This inheritance list is sorted roughly, but not completely, alphabetically:

[detail level 1234]

RFFGen::Base	Base class for functions satisfying FunctionConcept. Required for enabling the operators in generate.hh
RFFGen::LinearAlgebra::LinearizedStrainTensor< Matrix >
RFFGen::CMath::ASin	Sine function including first three derivatives (based on sin(double) in <cmath>)
RFFGen::CMath::Cos	Cosine function including first three derivatives (based on cos(double) in <cmath>)
RFFGen::CMath::Exp	Exponential function including first three derivatives
RFFGen::CMath::Exp2	Function including first three derivatives
RFFGen::CMath::LN	Natural logarithm including first three derivatives
RFFGen::CMath::Log10	Common (base 10) logarithm including first three derivatives
RFFGen::CMath::Log2	Base 2 logarithm including first three derivatives
RFFGen::CMath::Pow< dividend, divisor >	Power function with rational exponent $k = \frac{dividend}{divisor}$ including first three derivatives
RFFGen::CMath::Sin	Sine function including first three derivatives (based on sin(double) in <cmath>)
RFFGen::CMath::Tan	Tangent function including first three derivatives
RFFGen::Concepts::FunctionConcept	Minimal requirements for functions
RFFGen::Constant< Type, class >	Wrap a constant
RFFGen::Identity< Arg, class >	Identity mapping
RFFGen::LinearAlgebra::DynamicSizeDeterminant< Matrix >	Determinant of dynamic size matrix with first three derivatives
RFFGen::LinearAlgebra::LeftCauchyGreenStrainTensor< Matrix, class >	Left Cauchy-Green strain tensor for a symmetric matrix
RFFGen::LinearAlgebra::LinearizedStrainTensor< Matrix, class >	Linearized strain tensor $\frac{1}{2}\left(F^T+F\right)$
RFFGen::LinearAlgebra::SecondPrincipalInvariant< Matrix, class >	Second principal invariant $\iota_2(A)=\mathrm{tr}(\mathrm{cof}(A))$ for $A\in\mathbb{R}^{n,n}$
RFFGen::LinearAlgebra::ShiftedInvariant< Invariant, offset >	Possibly scaled, shifted invariant , where for the first two (principal,modified) invariants and for the third (principal,modified) and mixed invariants
RFFGen::LinearAlgebra::SquaredEuclideanNorm< Matrix, class >	Compute squared matrix norm $\\|A\\|^2 = A\negthinspace : \negthinspace A = \mathrm{tr}(A^TA) = \sum_{i,j} A_{ij}^2.$
RFFGen::LinearAlgebra::SquaredMatrixNorm< Matrix, class >	Compute squared matrix norm $\\|A\\|^2 = A\negthinspace : \negthinspace A = \mathrm{tr}(A^TA) = \sum_{i,j} A_{ij}^2.$
RFFGen::MathematicalOperations::Chain< F, G, class, class >	Chain $f\circ g$ of functions and of type F resp. G (F and G must satisfy the requirements of Concepts::FunctionConcept)
RFFGen::MathematicalOperations::Product< F, G, class, class >	Product of functions of type F and G (F and G must satisfy the requirements of Concepts::FunctionConcept)
RFFGen::MathematicalOperations::Scale< F, class >	Scaling of some function with a double (F must satisfy the requirements of Concepts::FunctionConcept)
RFFGen::MathematicalOperations::Squared< F, class >	Squared function (F must satisfy the requirements of Concepts::FunctionConcept)
RFFGen::MathematicalOperations::Sum< F, G, CheckF, CheckG >	Sum of functions of type F and G (F and G must satisfy the requirements of Concepts::FunctionConcept)
RFFGen::Variable< T, id >	Independent variable. Can be uniquely identified by its id
RFFGen::MathematicalOperations::Sum< LinearizedStrainTensor< Matrix >, GeometricNonlinearity< Matrix > >
RFFGen::LinearAlgebra::StrainTensor< Matrix >	Strain tensor $\frac{1}{2}\left(F^T+F\right + F^T F)$
Chainer
RFFGen::LinearAlgebra::LinearizedStrainTensor< Matrix >
RFFGen::CMath::ASin	Sine function including first three derivatives (based on sin(double) in <cmath>)
RFFGen::CMath::Cos	Cosine function including first three derivatives (based on cos(double) in <cmath>)
RFFGen::CMath::Exp	Exponential function including first three derivatives
RFFGen::CMath::Exp2	Function including first three derivatives
RFFGen::CMath::LN	Natural logarithm including first three derivatives
RFFGen::CMath::Log10	Common (base 10) logarithm including first three derivatives
RFFGen::CMath::Log2	Base 2 logarithm including first three derivatives
RFFGen::CMath::Pow< dividend, divisor >	Power function with rational exponent $k = \frac{dividend}{divisor}$ including first three derivatives
