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Rename gravity_constant to gravity (#174)
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NEWS.md

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@@ -5,10 +5,16 @@ DispersiveShallowWater.jl follows the interpretation of
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used in the Julia ecosystem. Notable changes will be documented in this file
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for human readability.
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## Changes when updating to v0.6 from v0.5.x
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#### Changed
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- The keyword argument and function `gravity_constant` have been changed to `gravity` ([#174]).
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## Changes in the v0.5 lifecycle
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#### Added
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- Add `LinearDispersionRelation` and documentation about dispersion ([#168]).
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- Reflecting boundary conditions are added for the Svärd-Kalisch equations with `alpha = gamma = 0` ([#166]).
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- Fix a bug in the upwind discretization of the `SvärdKalischEquations1D`.
@@ -20,6 +26,7 @@ for human readability.
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## Changes when updating to v0.5 from v0.4.x
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#### Changed
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- The `BBMBBMVariableEquations1D` were removed and `BBMBBMEquations1D` now supports a `bathymetry_type` to
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choose between a flat and a variable bathymetry ([#147]).
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- The default of `bathymetry_type` for the `SerreGreenNaghdiEquations1D` changed from `bathymetry_flat` to
@@ -31,6 +38,7 @@ for human readability.
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## Changes in the v0.4 lifecycle
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#### Added
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- The `SerreGreenNaghdiEquations1D` were added for different types of bathymetry ([#127], [#135]).
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- The `HyperbolicSerreGreenNaghdiEquations1D` were added for different types of bathymetry ([#139]).
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- The abstract interface `AbstractShallowWaterEquations` was added to unify several
@@ -41,11 +49,13 @@ for human readability.
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## Changes when updating to v0.4 from v0.3.x
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#### Changed
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- Use `ArrayPartition` from RecursiveArrayTools.jl to store the solution of the `ODEProblem` ([#118]).
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## Changes in the v0.3 lifecycle
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#### Added
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- Add possibility to pass vector of `Ns` to `convergence_test` ([#113]).
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- Performance improvements by using factorized matrices for linear systems solves ([#108], [#112], [#114]).
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- Reflecting boundary conditions are added for the BBM-BBM equations ([#104], [#109]).
@@ -55,17 +65,20 @@ for human readability.
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## Changes when updating to v0.3 from v0.2.x
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#### Changed
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- Add keyword argument `start_from` when plotting `AnalysisCallback` ([#87]).
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- Manufactured solution for Svärd-Kalisch equations uses a variable bathymetry ([#84]).
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## Changes in the v0.2 lifecycle
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#### Added
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- Add `SummaryCallback` ([#75]).
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## Changes when updating to v0.2 from v0.1.x
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#### Changed
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- The code from the master thesis of Joshua Lampert was separated ([#69]).
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- Add support for source terms ([#65]).
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- A higher order interpolation is used when plotting the solution at a value `x` outside

Project.toml

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@@ -35,7 +35,7 @@ RecipesBase = "1.3.4"
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RecursiveArrayTools = "3.27"
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Reexport = "1.2.2"
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Roots = "2.0.17"
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SciMLBase = "2.56"
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SciMLBase = "2.78"
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SimpleUnPack = "1.1"
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SparseArrays = "1"
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StaticArrays = "1.9.7"

docs/src/dispersion.md

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@@ -42,19 +42,19 @@ g = 9.81
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disp_rel = LinearDispersionRelation(h0)
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k = 0.01:0.01:5.0
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45-
euler = EulerEquations1D(; gravity_constant = g, eta0 = eta0)
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euler = EulerEquations1D(; gravity = g, eta0 = eta0)
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c_euler = wave_speed.(disp_rel, euler, k; normalize = true)
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plot(k, c_euler, label = "Euler", xlabel = "k", ylabel = "c / c_0", legend = :topright)
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bbm = BBMEquation1D(; gravity_constant = g, eta0 = eta0, D = h0)
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bbm = BBMEquation1D(; gravity = g, eta0 = eta0, D = h0)
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c_bbm = wave_speed.(disp_rel, bbm, k; normalize = true)
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plot!(k, c_bbm, label = "BBM")
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53-
sk = SvaerdKalischEquations1D(; gravity_constant = g, eta0 = eta0)
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sk = SvaerdKalischEquations1D(; gravity = g, eta0 = eta0)
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c_sk = wave_speed.(disp_rel, sk, k; normalize = true)
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plot!(k, c_sk, label = "Svärd-Kalisch")
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sgn = SerreGreenNaghdiEquations1D(; gravity_constant = g, eta0 = eta0)
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sgn = SerreGreenNaghdiEquations1D(; gravity = g, eta0 = eta0)
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c_sgn = wave_speed.(disp_rel, sgn, k; normalize = true)
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plot!(k, c_sgn, label = "Serre-Green-Naghdi")
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docs/src/overview.md

