Категория:Алгоритм моделирования рельефа: различия между версиями

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[[Метод конечных объёмов]] с идеями из [[lw:Simulate world ocean#LBM|метода решёточных уравнений Больцмана]].
 
[[Метод конечных объёмов]] с идеями из [[lw:Simulate world ocean#LBM|метода решёточных уравнений Больцмана]].
 
= analogs =  
 
= analogs =  
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[https://www.paraview.org/fluid-dynamics/ ParaView for Fluid Dynamics]
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[https://github.com/opendrift/opendrift/wiki OpenDrift is a software for modeling the trajectories and fate of objects or substances drifting in the ocean, or even in the atmosphere.]
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== MOM ==
 
[https://github.com/NOAA-GFDL/MOM6-examples/wiki MOM6 - a next-generation open-source ocean model that combines the best of GOLD (http://code.google.com/p/gold-omod/) and MOM5]
 
[https://github.com/NOAA-GFDL/MOM6-examples/wiki MOM6 - a next-generation open-source ocean model that combines the best of GOLD (http://code.google.com/p/gold-omod/) and MOM5]
 
: [https://code.google.com/archive/p/gold-omod/ GOLD stands for Generalized Ocean Layer Dynamics and is a hybrid coordinate finite volume ocean model code funded by [[aw:ngdc|NOAA]]]
 
: [https://code.google.com/archive/p/gold-omod/ GOLD stands for Generalized Ocean Layer Dynamics and is a hybrid coordinate finite volume ocean model code funded by [[aw:ngdc|NOAA]]]
  
[https://www.paraview.org/fluid-dynamics/ ParaView for Fluid Dynamics]
+
[https://docs.google.com/presentation/d/193cl3x7roaF4nuww8d3d694RIYoowEp26j7lLJql4hs/edit#slide=id.g36e92817d4_0_2325 A [[Метод конечных объёмов|finite volume approach]] to solving the primitive equations]
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*[https://docs.google.com/presentation/d/193cl3x7roaF4nuww8d3d694RIYoowEp26j7lLJql4hs/edit#slide=id.g36e92817d4_0_2373 [[Погрешности MOM|Simplifying]] assumptions and implications]
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*:Boussinesq
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*::A mean value of density is used in momentum equations except where it affects buoyancy fluxes
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*::Explicitly ignores compressibility effects
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*::Non-Boussinesq is an option in MOM6
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*:Hydrostatic
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*::Vertical motions are assumed small in vertical momentum equation (no vertical advection of momentum)
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*:Shallow water
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*::Do not consider the curvature of the Earth as a term in momentum equations
  
[https://github.com/opendrift/opendrift/wiki OpenDrift is a software for modeling the trajectories and fate of objects or substances drifting in the ocean, or even in the atmosphere.]
 
 
= Решение системы линейных алгебраических уравнений =
 
= Решение системы линейных алгебраических уравнений =
 
[https://grass.osgeo.org/programming7/gpdelib.html [[aw:GRASS|GRASS]] Partial Differential Equations Library (GPDE)]
 
[https://grass.osgeo.org/programming7/gpdelib.html [[aw:GRASS|GRASS]] Partial Differential Equations Library (GPDE)]
  
 
[[Основы вычислительного теплообмена и гидродинамики, 2010#Решение системы линейных алгебраических уравнений]]
 
[[Основы вычислительного теплообмена и гидродинамики, 2010#Решение системы линейных алгебраических уравнений]]

Версия 21:44, 25 марта 2019

Метод конечных объёмов с идеями из метода решёточных уравнений Больцмана.

analogs[править]

ParaView for Fluid Dynamics

OpenDrift is a software for modeling the trajectories and fate of objects or substances drifting in the ocean, or even in the atmosphere.

MOM[править]

MOM6 - a next-generation open-source ocean model that combines the best of GOLD (http://code.google.com/p/gold-omod/) and MOM5

GOLD stands for Generalized Ocean Layer Dynamics and is a hybrid coordinate finite volume ocean model code funded by NOAA

A finite volume approach to solving the primitive equations

  • Simplifying assumptions and implications
    Boussinesq
    A mean value of density is used in momentum equations except where it affects buoyancy fluxes
    Explicitly ignores compressibility effects
    Non-Boussinesq is an option in MOM6
    Hydrostatic
    Vertical motions are assumed small in vertical momentum equation (no vertical advection of momentum)
    Shallow water
    Do not consider the curvature of the Earth as a term in momentum equations

Решение системы линейных алгебраических уравнений[править]

GRASS Partial Differential Equations Library (GPDE)

Основы вычислительного теплообмена и гидродинамики, 2010#Решение системы линейных алгебраических уравнений

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