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Progress in analytical modeling of water hammer [Elektronski vir]Urbanowicz, Kamil ...In this paper analytical formulas of water hammer known from the literature are simplified to the shortest possible mathematical form based on dimensionless parameters: dimensionless time, water ... hammer number, etc. Novel formulas are determined, for example for the flow velocity and wall shear stress in the Muto and Takahashi solution. A complete solution in the Laplace domain is presented and the problem of its inverse transformation is discussed. A series of comparative studies of analytical solutions with numerical solutions and the results of experimental research were carried out. The compared analytical solutions, taking into account the frequency-dependent nature of the hydraulic resistances, show very good agreement with the experimental results in a wide range of water hammer numbers, in particular when Wh <= 0.1. On the other hand, it turned out that the analytical model based on the quasi-steady friction in great detail simulates dynamic pressure response in systems characterized by a high value of the water hammer number Wh <= 0.5.Vrsta gradiva - prispevek na konferenciLeto - 2021Jezik - angleškiCOBISS.SI-ID - 79510531
Povezava(-e):
https://asmedigitalcollection.asme.org/FEDSM/proceedings-abstract/FEDSM2021/85284/V001T02A021/1120912Prispevek je plačljiv
DOI
Avtor
Urbanowicz, Kamil |
Jing, Haixiao |
Bergant, Anton |
Stosiak, Michal |
Lubecki, Marek
Teme
vodni udar |
analitična rešitev |
Laplaceva domena |
metoda karakteristik |
frekvenčno-odvisno trenje |
inverzna Laplaceva transformacija |
stenska strižna napetost |
water hammer |
analytical solution |
Laplace domain |
method of characteristics |
frequency-dependent friction |
inverse Laplace transform |
wall shear stress
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Urbanowicz, Kamil | ![]() |
Jing, Haixiao | ![]() |
Bergant, Anton | 03923 |
Stosiak, Michal | ![]() |
Lubecki, Marek | ![]() |
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