RFFGen::CMath::Sin	Sine function including first three derivatives (based on sin(double) in <cmath>)
RFFGen::CMath::Tan	Tangent function including first three derivatives
RFFGen::Constant< Type, class >	Wrap a constant
RFFGen::Identity< Arg, class >	Identity mapping
RFFGen::LinearAlgebra::DynamicSizeDeterminant< Matrix >	Determinant of dynamic size matrix with first three derivatives
RFFGen::LinearAlgebra::LeftCauchyGreenStrainTensor< Matrix, class >	Left Cauchy-Green strain tensor for a symmetric matrix
RFFGen::LinearAlgebra::LinearizedStrainTensor< Matrix, class >	Linearized strain tensor $\frac{1}{2}\left(F^T+F\right)$
RFFGen::LinearAlgebra::StrainTensor< Matrix >	Strain tensor $\frac{1}{2}\left(F^T+F\right + F^T F)$
RFFGen::MathematicalOperations::Chain< F, G, class, class >	Chain $f\circ g$ of functions and of type F resp. G (F and G must satisfy the requirements of Concepts::FunctionConcept)
RFFGen::MathematicalOperations::Product< F, G, class, class >	Product of functions of type F and G (F and G must satisfy the requirements of Concepts::FunctionConcept)
RFFGen::MathematicalOperations::Scale< F, class >	Scaling of some function with a double (F must satisfy the requirements of Concepts::FunctionConcept)
RFFGen::MathematicalOperations::Squared< F, class >	Squared function (F must satisfy the requirements of Concepts::FunctionConcept)
RFFGen::MathematicalOperations::Sum< F, G, CheckF, CheckG >	Sum of functions of type F and G (F and G must satisfy the requirements of Concepts::FunctionConcept)
RFFGen::Variable< T, id >	Independent variable. Can be uniquely identified by its id
RFFGen::MathematicalOperations::Sum< LinearizedStrainTensor< Matrix >, GeometricNonlinearity< Matrix > >
RFFGen::Concepts::CopyConcept	Requires copy-constructibility and copy-assignability
RFFGen::Concepts::ArithmeticConcept	Requirements on input types
RFFGen::Concepts::MatrixConcept	Requirements for matrices
RFFGen::Concepts::SymmetricMatrixConcept	Requirements for symmetric matrices
RFFGen::Concepts::VectorConcept	Requirements for vectors
RFFGen::Concepts::FunctionConcept	Minimal requirements for functions
RFFGen::Concepts::CopyConceptCheck< Arg >	Static check if the requirements of CopyConcept are satisfied
RFFGen::Concepts::ArithmeticConceptCheck< Arg >	Static check if the requirements of ArithmeticConcept are satisfied
RFFGen::Concepts::CopyConceptCheck< F >
RFFGen::Concepts::FunctionConceptCheck< F >	Static check if the requirements of FunctionConcept are satisfied
RFFGen::Concepts::CopyConceptCheck< Matrix >
RFFGen::Concepts::ArithmeticConceptCheck< Matrix >
RFFGen::Concepts::MatrixConceptCheck< Matrix >	Static check if the requirements of MatrixConcept are satisfied
RFFGen::Concepts::SymmetricMatrixConceptCheck< Matrix >	Static check if the requirements of SymmetricMatrixConcept are satisfied
RFFGen::Concepts::CopyConceptCheck< Vector >
RFFGen::Concepts::ArithmeticConceptCheck< Vector >
RFFGen::Concepts::VectorConceptCheck< Vector >	Static check if the requirements of VectorConcept are satisfied
declval
RFFGen::LinearAlgebra::Deviator< Matrix >	Type of the deviator of a matrix $A\in\mathbb{R}^{n,n}$ , i.e. $A - \frac{\mathrm{tr}(A)}{n}I$
integral_constant
RFFGen::LinearAlgebra::NumberOfColumns< Matrix, class >	Specialize this for your matrix class. Number of columns must be provided by a static member variable called value
RFFGen::LinearAlgebra::NumberOfColumns< Matrix< n, m >, MatrixConceptCheck >	Specialization for matrices
RFFGen::LinearAlgebra::NumberOfColumns< Matrix< n, m >, MatrixConceptCheck >	Specialization for matrices
RFFGen::LinearAlgebra::NumberOfColumns< Matrix< T, n, m >, MatrixConceptCheck >	Specialization for matrices
RFFGen::LinearAlgebra::NumberOfColumns< Matrix< T, n, m >, MatrixConceptCheck >	Specialization for matrices
RFFGen::LinearAlgebra::NumberOfColumns< Matrix< T, n, m, other...>, MatrixConceptCheck >	Specialization for matrices
RFFGen::LinearAlgebra::NumberOfRows< Matrix, class >	Specialize this for your matrix class. Number of rows must be provided by a static member variable called value
RFFGen::LinearAlgebra::NumberOfRows< Matrix< n, m >, MatrixConceptCheck >	Specialization for matrices
