet aussi de savoir si l'on ne se trompe pas de voie ou alors de se donner une idée sur le futur métier que l'on pourrait faire.


Apprécié par les élèves, mais aussi par les recruteurs, car il s’agit d’un vrai plus sur le CV (nos documents pour rédiger un CV), le stage donne par contre droit à un travail supplémentaire. Effectivement, suite à votre expérience en entreprise, votre établissement scolaire ou d’étude supérieure va vous demander de faire un rapport de stage. Pas toujours facile à faire ! C’est pour cela que YouScribe vous propose sur cette page et sur d’autres de découvrir tout ce qu’il faut savoir sur ce travail…


Un exercice imposé de la 3e au Master


Au cours de votre scolarité, rédiger un rapport de stage est une tâche à laquelle vous serez régulièrement confronté.


Pour tous les âges


Un premier résumé d'expérience en entreprise vous sera demandé dès la troisième, à l'issue du stage obligatoire. Ce n’est pas fini, car bien sûr cela va s’accentuer à partir de l’entrée dans l’enseignement supérieur…


En effet, lorsque l’on rentre en étude supérieure, que cela soit à l’université ou dans une école (de commerce, d’ingénieure, d’informatique, d’arts, etc.), pour un DUT, un BTS, une licence professionnelle, un master, un doctorat ou tous autres diplômes, vous aurez normalement le droit à un ou plusieurs stages en entreprise. Ces premières expériences professionnelles devront alors être retranscrites dans un rapport à remettre à votre établissement.


Plusieurs raisons


Mais pourquoi oblige-t-on la plupart des stagiaires à rendre un compte rendu de leur expérience ?


Il y a plusieurs raisons toutes simples qui font que le rapport de stage est la plupart du temps obligatoire :



  • La première est tout simplement de voir ce que vous avez fait pendant votre stage pour voir si cela à un lien avec votre scolarité.

  • La seconde est de déterminer si cette expérience vous a apporté quelque chose pour vous et votre projet professionnel.

  • La troisième est voir quelle compétence vous avez développée via une mise en pratique, car la pratique est souvent plus efficace que la théorie.

  • La quatrième est de développer votre sens de la rédaction, de la synthèse et de l’analyse qui vous seront obligatoire pour rédiger votre rapport.


Grâce à un simple document, votre correcteur va donc pouvoir vous évaluer.


Des conseils et des exemples


Le rapport de stage est un exercice qui nécessite des compétences rédactionnelles, de synthèse et d'organisation. Effectivement, il va vous être demandé d'expliquer ce que vous avez fait pendant votre stage en quelques pages ou parfois en plusieurs dizaines de pages. Grâce à notre site, vous allez pour accéder à un vaste choix de contenu qui devrait largement vous aider.


Comment faire son rapport ?


Question que se pose de nombreux stagiaires, comment écrire ou rédiger son rapport de stage ? Il est effectivement normal de se demander ce que l’on peut mettre dedans, ce que l’on va bien pouvoir raconter pour réussir à écrire plusieurs pages ou dizaines de pages. Vous aurez aussi accès à de nombreux conseils et informations qui devraient vous faciliter la présentation de votre travail.


Des différences selon le niveau


Même s’il porte le même nom, un rapport de stage de troisième ne sera pas similaire à un rapport de stage de fin d’études de master. Effectivement, les différences sont souvent flagrantes, la version pour les 3e années est logiquement plus petite et moins compliquée. Plus votre niveau scolaire augmente, plus votre résumé de ce que vous avez fait en entreprise devra être précis, intéressant, complet, etc.


Des différences selon les métiers


Comme pour les classes, il peut avoir des différences notables entre un rapport de stage pour un poste de comptable ou informaticien. Chaque métier, chaque secteur à des différences, il est donc normal d’en prendre compte et de les faire apparaître dans son rapport.


 


En plus des exemples qui pourront vous aider à approfondir le sujet sur certains côtés du rapport de stage, vous allez pouvoir aussi découvrir dans nos documents ci-dessous différents exemples, modèles, conseils, astuces pour vous aider à faire un bon rapport de stage.