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describes a traveling wave that moves towards a beach, which is modeled by a linearly increasing bathymetry.
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```@example overview
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_variable, gravity_constant = 9.81)
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_variable, gravity = 9.81)
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function initial_condition_shoaling(x, t, equations::BBMBBMEquations1D, mesh)
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A = 0.07 # amplitude of wave

examples/bbm_1d/bbm_1d_basic.jl

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###############################################################################
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# Semidiscretization of the BBM equation (conserves the quadratic invariant)
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equations = BBMEquation1D(gravity_constant = 9.81, split_form = true)
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equations = BBMEquation1D(gravity = 9.81, split_form = true)
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initial_condition = initial_condition_convergence_test
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boundary_conditions = boundary_condition_periodic

examples/bbm_1d/bbm_1d_fourier.jl

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###############################################################################
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# Semidiscretization of the BBM equation
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equations = BBMEquation1D(gravity_constant = 9.81)
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equations = BBMEquation1D(gravity = 9.81)
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initial_condition = initial_condition_convergence_test
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boundary_conditions = boundary_condition_periodic

examples/bbm_1d/bbm_1d_hamiltonian_relaxation.jl

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###############################################################################
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# Semidiscretization of the BBM equation (conserves the cubic Hamiltonian)
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equations = BBMEquation1D(gravity_constant = 9.81, split_form = false)
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equations = BBMEquation1D(gravity = 9.81, split_form = false)
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initial_condition = initial_condition_convergence_test
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boundary_conditions = boundary_condition_periodic

examples/bbm_1d/bbm_1d_manufactured.jl

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###############################################################################
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# Semidiscretization of the BBM equation
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equations = BBMEquation1D(gravity_constant = 9.81, D = 2.0)
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equations = BBMEquation1D(gravity = 9.81, D = 2.0)
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initial_condition = initial_condition_manufactured
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source_terms = source_terms_manufactured

examples/bbm_1d/bbm_1d_relaxation.jl

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###############################################################################
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# Semidiscretization of the BBM equation
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equations = BBMEquation1D(gravity_constant = 9.81)
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equations = BBMEquation1D(gravity = 9.81)
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initial_condition = initial_condition_convergence_test
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boundary_conditions = boundary_condition_periodic

examples/bbm_bbm_1d/bbm_bbm_1d_basic.jl

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# Semidiscretization of the BBM-BBM equations
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# or bathymetry_variable instead of bathymetry_flat
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_flat, gravity_constant = 9.81)
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_flat, gravity = 9.81)
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# initial_condition_convergence_test needs periodic boundary conditions
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initial_condition = initial_condition_convergence_test

examples/bbm_bbm_1d/bbm_bbm_1d_basic_reflecting.jl

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# or bathymetry_flat instead of bathymetry_variable
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_variable,
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gravity_constant = 9.81)
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gravity = 9.81)
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initial_condition = initial_condition_manufactured_reflecting
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source_terms = source_terms_manufactured_reflecting

examples/bbm_bbm_1d/bbm_bbm_1d_dg.jl

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# Semidiscretization of the BBM-BBM equations
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# or bathymetry_variable instead of bathymetry_flat
12-
equations = BBMBBMEquations1D(bathymetry_type = bathymetry_flat, gravity_constant = 1.0)
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_flat, gravity = 1.0)
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# initial_condition_convergence_test needs periodic boundary conditions
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initial_condition = initial_condition_convergence_test

examples/bbm_bbm_1d/bbm_bbm_1d_dingemans.jl

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# Semidiscretization of the BBM-BBM equations
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_variable,
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gravity_constant = 9.81)
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gravity = 9.81)
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initial_condition = initial_condition_dingemans
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boundary_conditions = boundary_condition_periodic

examples/bbm_bbm_1d/bbm_bbm_1d_fourier.jl

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# Semidiscretization of the BBM-BBM equation
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# or bathymetry_variable instead of bathymetry_flat
9-
equations = BBMBBMEquations1D(bathymetry_type = bathymetry_flat, gravity_constant = 9.81)
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_flat, gravity = 9.81)
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# initial_condition_convergence_test needs periodic boundary conditions
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initial_condition = initial_condition_convergence_test

examples/bbm_bbm_1d/bbm_bbm_1d_manufactured.jl

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# or bathymetry_flat instead of bathymetry_variable
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_variable,
9-
gravity_constant = 9.81)
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gravity = 9.81)
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initial_condition = initial_condition_manufactured
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source_terms = source_terms_manufactured

