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Lockhart-Martinelli parameter
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characteristic number used in two-phase flow calculations
Attributes
Values
rdf:type
Item
description
Kennzahl für Zwei-Phasen-Strömungen
(de)
characteristic number used in two-phase flow calculations
(en)
rdfs:label
Lockhart-Martinelli parameter
(en)
Lockhart-Martinelli paraméter
(hu)
Lockhart-Martinelli-Parameter
(de)
paramètre de Lockhart-Martinelli
(fr)
parámetro de Lockhart-Martinelli
(es)
ロックハート・マルティネリパラメータ
(ja)
پارامتر لکارت-مارتینلی
(fa)
skos:prefLabel
Lockhart-Martinelli parameter
(en)
Lockhart-Martinelli paraméter
(hu)
Lockhart-Martinelli-Parameter
(de)
paramètre de Lockhart-Martinelli
(fr)
parámetro de Lockhart-Martinelli
(es)
ロックハート・マルティネリパラメータ
(ja)
پارامتر لکارت-مارتینلی
(fa)
name
Lockhart-Martinelli parameter
(en)
Lockhart-Martinelli paraméter
(hu)
Lockhart-Martinelli-Parameter
(de)
paramètre de Lockhart-Martinelli
(fr)
parámetro de Lockhart-Martinelli
(es)
ロックハート・マルティネリパラメータ
(ja)
پارامتر لکارت-مارتینلی
(fa)
Freebase ID
wds:Q29211-62AE3C22-75C9-437D-AFAC-A0D5B824C096
Freebase ID
/m/06f1jz
described by source
wds:Q29211-3d774f5d-477f-488b-5db8-d1ef06bade4b
described by source
ISO 80000-11:2019 Quantities and units — Part 11: Characteristic numbers
subclass of
wds:Q29211-15d36240-4a28-e4e1-4848-82faa3f1cd49
subclass of
characteristic number
maintained by WikiProject
wds:Q29211-0859FB44-14BC-4917-97E6-6D924A14E210
maintained by WikiProject
WikiProject Mathematics
defining formula
wds:Q29211-7BDCFAB6-2632-42EC-9B4F-D3F543B11D52
ISQ dimension
wds:Q29211-44e8273f-4a09-ecef-0d16-a1ab16df4117
in defining formula
wds:Q29211-5c3b08c0-42f9-17bb-d245-88442782c89d
wds:Q29211-8e1d7cd9-40ed-58df-4c2f-74ce9d830f54
wds:Q29211-b3ad4562-4800-5b5e-1336-f31140db7262
wds:Q29211-d6203a9e-4038-54e5-0e58-a7e30466bbf4
wds:Q29211-fe5ef6a2-4dcf-0c6f-31c0-1afe69490843
Wolfram Language quantity ID
wds:Q29211-fe92ec48-43a1-3cd7-da2d-9259c26d758c
quantity symbol (LaTeX)
wds:Q29211-211d0b6c-49b6-e471-14d7-03a728761f50
recommended unit of measurement
wds:Q29211-efa90097-491d-8dfe-8ed5-743389b51cbe
defining formula
L
p
=
m
˙
l
m
˙
g
ρ
g
ρ
l
{\displaystyle {\mathit {Lp}}={\frac {{\dot {m}}_{\mathrm {l} }}{{\dot {m}}_{\mathrm {g} }}}{\sqrt {\frac {\rho _{\mathrm {g} }}{\rho _{\mathrm {l} }}}}}
(
http://www.w3.org/1998/Math/MathML
)
ISQ dimension
1
{\displaystyle 1}
(
http://www.w3.org/1998/Math/MathML
)
in defining formula
m
˙
l
{\displaystyle {\dot {m}}_{\mathrm {l} }}
(
http://www.w3.org/1998/Math/MathML
)
ρ
g
{\displaystyle \rho _{\mathrm {g} }}
(
http://www.w3.org/1998/Math/MathML
)
ρ
l
{\displaystyle \rho _{\mathrm {l} }}
(
http://www.w3.org/1998/Math/MathML
)
m
˙
g
{\displaystyle {\dot {m}}_{\mathrm {g} }}
(
http://www.w3.org/1998/Math/MathML
)
L
p
{\displaystyle {\mathit {Lp}}}
(
http://www.w3.org/1998/Math/MathML
)
Wolfram Language quantity ID
LockhartMartinelliParameter
quantity symbol (LaTeX)
L
p
{\displaystyle {\mathit {Lp}}}
(
http://www.w3.org/1998/Math/MathML
)
recommended unit of measurement
1
is
about
of
https://www.wikidata.org/wiki/Special:EntityData/Q29211
Lockhart–Martinelli parameter
https://ja.wikipedia.org/wiki/%E3%83%AD%E3%83%83%E3%82%AF%E3%83%8F%E3%83%BC%E3%83%88%E3%83%BB%E3%83%9E%E3%83%AB%E3%83%86%E3%82%A3%E3%83%8D%E3%83%AA%E3%83%91%E3%83%A9%E3%83%A1%E3%83%BC%E3%82%BF
https://fa.wikipedia.org/wiki/%D9%BE%D8%A7%D8%B1%D8%A7%D9%85%D8%AA%D8%B1_%D9%84%DA%A9%D8%A7%D8%B1%D8%AA%E2%80%93%D9%85%D8%A7%D8%B1%D8%AA%DB%8C%D9%86%D9%84%DB%8C
is
symbol represents
of
wds:Q29211-5c3b08c0-42f9-17bb-d245-88442782c89d
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