19 results on '"J. Segré"'
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2. A new method for coalescing particles in PIC codes
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J. Segré, T. Pougeard Dulimbert, and Franck Assous
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Coalescence (physics) ,Physics ,Computational Mathematics ,Numerical Analysis ,Classical mechanics ,Physics and Astronomy (miscellaneous) ,Applied Mathematics ,Modeling and Simulation ,Numerical analysis ,Calculation methods ,Computer Science Applications ,Computational physics - Abstract
In this paper, a new method for coalescing particles in PIC codes is proposed. This coalescing process conserves the particle and mesh charge and current densities as well, and also the particle energy. Particular attention is devoted to the derivation of a method as general as possible, to be easily extended to other problems. Numerical examples are shown to illustrate the efficiency of the method.
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- 2003
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3. A New Scheme to Treat the Numerical Tcherenkov Instability for Electromagnetic Particle Simulations
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J. Segré, Pierre Degond, and Franck Assous
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Numerical Analysis ,Partial differential equation ,Physics and Astronomy (miscellaneous) ,Iterative method ,Differential equation ,Applied Mathematics ,Finite difference method ,Context (language use) ,Instability ,Computer Science Applications ,Computational Mathematics ,symbols.namesake ,Classical mechanics ,Maxwell's equations ,Modeling and Simulation ,symbols ,Applied mathematics ,Numerical stability ,Mathematics - Abstract
The aim of this paper is to present a new explicit time scheme for electromagnetic particle simulations. The main property of this new scheme, which depends on a parameter, is to reduce and in some cases to suppress numerical instabilities that can appear in this context and are widely described in the literature. Other numerical properties are also investigated, and a numerical example is finally given to illustrate our purpose.
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- 1997
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4. Numerical Approximation of the Maxwell Equations in Inhomogeneous Media by aP1Conforming Finite Element Method
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Franck Assous, J. Segré, and Pierre Degond
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Numerical Analysis ,Physics and Astronomy (miscellaneous) ,Applied Mathematics ,Mathematical analysis ,Mixed finite element method ,Finite element method ,Computer Science Applications ,Computational Mathematics ,symbols.namesake ,Maxwell's equations ,Electromagnetic field solver ,Modeling and Simulation ,Scattering-matrix method ,Piecewise ,symbols ,Matrix representation of Maxwell's equations ,Mathematics ,Extended finite element method - Abstract
The aim of this paper is to present an extension of theP1conforming finite element method for the time-dependent Maxwell equations that has been previously exposed. We shall consider inhomogeneous media with the piecewise constant dielectric and magnetic parameters, and precisely, the interface of two such media. By analogy with the idea developed, we propose a method based on the dualization and then the approximation of the interface conditions in a way consistent with the one derived for the fields and the Lagrange multipliers of the divergence constraints inside the domain.
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- 1996
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5. F4E R&D programme and results on in-vessel dust and tritium
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Z. Xu, G. Counsell, A. Bengaouer, A. Denkevitz, Thomas Jordan, J. Roth, Sergio Ciattaglia, M. Kuznetsov, I. Tkatschenko, K. Sugiyama, F. Dabbene, Reinhard Redlinger, J. Segré, J. Brinster, Maria Teresa Porfiri, Ph. Roblin, W. Gulden, and F. Le Guern
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Tokamak ,Hydrogen ,Mechanical Engineering ,Divertor ,Nuclear engineering ,Radioactive waste ,chemistry.chemical_element ,Context (language use) ,Safety constraints ,law.invention ,Nuclear Energy and Engineering ,chemistry ,law ,cardiovascular system ,Environmental science ,General Materials Science ,Tritium ,Dust explosion ,Civil and Structural Engineering - Abstract
In a Tokamak vacuum vessel, plasma–wall interactions can result in the production of radioactive dust and H isotopes (including tritium) can be trapped both in in-vessel material and in dust. The vacuum vessel represents the most important confinement barrier to this radioactive material. In the event of an accident involving ingress of steam to the vacuum vessel, hydrogen could be produced by chemical reactions with hot metal and dust. Hydrogen isotopes could also be desorbed from in-vessel components, e.g. cryopumps. In events where an ingress of air to the vacuum vessel occurs, reaction of the air with hydrogen and/or dust therefore cannot be completely excluded. Due to the radiological risks highlighted by the safety evaluation studies for ITER in normal conditions (e.g. in-vessel maintenance chronic release) and accidental ones (e.g. challenge of vacuum vessel tightness in the event of a hydrogen/dust explosion with air), limitations on the accumulation of dust and tritium in the vacuum vessel are imposed as well as controls over the maximum extent of the quantity of accidental air ingress. ITER IO has defined a strategy for the control of in-vessel dust and tritium inventories below the safety limits based primarily on the measurement and removal of dust and tritium. In this context, this paper will report on the efforts under F4E responsibility to develop a number of the new ITER baseline systems. In particular this paper, after a review of safety constraints and ITER strategy, provides the status of: (1) tasks being launched on diagnostics for in-vessel dust inventory measurement, (2) experiments to enrich the data about the effectiveness of desorption of tritium from Be at 350 °C (divertor baking aiming to release significant amount of tritium trapped in Be co-deposit), (3) on-going R&D programme (experimental and numerical simulation) at FZK, CEA and ENEA on in-vacuum vessel H2 dust explosion.
