THE SOLUTION OF TELEGRAPHIC EQUATIONS LIVE AND RETURN TIME

The article is devoted to the analytical solution of the telegraph equations for a semi-infinite line with losses with an arbitrary form of input voltage. An exact analytical solution for a semi- infinite line with losses with an arbitrary input voltage form is proposed as model. The results of mode...

Full description

Bibliographic Details
Main Authors: ERCHAN F., RIMSCHI V., NANTOI O.
Format: Article
Language:English
Published: University of Oradea 2019-12-01
Series:Journal of Sustainable Energy
Subjects:
Online Access:http://www.energy-cie.ro/archives/2019/nr_2/v10-n2-6.pdf
_version_ 1818147883964170240
author ERCHAN F.
RIMSCHI V.
NANTOI O.
author_facet ERCHAN F.
RIMSCHI V.
NANTOI O.
author_sort ERCHAN F.
collection DOAJ
description The article is devoted to the analytical solution of the telegraph equations for a semi-infinite line with losses with an arbitrary form of input voltage. An exact analytical solution for a semi- infinite line with losses with an arbitrary input voltage form is proposed as model. The results of model calculations are given, which clearly illustrate the lack of alternatives to PaPuRi, an algorithm presented in the form of a computer program in the Matlab application environment.
first_indexed 2024-12-11T12:42:20Z
format Article
id doaj.art-2799edce4b2f4057ac8aedc0918c9434
institution Directory Open Access Journal
issn 2067-5534
2067-5534
language English
last_indexed 2024-12-11T12:42:20Z
publishDate 2019-12-01
publisher University of Oradea
record_format Article
series Journal of Sustainable Energy
spelling doaj.art-2799edce4b2f4057ac8aedc0918c94342022-12-22T01:06:55ZengUniversity of OradeaJournal of Sustainable Energy2067-55342067-55342019-12-01102101106THE SOLUTION OF TELEGRAPHIC EQUATIONS LIVE AND RETURN TIMEERCHAN F.0RIMSCHI V.1NANTOI O.2State Agrarian University of MoldovaPower Energy Institute of Academia of Scientific MoldovaInstitute of ProgrammeThe article is devoted to the analytical solution of the telegraph equations for a semi-infinite line with losses with an arbitrary form of input voltage. An exact analytical solution for a semi- infinite line with losses with an arbitrary input voltage form is proposed as model. The results of model calculations are given, which clearly illustrate the lack of alternatives to PaPuRi, an algorithm presented in the form of a computer program in the Matlab application environment.http://www.energy-cie.ro/archives/2019/nr_2/v10-n2-6.pdflightning conductorsemi-infinite linetelegraph equationsreference solutionpapuri – algorithm
spellingShingle ERCHAN F.
RIMSCHI V.
NANTOI O.
THE SOLUTION OF TELEGRAPHIC EQUATIONS LIVE AND RETURN TIME
Journal of Sustainable Energy
lightning conductor
semi-infinite line
telegraph equations
reference solution
papuri – algorithm
title THE SOLUTION OF TELEGRAPHIC EQUATIONS LIVE AND RETURN TIME
title_full THE SOLUTION OF TELEGRAPHIC EQUATIONS LIVE AND RETURN TIME
title_fullStr THE SOLUTION OF TELEGRAPHIC EQUATIONS LIVE AND RETURN TIME
title_full_unstemmed THE SOLUTION OF TELEGRAPHIC EQUATIONS LIVE AND RETURN TIME
title_short THE SOLUTION OF TELEGRAPHIC EQUATIONS LIVE AND RETURN TIME
title_sort solution of telegraphic equations live and return time
topic lightning conductor
semi-infinite line
telegraph equations
reference solution
papuri – algorithm
url http://www.energy-cie.ro/archives/2019/nr_2/v10-n2-6.pdf
work_keys_str_mv AT erchanf thesolutionoftelegraphicequationsliveandreturntime
AT rimschiv thesolutionoftelegraphicequationsliveandreturntime
AT nantoio thesolutionoftelegraphicequationsliveandreturntime
AT erchanf solutionoftelegraphicequationsliveandreturntime
AT rimschiv solutionoftelegraphicequationsliveandreturntime
AT nantoio solutionoftelegraphicequationsliveandreturntime