examples/bbm_bbm_1d/bbm_bbm_1d_relaxation.jl

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# Semidiscretization of the BBM-BBM equations
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# or bathymetry_variable instead of bathymetry_flat
8-
equations = BBMBBMEquations1D(bathymetry_type = bathymetry_flat, gravity_constant = 9.81)
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_flat, gravity = 9.81)
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# initial_condition_convergence_test needs periodic boundary conditions
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initial_condition = initial_condition_convergence_test

examples/bbm_bbm_1d/bbm_bbm_1d_upwind_relaxation.jl

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# Semidiscretization of the BBM-BBM equations
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# or bathymetry_variable instead of bathymetry_flat
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_flat, gravity_constant = 9.81)
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_flat, gravity = 9.81)
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# initial_condition_convergence_test needs periodic boundary conditions
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initial_condition = initial_condition_convergence_test

examples/bbm_bbm_1d/bbm_bbm_1d_well_balanced.jl

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# Semidiscretization of the BBM-BBM equations
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equations = BBMBBMEquations1D(bathymetry_type = bathymetry_variable,
10-
gravity_constant = 1.0, eta0 = 2.0)
10+
gravity = 1.0, eta0 = 2.0)
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initial_condition = initial_condition_discontinuous_well_balancedness
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boundary_conditions = boundary_condition_periodic

examples/hyperbolic_serre_green_naghdi_1d/hyperbolic_serre_green_naghdi_conservation.jl

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equations = HyperbolicSerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_mild_slope,
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lambda = 500.0,
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gravity_constant = 9.81,
17+
gravity = 9.81,
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eta0 = 1.0)
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function initial_condition_conservation_test(x, t,

examples/hyperbolic_serre_green_naghdi_1d/hyperbolic_serre_green_naghdi_dingemans.jl

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equations = HyperbolicSerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_mild_slope,
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lambda = 500.0,
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gravity_constant = 9.81)
9+
gravity = 9.81)
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initial_condition = initial_condition_dingemans
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boundary_conditions = boundary_condition_periodic

examples/hyperbolic_serre_green_naghdi_1d/hyperbolic_serre_green_naghdi_manufactured.jl

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equations = HyperbolicSerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_mild_slope,
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lambda = 1.0e4,
9-
gravity_constant = 9.81)
9+
gravity = 9.81)
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initial_condition = initial_condition_manufactured
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source_terms = source_terms_manufactured

examples/hyperbolic_serre_green_naghdi_1d/hyperbolic_serre_green_naghdi_soliton.jl

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equations = HyperbolicSerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_flat,
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lambda = 500.0,
9-
gravity_constant = 9.81)
9+
gravity = 9.81)
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initial_condition = initial_condition_soliton
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boundary_conditions = boundary_condition_periodic
@@ -27,7 +27,7 @@ semi = Semidiscretization(mesh, equations, initial_condition, solver,
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###############################################################################
2929
# Create `ODEProblem` and run the simulation
30-
tspan = (0.0, (xmax(mesh) - xmin(mesh)) / sqrt(1.2 * gravity_constant(equations))) # one period
30+
tspan = (0.0, (xmax(mesh) - xmin(mesh)) / sqrt(1.2 * gravity(equations))) # one period
3131
ode = semidiscretize(semi, tspan)
3232
summary_callback = SummaryCallback()
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analysis_callback = AnalysisCallback(semi; interval = 100,

examples/hyperbolic_serre_green_naghdi_1d/hyperbolic_serre_green_naghdi_soliton_relaxation.jl

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equations = HyperbolicSerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_flat,
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lambda = 500.0,
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gravity_constant = 9.81)
10+
gravity = 9.81)
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initial_condition = initial_condition_soliton
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boundary_conditions = boundary_condition_periodic
@@ -28,7 +28,7 @@ semi = Semidiscretization(mesh, equations, initial_condition, solver,
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2929
###############################################################################
3030
# Create `ODEProblem` and run the simulation
31-
tspan = (0.0, (xmax(mesh) - xmin(mesh)) / sqrt(1.2 * gravity_constant(equations))) # one period
31+
tspan = (0.0, (xmax(mesh) - xmin(mesh)) / sqrt(1.2 * gravity(equations))) # one period
3232
ode = semidiscretize(semi, tspan)
3333
summary_callback = SummaryCallback()
3434
analysis_callback = AnalysisCallback(semi; interval = 100,

examples/hyperbolic_serre_green_naghdi_1d/hyperbolic_serre_green_naghdi_well_balanced.jl

