Classes
class	AngularQuadratureSet
	Wrapper class that owns an angular QuadratureBase<Ordinate> of the type corresponding to the given AngularQuadSet. More...
struct	AngularTreatmentParams
	Parameters from the "angular_treatment" section of the input file. More...
class	BankBase
	Base class for banks that store objects of type T by integer ID and look them up by the name given in the JSON input file. More...
class	BCBank
	Bank holding the boundary conditions defined in the input file. More...
class	CGProblem
	Class defining a Continuous Galerkin formulation of the SAAF transport equation. More...
class	ConstantVolumetricSource
	Defines a constant-value, isotropic volumetric source. More...
class	Element
	Defines a subset of the domain (an "element"). More...
class	GaussChebyshev
	Class defines a Gauss-Chebyshev quadrature set, which approximates the integral of the form: More...
class	GaussLegendre
	Defines a Gauss-Legendre quadrature set on the interval [-1,1]. More...
class	GaussLegendreChebyshev
	Class defines a Gauss-Legendre-Chebyshev quadrature set on the unit sphere, where a Gauss-Legendre quadrature set is used along the polar direction, and a Gauss-Chebyshev quadrature set is used along the azimuthal direction. More...
class	GaussLegendreTrapezoid
	Class defines a Gauss-Legendre-Trapezoid rule on the unit sphere, where a Gauss-Legendre rule is used on the polar coordinate, and a trapezoid rule is used on the azimuthal. More...
class	GaussLobattoLegendre
	Class defining a 1D Gauss-Legendre-Lobatto quadrature set on [-1,1]. The quadrature set approximates the integral using a set of weights ( \(w_k\)) and abscissas ( \(\xi_k\)): More...
struct	GlobalForcingData
	Convenience struct for hold the contribution for an entry in a single element to the global forcing vector. More...
struct	GlobalMatrixData
	Convenience struct for holding the contribution for an entry in a single element to the global matrix. More...
struct	InputParams
	All parameters parsed from the input file. More...
struct	Material
	Defines a monoenergetic, constant-properties material. More...
class	MaterialBank
	Bank holding the materials defined in the input file. More...
class	Mesh
	Class defing a mesh. More...
struct	MeshParams
	Parameters from the "mesh" section of the input file. More...
struct	Node
	A point in the mesh holding its coordinates, boundary info, and flux solution values. More...
class	Ordinate
	Defines a solid angle, or ordinate, in spherical geometry. More...
class	ParsedVolumetricSource
	Defines a volumetric source defined by a parsed function passed by the user. More...
class	ProblemBase
	Base class defining a formulation of the transport equation to be solved. More...
struct	ProblemParams
	Parameters from the "problem" section of the input file. More...
class	QuadratureBase
	Base class for defining a quadrature set. More...
struct	QuadraturePair
	Simple struct holding a function value evaluated at the supplied abscissa value. More...
class	Results
	Exports simulation results to a file. More...
class	Segment
	1D line element defined by two boundary nodes, with interior nodes placed at Gauss-Lobatto-Legendre points More...
class	SEMProblem
	Wrapper class that owns a ProblemBase of the type corresponding to the given FEFormulation. More...
struct	Simulation
	Tracks the running state of a simulation across source iterations. More...
class	SourceBank
	Bank holding the volumetric sources defined in the input file. More...
class	SourceBase
	Base class for independent sources. More...
struct	SourceIterationParams
	Parameters from the "source_iteration" section of the input file. More...
struct	SpectralElementParams
	Parameters from the "spectral_elements" section of the input file. More...

Enumerations
enum class	BC { VACUUM , REFLECTIVE , NONE }
	Available boundary conditions. More...
enum class	Boundary { NORTH , SOUTH , EAST , WEST }
	Boundary locations. More...
enum class	SourceType { PARSED_FUNCTION }
	Available volumetric source types. More...
enum class	FEFormulation { CG }
	Available finite element formulations. More...
enum class	TransportForm { SAAF }
	Available forms of the transport equation. More...
enum class	AngularQuadSet { GLT , GL , GLC }
	Angular quadrature set. More...
enum class	RunMode { FIXED_SOURCE }
	Run modes available. More...
enum class	OutputFormat { VTK , CSV }
	Output forms available for export. More...

