Hydraulic networks with pressure-dependent closure relations, under restrictions on the value of nodal pressures. Maxwell matrix properties and monotonicity of flow distribution problem solution

In the article, which continues the research of article [1], the results of previous article are generalized to “abstract” hydraulic networks. Additional existence theorems are proved for classical flow distribution problem (CFDP) for hydraulic networks with pressure-dependent closure relations, und...

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Main Author: Korelstein Leonid
Format: Article
Language:English
Published: EDP Sciences 2019-01-01
Series:E3S Web of Conferences
Online Access:https://www.e3s-conferences.org/articles/e3sconf/pdf/2019/28/e3sconf_mmmaosdphs18_01005.pdf
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spelling doaj-9fec4efa93e044869186181aaa69ae382021-03-02T09:32:36ZengEDP SciencesE3S Web of Conferences2267-12422019-01-011020100510.1051/e3sconf/201910201005e3sconf_mmmaosdphs18_01005Hydraulic networks with pressure-dependent closure relations, under restrictions on the value of nodal pressures. Maxwell matrix properties and monotonicity of flow distribution problem solutionKorelstein Leonid0PSRE CoIn the article, which continues the research of article [1], the results of previous article are generalized to “abstract” hydraulic networks. Additional existence theorems are proved for classical flow distribution problem (CFDP) for hydraulic networks with pressure-dependent closure relations, under restriction on nodal pressures. Hydraulic network Maxwell matrix properties are establish, related to monotonicity of CFDP solution.https://www.e3s-conferences.org/articles/e3sconf/pdf/2019/28/e3sconf_mmmaosdphs18_01005.pdf
collection DOAJ
language English
format Article
sources DOAJ
author Korelstein Leonid
spellingShingle Korelstein Leonid
Hydraulic networks with pressure-dependent closure relations, under restrictions on the value of nodal pressures. Maxwell matrix properties and monotonicity of flow distribution problem solution
E3S Web of Conferences
author_facet Korelstein Leonid
author_sort Korelstein Leonid
title Hydraulic networks with pressure-dependent closure relations, under restrictions on the value of nodal pressures. Maxwell matrix properties and monotonicity of flow distribution problem solution
title_short Hydraulic networks with pressure-dependent closure relations, under restrictions on the value of nodal pressures. Maxwell matrix properties and monotonicity of flow distribution problem solution
title_full Hydraulic networks with pressure-dependent closure relations, under restrictions on the value of nodal pressures. Maxwell matrix properties and monotonicity of flow distribution problem solution
title_fullStr Hydraulic networks with pressure-dependent closure relations, under restrictions on the value of nodal pressures. Maxwell matrix properties and monotonicity of flow distribution problem solution
title_full_unstemmed Hydraulic networks with pressure-dependent closure relations, under restrictions on the value of nodal pressures. Maxwell matrix properties and monotonicity of flow distribution problem solution
title_sort hydraulic networks with pressure-dependent closure relations, under restrictions on the value of nodal pressures. maxwell matrix properties and monotonicity of flow distribution problem solution
publisher EDP Sciences
series E3S Web of Conferences
issn 2267-1242
publishDate 2019-01-01
description In the article, which continues the research of article [1], the results of previous article are generalized to “abstract” hydraulic networks. Additional existence theorems are proved for classical flow distribution problem (CFDP) for hydraulic networks with pressure-dependent closure relations, under restriction on nodal pressures. Hydraulic network Maxwell matrix properties are establish, related to monotonicity of CFDP solution.
url https://www.e3s-conferences.org/articles/e3sconf/pdf/2019/28/e3sconf_mmmaosdphs18_01005.pdf
work_keys_str_mv AT korelsteinleonid hydraulicnetworkswithpressuredependentclosurerelationsunderrestrictionsonthevalueofnodalpressuresmaxwellmatrixpropertiesandmonotonicityofflowdistributionproblemsolution
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