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- 2011
6. On a Finite-Element Method for Solving the Three-Dimensional Maxwell Equations
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Pierre-Arnaud Raviart, E. Heintze, Pierre Degond, Franck Assous, and J. Segré
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Numerical Analysis ,Physics and Astronomy (miscellaneous) ,Discretization ,Differential equation ,Applied Mathematics ,Mathematical analysis ,Plasma modeling ,Wave equation ,Finite element method ,Computer Science Applications ,Computational Mathematics ,symbols.namesake ,Constraint algorithm ,Maxwell's equations ,Modeling and Simulation ,Lagrange multiplier ,symbols ,Mathematics - Abstract
The aim of this paper is to present a method for solving the time-domain three-dimensional Maxwell equations, which can be coupled with a particle solver. For this purpose, Maxwell's equations are reformulated as a constrained wave equation system, with Lagrange multipliers associated to the conditions ∇ · β - 0 and ∇ · E - ρ/e 0 . We approximate both the fields and the Lagrange multipliers with a finite element method using a Taylor Hood element.
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- 1993
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7. A linear analysis to overcome the numerical Cherenkov instability
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Franck Assous and J. Segré
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Physics ,symbols.namesake ,Maxwell's equations ,symbols ,Context (language use) ,Statistical physics ,Numerical models ,Linear analysis ,Dispersion (water waves) ,Instability ,Cherenkov radiation ,Numerical stability - Abstract
This paper proposed a linear analysis to overcome the numerical Cherenkov instability. Basically, it is based on a explicit time scheme for solving electromagnetic particle simulations. This scheme depends on a parameter, that allows us to reduce and in some cases to suppress the numerical Cherenkov instability that can appear in this context, and is widely described in the literature. Some properties of the scheme are also investigated. Numerical examples are finally given to illustrate our purpose.
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- 2010
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8. A particle-tracking method for 3D electromagnetic PIC codes on unstructured meshes
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Franck Assous, J. Segré, and Pierre Degond
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Mathematical optimization ,Partial differential equation ,Hardware and Architecture ,Numerical analysis ,Vectorization (mathematics) ,Vlasov equation ,General Physics and Astronomy ,CPU time ,Polygon mesh ,Charged particle beam ,Tracking (particle physics) ,Computational science ,Mathematics - Abstract
In the general framework of charged particle beam modelling, we present a numerical method for solving the 3D Vlasov equation on unstructured meshes. We pay a particular attention to the vectorization of the resulting algorithms. The analysis of the execution CPU time and the comparison with the 2D case indicate the effectiveness of the proposed methods.
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- 1992
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9. Parallelization of a Constrained Three-Dimensional Maxwell Solver
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J. Segré, Franck Assous, and Eric Sonnendrücker
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Electromagnetic field ,symbols.namesake ,MIMD ,Maxwell solver ,Maxwell's equations ,Computer science ,Code (cryptography) ,symbols ,Particle ,Domain decomposition methods ,Parallel computing ,Reuse - Abstract
The numerical solution of very large 3D electromagnetic field problems are challenging for various applications in the industry. In this paper, we propose a nonoverlapping domain decomposition approach for solving the 3D Maxwell equations on MIMD computers, based on a mixed variational formulation. It is especially well adapted for the solution of the Vlasov-Maxwell equations, widely used to simulate complex devices like particle injectors or accelerators. This approach in particular leads to reuse without modification most of an existing sequential code.