Functions
void	from_json (const json &j, Material &material)
	Get the Material information from the json input.
void	from_json (const json &j, ProblemParams &problem_params)
	Retrieve problem params from input.
void	from_json (const json &j, MeshParams &mesh_params)
	Retrieve mesh parameters from input.
void	from_json (const json &j, AngularTreatmentParams &angular_treatment_params)
	Retrieve the angular treatment params from input.
void	from_json (const json &j, SpectralElementParams &se_params)
	Retrieve spectral element params from input.
void	from_json (const json &j, SourceIterationParams &source_iter_params)
	Retrieve the source iteration params from input.
void	from_json (const json &j, InputParams &input_params)
	Retrieve input parameters from the user.
double	LegendrePolynomial (const int n, const double x)
	Computes the Legendre polynomial of degree n at a point x using the formula:
double	LegendrePolynomialPrime (const int n, const double x)
	Computes the first derivative of the Legendre polynomial of degree n at a point x using the recurrence relation:
double	LegendrePolynomialPrimePrime (const int n, const double x)
	Computes the second derivative of the Legendre polynomial of degree n using Legendre's differential equation:
std::vector< double >	AllLegendreRoots (const int n)
	Compute all roots of the Legendre polynomial of order n.
double	LegendreRoot (const int n, const int k)
	Computes the k-th root of the n-th order Legendre polynomial by first approximating the root with ApproximateLegendreRoot, then using Newton's method to converge to the root.
double	ApproximateLegendreRoot (const int n, const int k)
	Approximates the k-th root of the n-th order Legendre polynomial with:
std::vector< double >	AllLegendrePrimeRoots (const int n)
	Computes all roots of the \(P'_n(x)\) polynomial. A total of n-1 roots will be computed and returned.
double	LegendrePrimeRoot (const int n, const int k)
	Computes the k-th root of the n-th order first derivative of the Legendre polynomial by first approximating with ApproximateLegendrePrimeRoot, then using Newton's method to converge.
double	ApproximateLegendrePrimeRoot (const int n, const int k)
	Approximates the k-th root of the first derivative of the n-th degree Legendre polynomial using the average of the approximations (ApproximateLegendreRoot()) of the surrounding roots of the n-th degree Legendre polynomial. Note that zero-indexing is used, so the roots of the \(P'_4 (x)\) polynomial are \(k=0,1,2\). The approximations of these are given by:
double	DistanceBetweenNodes (const Node &node_1, const Node &node_2)
	Compute the Euclidean distance between two nodes.
void	UpdateScalarFlux (Node &node, const QuadratureBase< Ordinate > angular_quadrature)
	Update the scalar flux of a node using the angular quadrature set.
std::vector< double >	ComputeNodeSourceFluxes (const Node &node, const int material_id, const int source_id, const MaterialBank &material_bank, const SourceBank &source_bank, const QuadratureBase< Ordinate > &angular_quadrature)
	Compute the node source flux values.
void	to_json (nlohmann::json &j, const BC &bc)
void	from_json (const nlohmann::json &j, BC &bc)
	NLOHMANN_JSON_SERIALIZE_ENUM (FEFormulation, {{FEFormulation::CG, "cg"}})
	NLOHMANN_JSON_SERIALIZE_ENUM (TransportForm, {{TransportForm::SAAF, "saaf"}})
	NLOHMANN_JSON_SERIALIZE_ENUM (AngularQuadSet, {{AngularQuadSet::GLT, "gauss_legendre_trapezoid"}, {AngularQuadSet::GLC, "gauss_legendre_chebyshev"}, {AngularQuadSet::GL, "gauss_legendre"}})
	NLOHMANN_JSON_SERIALIZE_ENUM (RunMode, {{RunMode::FIXED_SOURCE, "fixed_source"}})
	NLOHMANN_JSON_SERIALIZE_ENUM (OutputFormat, {{OutputFormat::CSV, "csv"}, {OutputFormat::VTK, "vtk"}})
json	JSONFromFile (const std::string filename)
	Create a json object from a string. Will throw an error if the file could not be opened.
bool	DoubleEqual (const double first, const double second, const double tolerance=TOLERANCE)
	Tests if two double-type numbers are equal using the TOLERANCE value. Taken from https://github.com/starling.
double	RelativeError (const double new_val, const double old_val)
	Compute the relative error between two values.
void	print_header ()
	Print the program banner, description, and license information.
void	print_input_files (const std::string input, const std::string mesh)
	Print the paths of the input and mesh files being used.
void	print_columns ()
	Print the column headers for the k-eff/scatter iteration status table.
void	print_k_status (const double k_eff, const double error, const unsigned int iter)
	Print the k-eff status for the current iteration.
void	print_scatter_status (const double flux_l2_error, const double relative_error, const unsigned int iter)
	Print the scalar flux convergence status for the current source iteration.
void	print_scatter_complete (const double final_k_eff, const RunMode sim_typ)
	Print a message indicating source iterations have completed.
void	print_mesh_info (const size_t n_nodes, const size_t n_elements, const unsigned int dimension)
	Print information about the mesh.

