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Pulse Propagation on close conductors
The propagation and reflection of arbitrarily shaped pulses on non-dispersive parallel conductors of finite length with user defined cross section is simulated employing the discretized telegraph equation. The geometry of the system of conductors and the presence of dielectric material determine the...
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Lenguaje: | eng |
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2001
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Acceso en línea: | http://cds.cern.ch/record/684250 |
_version_ | 1780901439761022976 |
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author | Dieckmann, A |
author_facet | Dieckmann, A |
author_sort | Dieckmann, A |
collection | CERN |
description | The propagation and reflection of arbitrarily shaped pulses on non-dispersive parallel conductors of finite length with user defined cross section is simulated employing the discretized telegraph equation. The geometry of the system of conductors and the presence of dielectric material determine the capacities and inductances that enter the calculation. The values of these parameters are found using an iterative Laplace equation solving procedure and confirmed for certain calculable geometries including the line charge inside a box. The evolving pulses and the resulting crosstalk can be plotted at any instant and - in the Mathematica notebook version of this report - be looked at in an animation. As an example a differential pair of microstrips as used in the ATLAS vertex detector is analysed. |
id | cern-684250 |
institution | Organización Europea para la Investigación Nuclear |
language | eng |
publishDate | 2001 |
record_format | invenio |
spelling | cern-6842502019-09-30T06:29:59Zhttp://cds.cern.ch/record/684250engDieckmann, APulse Propagation on close conductorsDetectors and Experimental TechniquesThe propagation and reflection of arbitrarily shaped pulses on non-dispersive parallel conductors of finite length with user defined cross section is simulated employing the discretized telegraph equation. The geometry of the system of conductors and the presence of dielectric material determine the capacities and inductances that enter the calculation. The values of these parameters are found using an iterative Laplace equation solving procedure and confirmed for certain calculable geometries including the line charge inside a box. The evolving pulses and the resulting crosstalk can be plotted at any instant and - in the Mathematica notebook version of this report - be looked at in an animation. As an example a differential pair of microstrips as used in the ATLAS vertex detector is analysed.ATL-ELEC-2001-001oai:cds.cern.ch:6842502001-09-14 |
spellingShingle | Detectors and Experimental Techniques Dieckmann, A Pulse Propagation on close conductors |
title | Pulse Propagation on close conductors |
title_full | Pulse Propagation on close conductors |
title_fullStr | Pulse Propagation on close conductors |
title_full_unstemmed | Pulse Propagation on close conductors |
title_short | Pulse Propagation on close conductors |
title_sort | pulse propagation on close conductors |
topic | Detectors and Experimental Techniques |
url | http://cds.cern.ch/record/684250 |
work_keys_str_mv | AT dieckmanna pulsepropagationoncloseconductors |