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Quasipatterns in steady Benard Rayleigh convection
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Quasipatterns in steady Benard Rayleigh convection

Gérard Iooss

Quasipatterns in steady Benard Rayleigh convection Alternate Text
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Quasipatterns in steady Benard Rayleigh convection

Gérard Iooss

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Regularity and propagation of moments in some nonlinear Vlasov
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Regularity and propagation of moments in some nonlinear Vlasov

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Regularity and propagation of moments in some nonlinear Vlasov

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Existence to solutions of a kinetic aerosol model
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Existence to solutions of a kinetic aerosol model

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Existence to solutions of a kinetic aerosol model

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18 pages

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COMPENSATED COMPACTNESS FOR 2D CONSERVATION LAWS
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COMPENSATED COMPACTNESS FOR 2D CONSERVATION LAWS

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COMPENSATED COMPACTNESS FOR 2D CONSERVATION LAWS

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15 pages

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Geometrical localisation of the degrees of freedom for Whitney elements of higher order
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Geometrical localisation of the degrees of freedom for Whitney elements of higher order

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Geometrical localisation of the degrees of freedom for Whitney elements of higher order

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4 pages

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GEOMETRICITY OF THE HODGE FILTRATION ON THE STACK OF PERFECT COMPLEXES OVER XDR
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GEOMETRICITY OF THE HODGE FILTRATION ON THE STACK OF PERFECT COMPLEXES OVER XDR

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GEOMETRICITY OF THE HODGE FILTRATION ON THE STACK OF PERFECT COMPLEXES OVER XDR

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60 pages

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UNIVERSITE NICE SOPHIA ANTIPOLIS UFR SCIENCES Ecole Doctorale Sciences Fondamentales et Appliquees
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UNIVERSITE NICE SOPHIA ANTIPOLIS UFR SCIENCES Ecole Doctorale Sciences Fondamentales et Appliquees

Tony Pantev

UNIVERSITE NICE SOPHIA ANTIPOLIS UFR SCIENCES Ecole Doctorale Sciences Fondamentales et Appliquees Alternate Text
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UNIVERSITE NICE SOPHIA ANTIPOLIS UFR SCIENCES Ecole Doctorale Sciences Fondamentales et Appliquees

Tony Pantev

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121 pages

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FORMALIZED PROOF COMPUTATION AND THE CONSTRUCTION PROBLEM IN ALGEBRAIC GEOMETRY
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FORMALIZED PROOF COMPUTATION AND THE CONSTRUCTION PROBLEM IN ALGEBRAIC GEOMETRY

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FORMALIZED PROOF COMPUTATION AND THE CONSTRUCTION PROBLEM IN ALGEBRAIC GEOMETRY

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19 pages

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On quasitriangular quasi Hopf algebras and a group closely connected with Gal bar Q Q
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On quasitriangular quasi Hopf algebras and a group closely connected with Gal bar Q Q

Sarah Carr

On quasitriangular quasi Hopf algebras and a group closely connected with Gal bar Q Q Alternate Text
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On quasitriangular quasi Hopf algebras and a group closely connected with Gal bar Q Q

Sarah Carr

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125 pages

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CAUSES AND SYMMETRIES IN NATURAL SCIENCES
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CAUSES AND SYMMETRIES IN NATURAL SCIENCES

Francis Bailly

CAUSES AND SYMMETRIES IN NATURAL SCIENCES Alternate Text
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CAUSES AND SYMMETRIES IN NATURAL SCIENCES

Francis Bailly

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25 pages

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1Phenomenology of Incompleteness: from Formal Deductions to Mathematics and Physics
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1Phenomenology of Incompleteness: from Formal Deductions to Mathematics and Physics

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1Phenomenology of Incompleteness: from Formal Deductions to Mathematics and Physics