Variables
constexpr double	TOLERANCE = 1e-15
	General tolerance value for double comparisons.
constexpr double	EXP_NEAR_TOLERANCE = 1e-14
	Tolerance value for EXPECT_NEAR in tests.

Enumeration Type Documentation

◆ AngularQuadSet

enum class hummingbird::AngularQuadSet

strong

Angular quadrature set.

Enumerator
GLT
GL
GLC

Definition at line 79 of file enums.h.

◆ BC

enum class hummingbird::BC

strong

Available boundary conditions.

Enumerator
VACUUM
REFLECTIVE
NONE

Definition at line 16 of file enums.h.

◆ Boundary

enum class hummingbird::Boundary

strong

Boundary locations.

Enumerator
NORTH
SOUTH
EAST
WEST

Definition at line 51 of file enums.h.

◆ FEFormulation

enum class hummingbird::FEFormulation

strong

Available finite element formulations.

Enumerator
CG

Definition at line 63 of file enums.h.

◆ OutputFormat

enum class hummingbird::OutputFormat

strong

Output forms available for export.

Enumerator
VTK
CSV

Definition at line 99 of file enums.h.

◆ RunMode

enum class hummingbird::RunMode

strong

Run modes available.

Enumerator
FIXED_SOURCE

Definition at line 90 of file enums.h.

◆ SourceType

enum class hummingbird::SourceType

strong

Available volumetric source types.

Enumerator
PARSED_FUNCTION

Definition at line 57 of file enums.h.

◆ TransportForm

enum class hummingbird::TransportForm

strong

Available forms of the transport equation.

Enumerator
SAAF

Definition at line 71 of file enums.h.

Function Documentation

◆ AllLegendrePrimeRoots()

std::vector< double > hummingbird::AllLegendrePrimeRoots ( const int n )

Computes all roots of the \(P'_n(x)\) polynomial. A total of n-1 roots will be computed and returned.

Parameters

n Order

Returns: std::vector<double>

Definition at line 95 of file legendre_polynomials.cc.

◆ AllLegendreRoots()

std::vector< double > hummingbird::AllLegendreRoots ( const int n )

Compute all roots of the Legendre polynomial of order n.

Parameters

n Order

Returns: std::vector<double>

Definition at line 61 of file legendre_polynomials.cc.

◆ ApproximateLegendrePrimeRoot()

double hummingbird::ApproximateLegendrePrimeRoot	(	const int	n,
		const int	k )

Approximates the k-th root of the first derivative of the n-th degree Legendre polynomial using the average of the approximations (ApproximateLegendreRoot()) of the surrounding roots of the n-th degree Legendre polynomial. Note that zero-indexing is used, so the roots of the \(P'_4 (x)\) polynomial are \(k=0,1,2\). The approximations of these are given by:

\[x_k\approx \frac{1}{2} \left( \cos \left(\frac{4k+3}{4n+2}\pi\right) + \cos \left(\frac{4(k+1)+3}{4n+2}\pi\right) \right) \]

Parameters

n	Order
k	Root number (zero-indexed)

Returns: double

Definition at line 131 of file legendre_polynomials.cc.

◆ ApproximateLegendreRoot()

double hummingbird::ApproximateLegendreRoot	(	const int	n,
		const int	k )

Approximates the k-th root of the n-th order Legendre polynomial with:

\[x_k^{(0)}\approx \cos \left(\frac{4k+3}{4n+2}\pi\right) \]

Parameters

n	Order
k	Root number

Returns: double

Exceptions

std::invalid_argument Root number must be less than polynomial order

Definition at line 88 of file legendre_polynomials.cc.

