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/*============================================================================
* Code_Saturne documentation page
*============================================================================*/
/*
This file is part of Code_Saturne, a general-purpose CFD tool.
Copyright (C) 1998-2021 EDF S.A.
This program is free software; you can redistribute it and/or modify it under
the terms of the GNU General Public License as published by the Free Software
Foundation; either version 2 of the License, or (at your option) any later
version.
This program is distributed in the hope that it will be useful, but WITHOUT
ANY WARRANTY; without even the implied warranty of MERCHANTABILITY or FITNESS
FOR A PARTICULAR PURPOSE. See the GNU General Public License for more
details.
You should have received a copy of the GNU General Public License along with
this program; if not, write to the Free Software Foundation, Inc., 51 Franklin
Street, Fifth Floor, Boston, MA 02110-1301, USA.
*/
/*-----------------------------------------------------------------------------*/
/*!
\page cs_lagrangian_particle_tracking_module Parameters settings for lagrangian module
\section cs_user_lagr_module_intro Introduction
This page gives some examples of settings for the stochastic lagrangian module.
\section cs_user_lagr_module_h Lagrangian module
Particle tracking mode settings:
\snippet cs_user_lagr_model.c particle_tracking_mode
In case of restart
\snippet cs_user_lagr_model.c particle_tracking_restart
Specific models
\snippet cs_user_lagr_model.c particle_tracking_specific_models
Example of coal fouling
\snippet cs_user_lagr_model.c coal_fouling_example
Calculation features for the dispersed phases
\snippet cs_user_lagr_model.c dispersed_phases
Example of volume statistics
\snippet cs_user_lagr_model.c V_statistics
Options concerning the numerical treatment of the dispersed phase
\snippet cs_user_lagr_model.c dispersed_phases_treatment
Options concerning the treatment of specific forces
\snippet cs_user_lagr_model.c specific_forces_treatment
Brownian motion:
\snippet cs_user_lagr_model.c Brownian_motion_activation
Deposition model:
\snippet cs_user_lagr_model.c deposition_model_activation
Roughness resuspension model
\snippet cs_user_lagr_model.c roughness_resuspension_model_activation
Clogging model
\snippet cs_user_lagr_model.c clogging_model_activation
Deposit influence
\snippet cs_user_lagr_model.c deposit_influence_activation
Consolidation model:
\snippet cs_user_lagr_model.c consolidation_model_activation
Precipitation disolution model
\snippet cs_user_lagr_model.c precipitation_disolution_model_activation
Boundary statistics
\snippet cs_user_lagr_model.c boundary_statistics
\page cs_lagrangian_particle_tracking_bc User boundary condition definition for the Lagrangian model
\section cs_user_lagr_boundary_conditions_h Boundary conditions
Lagrangian boundary conditions are based on boundary zone
(\ref cs_boundary_zone_t) definitions. Additional information may be
provided for Lagrangian boundary types and injections.
As usual, definitions may be created using the GUI and extended
with user functions.
Access to the Lagrangian boundary conditions structure,
which is necessary to most of the following examples, may be done as
follows:
\snippet cs_user_lagr_boundary_conditions.c lagr_bc_variables
\subsection cs_user_lagr_boundary_conditions_h_zones Boundary zones
In this example, we assign rebound conditions to all boundary zones,
except for an inlet and outlet type to specified zones.
The type assigned is an integer based on the \ref cs_lagr_bc_type_t
enumerator type.
\snippet cs_user_lagr_boundary_conditions.c lagr_bc_define_type_1
\subsection cs_user_lagr_boundary_conditions_h_injection Injection sets
In the following example, a first injection set for an inlet zone is defined.
Note that newly injected particles may also be modified using the
\ref cs_user_lagr_in function.
\snippet cs_user_lagr_boundary_conditions.c lagr_bc_define_injection_1
In the next example, a profile is assigned to the second injection set
of an inlet zone (it is assumed this et was previously defined either
through the GUI or user function).
This requires first defining a profile definition function, matching
the profile of \ref cs_lagr_injection_profile_compute_t.
An example based on experimental profiles is given here:
\snippet cs_user_lagr_boundary_conditions.c lagr_bc_profile_func_2
Assigning the profile to the injection set simply requires
assigning the function to the pointer in the injection set structure:
\snippet cs_user_lagr_boundary_conditions.c lagr_bc_define_injection_2
An optional user-defined input function may also be associated.
\subsection cs_user_lagr_boundary_conditions_h_interactions Boundary-particle interactions
It is also possible to decide of the behavior of particle when they
encounter a boundary (this boundary has to be of type \ref CS_LAGR_BC_USER).
In the following example, the particle is simply deposited and marked for
elimination:
\snippet cs_user_lagr_boundary_conditions.c update
\section cs_user_lagr_volume_conditions_h Volume conditions
Lagrangian volume conditions are based on volume zone
(\ref cs_volume_zone_t) definitions. Additional information may be
provided for Lagrangian injections.
As usual, definitions may be created using the GUI and extended
with user functions.