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- 2009
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10. Numerical modeling of axisymmetric electron beam devices using a coupled particle-finite element method
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Pierre-Arnaud Raviart, J. Segré, Pierre Degond, and F. Hermeline
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Electromagnetic field ,Physics ,Partial differential equation ,Differential equation ,Finite difference method ,Electron ,Solver ,Finite element method ,Electronic, Optical and Magnetic Materials ,Computational physics ,symbols.namesake ,Classical mechanics ,Maxwell's equations ,symbols ,Electrical and Electronic Engineering - Abstract
A coupled particle finite-element method is developed for the numerical resolution of the time-dependent relativistic Vlasov-Maxwell equations in axisymmetric geometries. The use of a conforming finite-element method for the Maxwell solver supplemented with a mass-lumping technique leads to an explicit system for the computation of the electromagnetic fields components. For the Vlasov solver, a fully vectorized algorithm is used for the location of the particles in an unstructured mesh made up with triangles. The numerical values of the electromagnetic fields radiated by a dipole are compared with the analytical solution. The whole Vlasov-Maxwell solver is tested on a simplified free-electron laser electron injector, designed for an RF-based free electron laser and the results are compared with those obtained with a finite-difference code. >
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- 1991
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11. Time-dependent Maxwell's equations with charges in singular geometries
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Patrick Ciarlet, Franck Assous, Emmanuelle Garcia, J. Segré, Propagation des Ondes : Étude Mathématique et Simulation (POEMS), Inria Saclay - Ile de France, Institut National de Recherche en Informatique et en Automatique (Inria)-Institut National de Recherche en Informatique et en Automatique (Inria)-Unité de Mathématiques Appliquées (UMA), and École Nationale Supérieure de Techniques Avancées (ENSTA Paris)-École Nationale Supérieure de Techniques Avancées (ENSTA Paris)-Centre National de la Recherche Scientifique (CNRS)
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Electromagnetic field ,Mechanical Engineering ,Mathematical analysis ,Computational Mechanics ,General Physics and Astronomy ,Boundary (topology) ,010103 numerical & computational mathematics ,Differential operator ,01 natural sciences ,Domain (mathematical analysis) ,Computer Science Applications ,010101 applied mathematics ,symbols.namesake ,Maxwell's equations ,Mechanics of Materials ,Electromagnetism ,Singular solution ,symbols ,0101 mathematics ,Laplace operator ,Mathematics - Abstract
International audience; This paper is devoted to the solution of the instationary Maxwell equations with charges. The geometry of the domain can be singular, in the sense that its boundary can include reentrant corners or edges. The difficulties arise from the fact that those geometrical singularities generate, in their neighborhood, strong electromagnetic fields. The time-dependency of the divergence of the electric field, is addressed. To tackle this problem, some new theoretical and practical results are presented, on curl-free singular fields, and on singular fields with L2 (non-vanishing) divergence. The method, which allows to compute the instationary electromagnetic field, is based on a splitting of the spaces of solutions into a two-term direct sum. First, the subspace of regular fields: it coincides with the whole space of solutions, provided that the domain is either convex, or with a smooth boundary. Second, a singular subspace, defined and characterized via the singularities of the Laplace operator. Several numerical examples are presented, to illustrate the mathematical framework. This paper is the generalization of the singular complement method.
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- 2006
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12. Numerical simulation of the Time-domain 3D Maxwell Equations by a Finite Element Approximation of a Constrained formulation
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E. Heintze, Pierre-Arnaud Raviart, J. Segré, Pierre Degond, and Franck Assous
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Physics ,Diffuse element method ,Electromagnetic field solver ,Mathematical analysis ,hp-FEM ,Smoothed finite element method ,Matrix representation of Maxwell's equations ,Mixed finite element method ,Numerical partial differential equations ,Extended finite element method - Published
- 2005
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13. Numerical solution to the time-dependent Maxwell equations in axisymmetric singular domains: The Singular Complement Method
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Patrick Ciarlet, Simon Labrunie, Franck Assous, J. Segré, Propagation des Ondes : Étude Mathématique et Simulation (POEMS), Inria Saclay - Ile de France, Institut National de Recherche en Informatique et en Automatique (Inria)-Institut National de Recherche en Informatique et en Automatique (Inria)-Unité de Mathématiques Appliquées (UMA), and École Nationale Supérieure de Techniques Avancées (ENSTA Paris)-École Nationale Supérieure de Techniques Avancées (ENSTA Paris)-Centre National de la Recherche Scientifique (CNRS)
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Numerical Analysis ,Partial differential equation ,Regular singular point ,Physics and Astronomy (miscellaneous) ,Differential equation ,Applied Mathematics ,Numerical analysis ,Mathematical analysis ,010103 numerical & computational mathematics ,Singular integral ,01 natural sciences ,Finite element method ,Computer Science Applications ,010101 applied mathematics ,Computational Mathematics ,symbols.namesake ,Maxwell's equations ,Singular solution ,Modeling and Simulation ,symbols ,0101 mathematics ,Mathematics - Abstract
International audience; In this paper, we present a method to solve numerically the axisymmetric time-dependent Maxwell equations in a singular domain. In [Math. Methods Appl. Sci. 25 (2002) 49; Math. Methods Appl. Sci. 26 (2003) 861], the mathematical tools and an in-depth study of the problems posed in the meridian half-plane were exposed. The numerical method and experiments based on this theory are now described here. It is also the generalization to axisymmetric problems of the Singular Complement Method that we developed to solve Maxwell equations in 2D singular domains (see [C. R. Acad. Sci. Paris, t. 330 (2000) 391]). It is based on a splitting of the space of solutions in a regular subspace, and a singular one, derived from the singular solutions of the Laplace problem. Numerical examples are finally given, to illustrate our purpose. In particular, they show how the Singular Complement Method captures the singular part of the solution.