◆ ComputeNodeSourceFluxes()

std::vector< double > hummingbird::ComputeNodeSourceFluxes	(	const Node &	node,
		const int	material_id,
		const int	source_id,
		const MaterialBank &	material_bank,
		const SourceBank &	source_bank,
		const QuadratureBase< Ordinate > &	angular_quadrature )

Compute the node source flux values.

Parameters

node	Node
material_id	Material ID
source_id	Source ID
material_bank	Material bank
source_bank	Source bank
angular_quadrature	Angular quadrature set

Returns: std::vector<double>

Definition at line 24 of file node.cc.

◆ DistanceBetweenNodes()

double hummingbird::DistanceBetweenNodes	(	const Node &	node_1,
		const Node &	node_2 )

Compute the Euclidean distance between two nodes.

Parameters

node_1	First node
node_2	Second node

Returns: Distance in units of the mesh

Definition at line 8 of file node.cc.

◆ DoubleEqual()

bool hummingbird::DoubleEqual	(	const double	first,
		const double	second,
		const double	tolerance = TOLERANCE )

Tests if two double-type numbers are equal using the TOLERANCE value. Taken from https://github.com/starling.

Parameters

first	First number to compare
second	Second number to compare
tolerance	Tolerance for the absolute difference between the first and second values

Returns: true; false

Definition at line 9 of file misc.cc.

◆ from_json() [1/8]

void hummingbird::from_json	(	const json &	j,
		AngularTreatmentParams &	angular_treatment_params )

Retrieve the angular treatment params from input.

Parameters

j	JSON object built from input file
angular_treatment_params	AngularTreatmentParams struct

Definition at line 22 of file input_parameters.cc.

◆ from_json() [2/8]

void hummingbird::from_json	(	const json &	j,
		InputParams &	input_params )

Retrieve input parameters from the user.

Parameters

j	JSON object built from input file
input_params	InputParams struct

Definition at line 4 of file input_parameters.cc.

◆ from_json() [3/8]

void hummingbird::from_json	(	const json &	j,
		Material &	material )

Get the Material information from the json input.

Parameters

j	JSON input
material	Material struct to populate

Definition at line 4 of file material_bank.cc.

◆ from_json() [4/8]

void hummingbird::from_json	(	const json &	j,
		MeshParams &	mesh_params )

Retrieve mesh parameters from input.

Parameters

j	JSON object built from input file
mesh_params	MeshParams struct

Definition at line 18 of file input_parameters.cc.

◆ from_json() [5/8]

void hummingbird::from_json	(	const json &	j,
		ProblemParams &	problem_params )

Retrieve problem params from input.

Parameters

j	JSON object built from input file
problem_params	ProblemParams struct

Definition at line 12 of file input_parameters.cc.

◆ from_json() [6/8]

void hummingbird::from_json	(	const json &	j,
		SourceIterationParams &	source_iter_params )

Retrieve the source iteration params from input.

Parameters

j	JSON object built from input file
source_iter_params	SourceIterationParams struct

Definition at line 45 of file input_parameters.cc.

◆ from_json() [7/8]

void hummingbird::from_json	(	const json &	j,
		SpectralElementParams &	se_params )

Retrieve spectral element params from input.

Parameters

j	JSON object built from input file
se_params	SpectralElementParams struct

Definition at line 35 of file input_parameters.cc.

◆ from_json() [8/8]

void hummingbird::from_json	(	const nlohmann::json &	j,
		BC &	bc )

inline

Definition at line 36 of file enums.h.

◆ JSONFromFile()

json hummingbird::JSONFromFile ( const std::string filename )

Create a json object from a string. Will throw an error if the file could not be opened.

Parameters

filename File name (relative path) to be opened

Returns: json

Definition at line 11 of file json.cc.

◆ LegendrePolynomial()

double hummingbird::LegendrePolynomial	(	const int	n,
		const double	x )

Computes the Legendre polynomial of degree n at a point x using the formula:

\[P_{n+1}(x)=\frac{(2n+1)xP_{n}(x)-nP_{n-1}(x)}{n+1} \]

with:

\[P_0=1,\quad P_1=x \]

The above is implemented to evaluate the n-th order Legendre polynomial by building from the bottom up, as opposed to using a recursion relation. This greatly improves the evaluation speed. This algorithm was taken from https://github.com/CambridgeUniversityPress/NumericalMethodsPhysicsWithPython/blob/master/second_edition/codes/legendre.py written by Alex Gezerlis for his book, Numerical Methods in Physics With Python, Second Edition.