Access to the Lagrangian volume conditions structure,
which is necessary to most of the following examples, may be done as
follows:
\snippet cs_user_lagr_volume_conditions.c lagr_vol_cond_variables
\subsection cs_user_lagr_volume_conditions_h_injection Injection sets
In the following example, we inject 1 particle set at each time step:
\snippet cs_user_lagr_volume_conditions.c lagr_vol_define_injection_1
\snippet cs_user_lagr_volume_conditions.c lagr_vol_define_injection_2
In the following example, we inject 2 particle sets at computation
initialization (i.e. at the first time step of a computation sequence
in which the Lagrangian module is activated).
Note that newly injected particles may also be modified using the
\ref cs_user_lagr_in function.
\snippet cs_user_lagr_volume_conditions.c lagr_vol_define_injection_2
\subsection cs_user_lagr_volume_conditions_h_force External force
User definition of an external force field acting on the particles.
It must be prescribed in every cell and be homogeneous to gravity (m/s^2)
By default gravity and drag force are the only forces acting on the particles
(the gravity components gx gy gz are assigned in the GUI or in usipsu)
\snippet cs_user_lagr_particle.c lagr_ef
\subsection cs_user_lagr_volume_conditions_h_imposed_motion Impose motion on a particle
Impose the motion of a particle flagged CS_LAGR_PART_IMPOSED_MOTION by modifying the particle position and its velocity.
\snippet cs_user_lagr_particle.c lagr_imposed_motion
\subsection cs_user_lagr_volume_conditions_h_inj_particles Modification of newly injected particles
User modification of newly injected particles.
This function is called after the initialization of the new particles in
order to modify them according to new particle profiles (injection
profiles, position of the injection point, statistical weights,
correction of the diameter if the standard-deviation option is activated).
This function is called for each injection zone and set. Particles
with ids between pset->n_particles and n_elts are initialized
but may be modidied by this function.
\snippet cs_user_lagr_particle.c lagr_inj
Here is another example of the modification of newly injected particles:
\snippet cs_user_lagr_particle-coal.c lagr_inj_example_coal
\page cs_lagrangian_particle_tracking_physical_properties Particle relaxation time and thermal relaxtion for the Lagrangian model
\section cs_user_lagr_module_time_relaxation Calculation of the particle relaxation time
Modification of the calculation of the particle relaxation time
with respect to the chosen formulation for the drag coefficient
This function is called in a loop on the particles, so be careful to avoid too costly operations.
\f$ \tau_c = \frac{m_p{C_p}_p}{PId_p^2h_e} \f$
\f$ \tau_c \f$ : Thermal relaxation time (value to be computed)
\f$ m_p \f$ : Particle mass
\f$ {C_p}_p \f$ : Particle specific heat
d_p : Particle diameter
h_e : Coefficient of thermal exchange
The coefficient of thermal exchange is calculated from a Nusselt number,
itself evaluated by a correlation (Ranz-Marshall by default)
\f$ \nu = \frac{h_ed_p}{\lambda} = 2 + 0.55{\Re_e}_p^{0.5}P_{rt}^{0.33} \f$
\f$ \lambda \f$ : Thermal conductivity of the carrier field
\f$ {\Re_e}_p \f$ : Particle Reynolds number
P_{rt} : Prandtl number
In the next example we compute the relaxation time with two different formulations
of the drag coefficient:
\snippet cs_user_lagr_particle.c lagr_particle_relax_time
\section cs_user_lagr_module_thermal_relaxation Computation of the thermal relaxation time of the particles
Modification of the computation of the thermal relaxation time
of the particles with respect to the chosen formulation of
the Nusselt number.
This function is called in a loop on the particles, so be careful to avoid too costly operations.
\snippet cs_user_lagr_particle.c lagr_thermal_relax_time
\page cs_user_lagr_extra_operations User extra operations for the Lagrangian module
\section cs_user_lagr_extra_operations_intro Introduction
This page provides an example that may be used or adapted to perform extra or
advanced extra-operations within the Lagrangian module.
\section cs_user_lagr_extra_operations_example Example
First we initialize some variables:
\snippet cs_user_lagr_particle.c lagr_init
In the next example we compute the particle mass flow rate on 4 planes
\snippet cs_user_lagr_particle.c lagr_example
\page cs_user_lagr_sde SDE within the Lagrangian model
\section cs_user_lagr_sde_intro Introduction
User integration of the SDE for the user-defined variables.
The variables are constant by default. The SDE must be of the form:
\f[
\frac{dT}{dt}=\frac{T - PIP}{Tca}
\f]
T: particle attribute representing the variable
Tca: characteristic time for the sde to be prescribed in the array auxl1
PIP: coefficient of the SDE (pseudo RHS) to be prescribed in the array auxl2.
If the chosen scheme is first order (nordre=1) then, at the first
and only call pip is expressed as a function of the quantities of
the previous time step (contained in the particle data).
If the chosen scheme is second order (nordre=2)
then, at the first call (nor=1) pip is expressed as a function of
the quantities of the previous time step, and at the second passage
(nor=2) pip is expressed as a function of the quantities of the
current time step.
\section cs_user_lagr_sde_example Example
Example of the integration of the SDE (Stochastic Differential Equation).
\snippet cs_user_lagr_particle.c lagr_SDE
*/
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