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- 2003
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14. Numerical solution to the time-dependent Maxwell equations in two-dimensional singular domains: the Singular Complement Method
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Patrick Ciarlet, Franck Assous, J. Segré, Propagation des Ondes : Étude Mathématique et Simulation (POEMS), Inria Saclay - Ile de France, Institut National de Recherche en Informatique et en Automatique (Inria)-Institut National de Recherche en Informatique et en Automatique (Inria)-Unité de Mathématiques Appliquées (UMA), and École Nationale Supérieure de Techniques Avancées (ENSTA Paris)-École Nationale Supérieure de Techniques Avancées (ENSTA Paris)-Centre National de la Recherche Scientifique (CNRS)
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Numerical Analysis ,Work (thermodynamics) ,Physics and Astronomy (miscellaneous) ,Applied Mathematics ,Mathematical analysis ,010103 numerical & computational mathematics ,Space (mathematics) ,01 natural sciences ,Finite element method ,Computer Science Applications ,Complement (complexity) ,010101 applied mathematics ,Computational Mathematics ,symbols.namesake ,Maxwell's equations ,Singular solution ,Modeling and Simulation ,symbols ,Gravitational singularity ,Central processing unit ,0101 mathematics ,Mathematics - Abstract
International audience; In this paper, we present a method to solve numerically the time-dependent Maxwell equations in nonsmooth and nonconvex domains. Indeed, the solution is not of regularity H1 (in space) in general. Moreover, the space of H1-regular fields is not dense in the space of solutions. Thus an H1-conforming Finite Element Method can fail, even with mesh refinement. The situation is different than in the case of the Laplace problem or of the Lamé system, for which mesh refinement or the addition of conforming singular functions work. To cope with this difficulty, the Singular Complement Method is introduced. This method consists of adding some well-chosen test functions. These functions are derived from the singular solutions of the Laplace problem. Also, the SCM preserves the interesting features of the original method: easiness of implementation, low memory requirements, small cost in terms of the CPU time. To ascertain its validity, some concrete problems are solved numerically.
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- 2000
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15. New PIC codes on unstructured meshes applied to the simulation of a photocathode injector
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J. Segré, Pierre-Arnaud Raviart, A. Adolf, Pierre Degond, J. Marilleau, and F. Hermeline
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Physics ,Nuclear and High Energy Physics ,Particle simulation ,Numerical analysis ,Injector ,Photocathode ,Computational science ,law.invention ,law ,Code (cryptography) ,Polygon mesh ,Instrumentation ,Simulation methods ,ComputingMethodologies_COMPUTERGRAPHICS - Abstract
There is a great interest in developing simulation methods that are more appropriate to the geometrical complexity of real devices. To approach geometric realism, we have investigated two different numerical methods to solve Maxwell's equations in r − z geometries: (1) a conforming finite-element formulation, (2) a finite-volume formulation on Delaunay-Voronoi meshes. We describe the design of two prototype PIC codes called VLAMINCK and MATISSE which apply these methods on unstructured meshes to fully electromagnetic particle simulation. Both codes are tested on a simplified injector geometry and the results are compared to those obtain with the MASK code using finite-difference formulation.