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equations = HyperbolicSerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_mild_slope,
88
lambda = 500.0,
9-
gravity_constant = 1.0,
9+
gravity = 1.0,
1010
eta0 = 2.0)
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initial_condition = initial_condition_discontinuous_well_balancedness

examples/serre_green_naghdi_1d/serre_green_naghdi_conservation.jl

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# or bathymetry_mild_slope instead of bathymetry_variable
1616
equations = SerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_variable,
17-
gravity_constant = 9.81,
17+
gravity = 9.81,
1818
eta0 = 1.0)
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function initial_condition_conservation_test(x, t,

examples/serre_green_naghdi_1d/serre_green_naghdi_dingemans.jl

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# or bathymetry_mild_slope instead of bathymetry_variable
99
equations = SerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_variable,
10-
gravity_constant = 9.81)
10+
gravity = 9.81)
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1212
initial_condition = initial_condition_dingemans
1313
boundary_conditions = boundary_condition_periodic

examples/serre_green_naghdi_1d/serre_green_naghdi_soliton.jl

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# Semidiscretization of the Serre-Green-Naghdi equations
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equations = SerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_flat,
8-
gravity_constant = 9.81)
8+
gravity = 9.81)
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1010
# initial_condition_convergence_test needs periodic boundary conditions
1111
initial_condition = initial_condition_convergence_test

examples/serre_green_naghdi_1d/serre_green_naghdi_soliton_fourier.jl

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# Semidiscretization of the Serre-Green-Naghdi equations
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equations = SerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_flat,
9-
gravity_constant = 9.81)
9+
gravity = 9.81)
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1111
# initial_condition_convergence_test needs periodic boundary conditions
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initial_condition = initial_condition_convergence_test

examples/serre_green_naghdi_1d/serre_green_naghdi_soliton_relaxation.jl

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# Semidiscretization of the Serre-Green-Naghdi equations
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equations = SerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_flat,
9-
gravity_constant = 9.81)
9+
gravity = 9.81)
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# initial_condition_convergence_test needs periodic boundary conditions
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initial_condition = initial_condition_convergence_test

examples/serre_green_naghdi_1d/serre_green_naghdi_soliton_upwind.jl

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# Semidiscretization of the Serre-Green-Naghdi equations
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equations = SerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_flat,
10-
gravity_constant = 9.81)
10+
gravity = 9.81)
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# initial_condition_convergence_test needs periodic boundary conditions
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initial_condition = initial_condition_convergence_test

examples/serre_green_naghdi_1d/serre_green_naghdi_well_balanced.jl

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# or bathymetry_mild_slope instead of bathymetry_variable
99
equations = SerreGreenNaghdiEquations1D(bathymetry_type = bathymetry_variable,
10-
gravity_constant = 1.0, eta0 = 2.0)
10+
gravity = 1.0, eta0 = 2.0)
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1212
initial_condition = initial_condition_discontinuous_well_balancedness
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boundary_conditions = boundary_condition_periodic

examples/svaerd_kalisch_1d/svaerd_kalisch_1d_basic_reflecting.jl

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###############################################################################
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# Semidiscretization of the Svärd-Kalisch equations
77
# For reflecting boundary conditions, alpha and gamma need to be 0
8-
equations = SvaerdKalischEquations1D(gravity_constant = 1.0, eta0 = 0.0,
8+
equations = SvaerdKalischEquations1D(gravity = 1.0, eta0 = 0.0,
99
alpha = 0.0, beta = 1 / 3, gamma = 0.0)
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initial_condition = initial_condition_manufactured_reflecting

examples/svaerd_kalisch_1d/svaerd_kalisch_1d_dingemans.jl

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@@ -4,7 +4,7 @@ using DispersiveShallowWater
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###############################################################################
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# Semidiscretization of the Svärd-Kalisch equations
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equations = SvaerdKalischEquations1D(gravity_constant = 9.81, eta0 = 0.8, alpha = 0.0,
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equations = SvaerdKalischEquations1D(gravity = 9.81, eta0 = 0.8, alpha = 0.0,
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beta = 0.27946992481203003, gamma = 0.0521077694235589)
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initial_condition = initial_condition_dingemans

examples/svaerd_kalisch_1d/svaerd_kalisch_1d_dingemans_cg.jl

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@@ -6,7 +6,7 @@ using SummationByPartsOperators: legendre_derivative_operator, UniformPeriodicMe
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###############################################################################
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# Semidiscretization of the Svärd-Kalisch equations
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equations = SvaerdKalischEquations1D(gravity_constant = 9.81, eta0 = 0.8, alpha = 0.0,
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equations = SvaerdKalischEquations1D(gravity = 9.81, eta0 = 0.8, alpha = 0.0,
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beta = 0.27946992481203003, gamma = 0.0521077694235589)
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initial_condition = initial_condition_dingemans

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