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Mathematical intuition and the cognitive roots of mathematical concepts1 Giuseppe Longo Arnaud Viarouge CNRS et Ecole Normale Superieure Psychology and Human Development Dpt et CREA Ecole Polytechnique Paris Fr Peabody College Vanderbilt University http: www di ens fr users longo Nashville TN USA Abstract The foundation of Mathematics is both a logico formal issue and an epistemological one By the first we mean the explicitation and analysis of formal proof principles which largely a posteriori ground proof on general deduction rules and schemata By the second we mean the investigation of the constitutive genesis of concepts and structures the aim of this paper This genealogy of concepts so dear to Riemann Poincaré and Enriques among others is necessary both in order to enrich the foundational analysis by this too often disregarded aspect the cognitive and historical constitution of mathematical structures and because of the provable incompleteness of proof principles also in the analysis of deduction For the purposes of our investigation we will hint here to the philosophical frame as well as to the some recent advances in Cognition that support our claim the cognitive origin and the constitutive role of mathematical intuition From Logic to Cognition Over the course of the XXth century the relationships between Philosophy and Mathematics have been dominated by Mathematical Logic A most interesting area of Mathematics which from onwards year of one of the major mathematical results of the century Gödelian Incompleteness enjoyed the double status of a discipline that is both technically profound and philosophically fundamental From the foundational point of view Proof Theory constituted its main aspect also on account of other remarkable results Ordinal Analysis after Gentzen Type Theory in the manner of Church Gödel Girard various forms of incompleteness independence in Set Theory and Arithmetics and produced spin offs which are in the course of changing the world: the functions for the computation of proofs ...
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Mathematical intuition and the cognitive roots of mathematical concepts1 Giuseppe Longo Arnaud Viarouge CNRS et Ecole Normale Superieure Psychology and Human Development Dpt et CREA Ecole Polytechnique Paris Fr Peabody College Vanderbilt University http: www di ens fr users longo Nashville TN USA Abstract The foundation of Mathematics is both a logico formal issue and an epistemological one By the first we mean the explicitation and analysis of formal proof principles which largely a posteriori ground proof on general deduction rules and schemata By the second we mean the investigation of the constitutive genesis of concepts and structures the aim of this paper This genealogy of concepts so dear to Riemann Poincaré and Enriques among others is necessary both in order to enrich the foundational analysis by this too often disregarded aspect the cognitive and historical constitution of mathematical structures and because of the provable incompleteness of proof principles also in the analysis of deduction For the purposes of our investigation we will hint here to the philosophical frame as well as to the some recent advances in Cognition that support our claim the cognitive origin and the constitutive role of mathematical intuition From Logic to Cognition Over the course of the XXth century the relationships between Philosophy and Mathematics have been dominated by Mathematical Logic A most interesting area of Mathematics which from onwards year of one of the major mathematical results of the century Gödelian Incompleteness enjoyed the double status of a discipline that is both technically profound and philosophically fundamental From the foundational point of view Proof Theory constituted its main aspect also on account of other remarkable results Ordinal Analysis after Gentzen Type Theory in the manner of Church Gödel Girard various forms of incompleteness independence in Set Theory and Arithmetics and produced spin offs which are in the course of changing the world: the functions for the computation of proofs ...

Giuseppe Longo

Mathematical intuition and the cognitive roots of mathematical concepts1 Giuseppe Longo Arnaud Viarouge CNRS et Ecole Normale Superieure Psychology and Human Development Dpt et CREA Ecole Polytechnique Paris Fr Peabody College Vanderbilt University http: www di ens fr users longo Nashville TN USA Abstract The foundation of Mathematics is both a logico formal issue and an epistemological one By the first we mean the explicitation and analysis of formal proof principles which largely a posteriori ground proof on general deduction rules and schemata By the second we mean the investigation of the constitutive genesis of concepts and structures the aim of this paper This genealogy of concepts so dear to Riemann Poincaré and Enriques among others is necessary both in order to enrich the foundational analysis by this too often disregarded aspect the cognitive and historical constitution of mathematical structures and because of the provable incompleteness of proof principles also in the analysis of deduction For the purposes of our investigation we will hint here to the philosophical frame as well as to the some recent advances in Cognition that support our claim the cognitive origin and the constitutive role of mathematical intuition From Logic to Cognition Over the course of the XXth century the relationships between Philosophy and Mathematics have been dominated by Mathematical Logic A most interesting area of Mathematics which from onwards year of one of the major mathematical results of the century Gödelian Incompleteness enjoyed the double status of a discipline that is both technically profound and philosophically fundamental From the foundational point of view Proof Theory constituted its main aspect also on account of other remarkable results Ordinal Analysis after Gentzen Type Theory in the manner of Church Gödel Girard various forms of incompleteness independence in Set Theory and Arithmetics and produced spin offs which are in the course of changing the world: the functions for the computation of proofs ... Alternate Text
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Rapports de stage