Legendre polynomials are defined on the interval \(x\in [-1,1]\).

Parameters

n	Order of polynomial to evaluate
x	Point to evaluate at

Returns: double

Definition at line 14 of file legendre_polynomials.cc.

◆ LegendrePolynomialPrime()

double hummingbird::LegendrePolynomialPrime	(	const int	n,
		const double	x )

Computes the first derivative of the Legendre polynomial of degree n at a point x using the recurrence relation:

\[P'_n (x)=\frac{nP_{n-1}(x)-nxP_n(x)}{1-x^2} \]

The value of the derivative at the bounds is special:

\[P'_n(x)=\begin{cases} (-1)^{n-1}\frac{n(n+1)}{2} & x=-1 \\ \frac{n(n+1)}{2} &x=1 \end{cases} \]

Parameters

n	Order of polynomial
x	Point to evaluate at

Returns: double

Definition at line 35 of file legendre_polynomials.cc.

◆ LegendrePolynomialPrimePrime()

double hummingbird::LegendrePolynomialPrimePrime	(	const int	n,
		const double	x )

Computes the second derivative of the Legendre polynomial of degree n using Legendre's differential equation:

\[(1-x^2)P_n''(x)-2xP_n'(x)+n(n+1)P_n(x)=0 \]

Parameters

n	Order
x	Location to evaluate at

Returns: double

Definition at line 55 of file legendre_polynomials.cc.

◆ LegendrePrimeRoot()

double hummingbird::LegendrePrimeRoot	(	const int	n,
		const int	k )

Computes the k-th root of the n-th order first derivative of the Legendre polynomial by first approximating with ApproximateLegendrePrimeRoot, then using Newton's method to converge.

Parameters

n	Order
k	Root number

Returns: double

Definition at line 107 of file legendre_polynomials.cc.

◆ LegendreRoot()

double hummingbird::LegendreRoot	(	const int	n,
		const int	k )

Computes the k-th root of the n-th order Legendre polynomial by first approximating the root with ApproximateLegendreRoot, then using Newton's method to converge to the root.

Parameters

n	Order of the polynomial
k	Root to find

Returns: double

Definition at line 73 of file legendre_polynomials.cc.

◆ NLOHMANN_JSON_SERIALIZE_ENUM() [1/5]

hummingbird::NLOHMANN_JSON_SERIALIZE_ENUM	(	AngularQuadSet	,
		{{AngularQuadSet::GLT, "gauss_legendre_trapezoid"}, {AngularQuadSet::GLC, "gauss_legendre_chebyshev"}, {AngularQuadSet::GL, "gauss_legendre"}}	)

◆ NLOHMANN_JSON_SERIALIZE_ENUM() [2/5]

hummingbird::NLOHMANN_JSON_SERIALIZE_ENUM	(	FEFormulation	,
		{{FEFormulation::CG, "cg"}}	)

◆ NLOHMANN_JSON_SERIALIZE_ENUM() [3/5]

hummingbird::NLOHMANN_JSON_SERIALIZE_ENUM	(	OutputFormat	,
		{{OutputFormat::CSV, "csv"}, {OutputFormat::VTK, "vtk"}}	)

◆ NLOHMANN_JSON_SERIALIZE_ENUM() [4/5]

hummingbird::NLOHMANN_JSON_SERIALIZE_ENUM	(	RunMode	,
		{{RunMode::FIXED_SOURCE, "fixed_source"}}	)

◆ NLOHMANN_JSON_SERIALIZE_ENUM() [5/5]

hummingbird::NLOHMANN_JSON_SERIALIZE_ENUM	(	TransportForm	,
		{{TransportForm::SAAF, "saaf"}}	)

◆ print_columns()

void hummingbird::print_columns ( )

Print the column headers for the k-eff/scatter iteration status table.

Definition at line 23 of file output.cc.

◆ print_header()

void hummingbird::print_header ( )

Print the program banner, description, and license information.

Definition at line 6 of file output.cc.

◆ print_input_files()

void hummingbird::print_input_files	(	const std::string	input,
		const std::string	mesh )

Print the paths of the input and mesh files being used.

Parameters

input	Path to the input file
mesh	Path to the mesh file

Definition at line 30 of file output.cc.

◆ print_k_status()

void hummingbird::print_k_status	(	const double	k_eff,
		const double	error,
		const unsigned int	iter )

Print the k-eff status for the current iteration.