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- 1991
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16. Gated MCP framing camera system
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Zhijian Zheng, Yongming Luo, Franck Assous, Alain Mens, Daoyuan Tang, Tianshu Wen, Aurelia Secroun, Jean-Claude Rebuffie, Shu Huai Wen, J. Segré, Emmanuel Piault, Cunbang Yang, Wenhua Zhu, and Jinxiu Cheng
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Physics ,Framing (visual arts) ,business.industry ,Plasma ,Laser ,Cathode ,law.invention ,Whole systems ,Optics ,law ,Picosecond ,business ,Image resolution ,Diode - Abstract
A picosecond gated MCP framing camera system is presented. The camera with four parallel microstripline cathode haslonger measuring time range and better gain uniformity. The camera is equipped with a pinhole-array adjustment systemand other practical accessories for laser plasma experiment. The measured spatial resolution ofthe camera is l5lp/mm with10% modulation and the exposure time ranges from 6Ops to iOOps with different gain. The whole system was used at the1 l# laser facility and got some results of several target type during laser plasma experiment.Keywords: MCP gating, framing camera, picosecond 1. INTRODUCTION Picosecond gated MCP framing camera has been developing rapidly during the last ten years and become an important diagnostic equipment for laser plasma experiment'71. We had reported a gated MCP framing camera using a single meander microstripline cathode with exposure time of iOOps and 6Ops"21. In this paper, a more functional gated MCPframing camera system is presented. With four parallel microstripline cathode, this camera has a longer measuring timerange and better gain uniformity. And some factors of operating during laser-plasma experiment was taken into account insystem designing and constructing. The camera is also equipped with a pinhole-array adjustment system and other practicalaccessories for laser plasma experiment.
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- 1997
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17. Modeling of a microchannel plate working in pulsed mode
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Aurelia Secroun, Franck Assous, J. Segré, Jean-Claude Rebuffie, Emmanuel Piault, and Alain Mens
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Framing (visual arts) ,Engineering ,Optics ,Microchannel ,Streak camera ,business.industry ,Dynamic range ,Secondary emission ,Night vision ,Monte Carlo method ,Microchannel plate detector ,business - Abstract
MicroChannel Plates (MCPs) are used in high speed cinematography systems such as MCP framing cameras and streak camera readouts. In order to know the dynamic range or the signal to noise ratio that are available in these devices, a good knowledge of the performances of the MCP is essential. The point of interest of our simulation is the working mode of the microchannel plate--that is light pulsed mode--, in which the signal level is relatively high and its duration can be shorter than the time needed to replenish the wall of the channel, when other papers mainly studied night vision applications with weak continuous and nearly single electron input signal. Also our method allows the simulation of saturation phenomena due to the large number of electrons involved, whereas the discrete models previously used for simulating pulsed mode might not be properly adapted. Here are presented the choices made in modeling the microchannel, more specifically as for the physics laws, the secondary emission parameters and the 3D- geometry. In a last part first results are shown.
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- 1997
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18. Photoelectron current saturation in streak tubes used for high-dynamic-range measurements on inertial confinement fusion lasers
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Catherine Goulmy, Jean-Claude Rebuffie, Alain Mens, Roger Verrecchia, Paul A. Jaanimagi, Christian Quine, J. Segré, Alain Adolf, and D. Gontier
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Physics ,business.industry ,Streak ,Laser ,Space charge ,Photocathode ,law.invention ,Optics ,law ,Electron optics ,business ,Inertial confinement fusion ,High dynamic range ,Diode - Abstract
High precision and high dynamic range measurements are required to properly characterize the pulseshape in ICF laser systems. The dynamic range and precision of the measurements that can be made with streak tubes is determined by the number of photoelectrons that can be transported to the recording screen per channel and per temporal sample of the signal. They are limited by the overall current that the tube can deliver without distorting the signal. In order to build tubes with the large dynamic ranges required by this application, we need to understand at what current density level the tube response becomes nonlinear. We present results of experiments made by using a laser illuminating several streak tubes at various intensities. We show that charge depletion in the photocathode can occur in pulsed mode and limit the signal to levels well below that where space charge induced nonlinearities appear. The use of scientific grade CCD's for recording the streak traces has allowed the introduction of a new method to measure the absolute current in the tube. A 2D PIC electron optics code has been used to simulate the propagation of the beam in the input diode (photocathode/accelerating electrode) and in the drift region (accelerating electrode/screen) of a bilamellar streak tube. We compare the numerical results with the experiments. We conclude by comparing the bilamellar and classical electron optics tubes and show the advantages of the former tube design for this application.© (1997) COPYRIGHT SPIE--The International Society for Optical Engineering. Downloading of the abstract is permitted for personal use only.
- Published
- 1997
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19. Pleural effusion cytology due to malignancy. A combined cytomorphologicalâimmunocytochemical study of 500 cases
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A. Kalogeraki, D. Tamiolakis, G. Datseri, G. Lazopoulos, M. Karvelas-Kalogerakis, J. Segredakis, and I. Zoi
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Diseases of the respiratory system ,RC705-779 - Published
- 2016
- Full Text
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