Mathematical intuition and the cognitive roots of mathematical concepts1 Giuseppe Longo Arnaud Viarouge CNRS et Ecole Normale Superieure Psychology and Human Development Dpt et CREA Ecole Polytechnique Paris Fr Peabody College Vanderbilt University http: www di ens fr users longo Nashville TN USA Abstract The foundation of Mathematics is both a logico formal issue and an epistemological one By the first we mean the explicitation and analysis of formal proof principles which largely a posteriori ground proof on general deduction rules and schemata By the second we mean the investigation of the constitutive genesis of concepts and structures the aim of this paper This genealogy of concepts so dear to Riemann Poincaré and Enriques among others is necessary both in order to enrich the foundational analysis by this too often disregarded aspect the cognitive and historical constitution of mathematical structures and because of the provable incompleteness of proof principles also in the analysis of deduction For the purposes of our investigation we will hint here to the philosophical frame as well as to the some recent advances in Cognition that support our claim the cognitive origin and the constitutive role of mathematical intuition From Logic to Cognition Over the course of the XXth century the relationships between Philosophy and Mathematics have been dominated by Mathematical Logic A most interesting area of Mathematics which from onwards year of one of the major mathematical results of the century Gödelian Incompleteness enjoyed the double status of a discipline that is both technically profound and philosophically fundamental From the foundational point of view Proof Theory constituted its main aspect also on account of other remarkable results Ordinal Analysis after Gentzen Type Theory in the manner of Church Gödel Girard various forms of incompleteness independence in Set Theory and Arithmetics and produced spin offs which are in the course of changing the world: the functions for the computation of proofs ...

Giuseppe Longo

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18 pages

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Learning Mixtures of Offline and Online features for Handwritten Stroke Recognition
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Learning Mixtures of Offline and Online features for Handwritten Stroke Recognition

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Learning Mixtures of Offline and Online features for Handwritten Stroke Recognition

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Worst Case Analysis of Batch Arrivals with the Increasing Convex Ordering
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Worst Case Analysis of Batch Arrivals with the Increasing Convex Ordering

Jean - Michel Fourneau

Worst Case Analysis of Batch Arrivals with the Increasing Convex Ordering Alternate Text
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Worst Case Analysis of Batch Arrivals with the Increasing Convex Ordering

Jean - Michel Fourneau

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INCREASING CONVEX MONOTONE MARKOV CHAINS: THEORY ALGORITHM AND APPLICATIONS
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INCREASING CONVEX MONOTONE MARKOV CHAINS: THEORY ALGORITHM AND APPLICATIONS

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INCREASING CONVEX MONOTONE MARKOV CHAINS: THEORY ALGORITHM AND APPLICATIONS Alternate Text
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INCREASING CONVEX MONOTONE MARKOV CHAINS: THEORY ALGORITHM AND APPLICATIONS

Marin Mersenne

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Patrick Cousot LIENS École Normale Supérieure
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Patrick Cousot LIENS École Normale Supérieure

Patrick Cousot

Patrick Cousot LIENS École Normale Supérieure Alternate Text
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Patrick Cousot LIENS École Normale Supérieure

Patrick Cousot

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1Combinatorial complexity and compositional drift in protein interaction networks Eric J Deeds1 Jean Krivine2 Jerome Feret3 Vincent Danos4 Walter Fontana5
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1Combinatorial complexity and compositional drift in protein interaction networks Eric J Deeds1 Jean Krivine2 Jerome Feret3 Vincent Danos4 Walter Fontana5

1Combinatorial complexity and compositional drift in protein interaction networks Eric J Deeds1 Jean Krivine2 Jerome Feret3 Vincent Danos4 Walter Fontana5 Alternate Text
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1Combinatorial complexity and compositional drift in protein interaction networks Eric J Deeds1 Jean Krivine2 Jerome Feret3 Vincent Danos4 Walter Fontana5

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58 pages

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1Combinatorial complexity and compositional drift in protein interaction networks Eric J Deeds1 Jean Krivine2 Jerome Feret3 Vincent Danos4 Walter Fontana5
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1Combinatorial complexity and compositional drift in protein interaction networks Eric J Deeds1 Jean Krivine2 Jerome Feret3 Vincent Danos4 Walter Fontana5

1Combinatorial complexity and compositional drift in protein interaction networks Eric J Deeds1 Jean Krivine2 Jerome Feret3 Vincent Danos4 Walter Fontana5 Alternate Text
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1Combinatorial complexity and compositional drift in protein interaction networks Eric J Deeds1 Jean Krivine2 Jerome Feret3 Vincent Danos4 Walter Fontana5

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22 pages

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Static Analysis of Digital Filters
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Static Analysis of Digital Filters

Jérôme Feret

Static Analysis of Digital Filters Alternate Text
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Static Analysis of Digital Filters

Jérôme Feret

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53 pages

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GOCP Group Oriented Cryptographic Protocols Juky Wroclaw Poland Workshop Proceedings pages
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GOCP Group Oriented Cryptographic Protocols Juky Wroclaw Poland Workshop Proceedings pages

E. Bresson And M. Manulis

GOCP Group Oriented Cryptographic Protocols Juky Wroclaw Poland Workshop Proceedings pages Alternate Text
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GOCP Group Oriented Cryptographic Protocols Juky Wroclaw Poland Workshop Proceedings pages