Parameters

k_eff	Current k-eff value
error	Relative error in k-eff from the previous iteration
iter	Iteration number

Definition at line 35 of file output.cc.

◆ print_mesh_info()

void hummingbird::print_mesh_info	(	const size_t	n_nodes,
		const size_t	n_elements,
		const unsigned int	dimension )

Print information about the mesh.

Parameters

n_nodes	Number of nodes in mesh
n_elements	Number of elements in mesh
dimension	Mesh dimension

Definition at line 66 of file output.cc.

◆ print_scatter_complete()

void hummingbird::print_scatter_complete	(	const double	final_k_eff,
		const RunMode	sim_typ )

Print a message indicating source iterations have completed.

Parameters

final_k_eff	Final k-eff value
sim_typ	Run mode used for the simulation

Definition at line 58 of file output.cc.

◆ print_scatter_status()

void hummingbird::print_scatter_status	(	const double	flux_l2_error,
		const double	relative_error,
		const unsigned int	iter )

Print the scalar flux convergence status for the current source iteration.

Parameters

flux_l2_error	L2 norm of the change in scalar flux from the previous iteration
relative_error	Relative L2 error in the scalar flux (flux_l2_error normalized by the current iteration's flux L2 norm)
iter	Iteration number

Definition at line 43 of file output.cc.

◆ RelativeError()

double hummingbird::RelativeError	(	const double	new_val,
		const double	old_val )

Compute the relative error between two values.

Parameters

new_val	New value
old_val	Old value

Returns: double

Definition at line 15 of file misc.cc.

◆ to_json()

void hummingbird::to_json	(	nlohmann::json &	j,
		const BC &	bc )

inline

Definition at line 22 of file enums.h.

◆ UpdateScalarFlux()

void hummingbird::UpdateScalarFlux	(	Node &	node,
		const QuadratureBase< Ordinate >	angular_quadrature )

Update the scalar flux of a node using the angular quadrature set.

Parameters

node	Node to update
angular_quadrature	Angular quadrature set

Definition at line 15 of file node.cc.

Variable Documentation

◆ EXP_NEAR_TOLERANCE

double hummingbird::EXP_NEAR_TOLERANCE = 1e-14

constexpr

Tolerance value for EXPECT_NEAR in tests.

Definition at line 13 of file constants.h.

◆ TOLERANCE

double hummingbird::TOLERANCE = 1e-15

constexpr

General tolerance value for double comparisons.

Definition at line 10 of file constants.h.

Classes

Enumerations

Functions

Variables

Enumeration Type Documentation

◆ AngularQuadSet

◆ BC

◆ Boundary

◆ FEFormulation

◆ OutputFormat

◆ RunMode

◆ SourceType

◆ TransportForm

Function Documentation

◆ AllLegendrePrimeRoots()

◆ AllLegendreRoots()

◆ ApproximateLegendrePrimeRoot()

◆ ApproximateLegendreRoot()

◆ ComputeNodeSourceFluxes()

◆ DistanceBetweenNodes()

◆ DoubleEqual()

◆ from_json() [1/8]

◆ from_json() [2/8]

◆ from_json() [3/8]

◆ from_json() [4/8]

◆ from_json() [5/8]

◆ from_json() [6/8]

◆ from_json() [7/8]

◆ from_json() [8/8]

◆ JSONFromFile()

◆ LegendrePolynomial()

◆ LegendrePolynomialPrime()

◆ LegendrePolynomialPrimePrime()

◆ LegendrePrimeRoot()

◆ LegendreRoot()

◆ NLOHMANN_JSON_SERIALIZE_ENUM() [1/5]

◆ NLOHMANN_JSON_SERIALIZE_ENUM() [2/5]

◆ NLOHMANN_JSON_SERIALIZE_ENUM() [3/5]

◆ NLOHMANN_JSON_SERIALIZE_ENUM() [4/5]

◆ NLOHMANN_JSON_SERIALIZE_ENUM() [5/5]

◆ print_columns()

◆ print_header()

◆ print_input_files()

◆ print_k_status()

◆ print_mesh_info()

◆ print_scatter_complete()

◆ print_scatter_status()

◆ RelativeError()

◆ to_json()

◆ UpdateScalarFlux()

Variable Documentation

◆ EXP_NEAR_TOLERANCE

◆ TOLERANCE