E. Bresson And M. Manulis

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8 pages

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Errata and corrections in my thesis
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Errata and corrections in my thesis

Emmanuel Bresson

Errata and corrections in my thesis Alternate Text
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Errata and corrections in my thesis

Emmanuel Bresson

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3 pages

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Monotonicity in Service Orchestrations
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Monotonicity in Service Orchestrations

Anne Bouillard1

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Monotonicity in Service Orchestrations

Anne Bouillard1

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20 pages

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MALLIAVIN CALCULUS FOR FRACTIONAL DELAY EQUATIONS
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MALLIAVIN CALCULUS FOR FRACTIONAL DELAY EQUATIONS

MALLIAVIN CALCULUS FOR FRACTIONAL DELAY EQUATIONS Alternate Text
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MALLIAVIN CALCULUS FOR FRACTIONAL DELAY EQUATIONS

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Sharp asymptotics for the partition function of some continuous time directed polymers
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Sharp asymptotics for the partition function of some continuous time directed polymers

Agnese Cadel

Sharp asymptotics for the partition function of some continuous time directed polymers Alternate Text
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Sharp asymptotics for the partition function of some continuous time directed polymers

Agnese Cadel

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29 pages

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Conference on Turbulence and Interactions TI2006 May June Porquerolles France
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Conference on Turbulence and Interactions TI2006 May June Porquerolles France

Denis Veynante

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Conference on Turbulence and Interactions TI2006 May June Porquerolles France

Denis Veynante

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20 pages

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Sheet folding and elastic springback effect
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Sheet folding and elastic springback effect

Georges Cailletaud

Sheet folding and elastic springback effect Alternate Text
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Sheet folding and elastic springback effect

Georges Cailletaud

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5 pages

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Non compact manifolds proper homotopy equivalent to geometrically simply connected polyhedra and proper realizability
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Non compact manifolds proper homotopy equivalent to geometrically simply connected polyhedra and proper realizability

Louis Funar1

Non compact manifolds proper homotopy equivalent to geometrically simply connected polyhedra and proper realizability Alternate Text
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Non compact manifolds proper homotopy equivalent to geometrically simply connected polyhedra and proper realizability

Louis Funar1

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19 pages

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GWP for the cubic wave equation in 3D
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GWP for the cubic wave equation in 3D

Fabrice Planchon

GWP for the cubic wave equation in 3D Alternate Text
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GWP for the cubic wave equation in 3D

Fabrice Planchon

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Ingrid Daubechies and Fabrice Planchon
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Ingrid Daubechies and Fabrice Planchon

Ingrid Daubechies and Fabrice Planchon Alternate Text
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Ingrid Daubechies and Fabrice Planchon

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34 pages

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In this chapter we study the properties of a plasma in an electric field Our treatment of magnetized plasmas will await consideration of individual charged particle orbits in spatially and time varying electric and magnetic fields presented in Chapter Thus in this chapter the Lorentz force is simple F qE We look at basic phenomena such as plasma breakdown equilibrium di usion and plasma wall interactions including sheath physics and Langmuir probes To commence let us look at plasma equilibrium in the presence of an E field
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In this chapter we study the properties of a plasma in an electric field Our treatment of magnetized plasmas will await consideration of individual charged particle orbits in spatially and time varying electric and magnetic fields presented in Chapter Thus in this chapter the Lorentz force is simple F qE We look at basic phenomena such as plasma breakdown equilibrium di usion and plasma wall interactions including sheath physics and Langmuir probes To commence let us look at plasma equilibrium in the presence of an E field

In this chapter we study the properties of a plasma in an electric field Our treatment of magnetized plasmas will await consideration of individual charged particle orbits in spatially and time varying electric and magnetic fields presented in Chapter Thus in this chapter the Lorentz force is simple F qE We look at basic phenomena such as plasma breakdown equilibrium di usion and plasma wall interactions including sheath physics and Langmuir probes To commence let us look at plasma equilibrium in the presence of an E field Alternate Text
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In this chapter we study the properties of a plasma in an electric field Our treatment of magnetized plasmas will await consideration of individual charged particle orbits in spatially and time varying electric and magnetic fields presented in Chapter Thus in this chapter the Lorentz force is simple F qE We look at basic phenomena such as plasma breakdown equilibrium di usion and plasma wall interactions including sheath physics and Langmuir probes To commence let us look at plasma equilibrium in the presence of an E field

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22 pages

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