RFFGen::LinearAlgebra::NumberOfRows< Matrix< n, m >, MatrixConceptCheck >	Specialization for matrices
RFFGen::LinearAlgebra::NumberOfRows< Matrix< T, n, m >, MatrixConceptCheck >	Specialization for matrices
RFFGen::LinearAlgebra::NumberOfRows< Matrix< T, n, m...>, MatrixConceptCheck >	Specialization for vectors
RFFGen::LinearAlgebra::NumberOfRows< Vector< n >, MatrixConceptCheck >	Specialization for vectors
RFFGen::LinearAlgebra::NumberOfRows< Vector< n >, MatrixConceptCheck >	Specialization for vectors
RFFGen::LinearAlgebra::NumberOfRows< Vector< T, n >, MatrixConceptCheck >	Specialization for vectors
RFFGen::LinearAlgebra::NumberOfRows< Vector< T, n >, MatrixConceptCheck >	Specialization for vectors
RFFGen::LinearAlgebra::InvariantTraits< Invariant::MIXED >	Traits class for access of (shifted) mixed invariants
RFFGen::LinearAlgebra::InvariantTraits< Invariant::MODIFIED >	Traits class for access of (shifted) modified principal invariants
RFFGen::LinearAlgebra::InvariantTraits< Invariant::MODIFIED_MIXED >	Traits class for access of (shifted) modified mixed invariants
RFFGen::LinearAlgebra::InvariantTraits< Invariant::PRINCIPAL >	Traits class for access of (shifted) principal invariants
ModifyFirstPrincipalInvariant
RFFGen::LinearAlgebra::FirstModifiedMixedInvariant< Matrix, class >	First modified mixed invariant $\bar\iota_4=\iota_4\iota_3^{-1/3}$
RFFGen::LinearAlgebra::FirstModifiedPrincipalInvariant< Matrix, class >	Isochoric (volume-preserving), first modified principal invariant $\bar\iota_1(A)=\iota_1\iota_3^{-1/3}$ , where $\iota_1$ is the first and $\iota_3$ is the third principal invariant
RFFGen::LinearAlgebra::ThirdModifiedMixedInvariant< Matrix, class >	Third modified mixed invariant $\bar\iota_6=\iota_6\iota_3^{-1/3}$
ModifySecondPrincipalInvariant
RFFGen::LinearAlgebra::SecondModifiedMixedInvariant< Matrix, class >	Second modified mixed invariant $\bar\iota_5=\iota_5\iota_3^{-2/3}$
RFFGen::LinearAlgebra::SecondModifiedPrincipalInvariant< Matrix, class >	Isochoric (volume-preserving), second modified principal invariant $\bar\iota_2(A)=\iota_2\iota_3^{-1/3}$ , where $\iota_2$ is the second and $\iota_3$ is the third principal invariant
RFFGen::Concepts::MultiplicationConcept	Requires that multiplication can be performed
RFFGen::Concepts::MultiplicationConceptCheck< Arg1, Arg2 >	Static check if the requirements of MultiplicationConcept are satisfied
RFFGen::Concepts::MultiplicationConceptCheck< Matrix, Matrix >
RFFGen::Concepts::SymmetricMatrixConceptCheck< Matrix >	Static check if the requirements of SymmetricMatrixConcept are satisfied
RFFGen::Concepts::MultiplyWithArithmeticFromLeftConcept	Requires that multiplication with double and int can be performed either by in-place multiplication or by multiplication from the left
RFFGen::Concepts::ArithmeticConcept	Requirements on input types
RFFGen::Concepts::MultiplyWithArithmeticFromLeftConceptCheck< Arg >	Static check if the requirements of MultiplyWithArithmeticFromLeftConcept are satisfied
RFFGen::Concepts::ArithmeticConceptCheck< Arg >	Static check if the requirements of ArithmeticConcept are satisfied
RFFGen::Concepts::MultiplyWithArithmeticFromLeftConceptCheck< Matrix >
RFFGen::Concepts::ArithmeticConceptCheck< Matrix >
RFFGen::Concepts::MultiplyWithArithmeticFromLeftConceptCheck< Vector >
RFFGen::Concepts::ArithmeticConceptCheck< Vector >
runtime_error
RFFGen::NonSymmetricMatrixException	Exception for non-symmetric matrices if symmetric matrices are required
RFFGen::OutOfDomainException	Exception for scalar function arguments that are outside the domain of the function
RFFGen::Concepts::SummationConcept	Requires that summation can be performed either by in-place summation or free summation
RFFGen::Concepts::ArithmeticConcept	Requirements on input types
RFFGen::Concepts::SummationConceptCheck< Arg >	Static check if the requirements of SummationConcept are satisfied
RFFGen::Concepts::ArithmeticConceptCheck< Arg >	Static check if the requirements of ArithmeticConcept are satisfied
RFFGen::Concepts::SummationConceptCheck< Matrix >
RFFGen::Concepts::ArithmeticConceptCheck< Matrix >
RFFGen::Concepts::SummationConceptCheck< Vector >
RFFGen::Concepts::ArithmeticConceptCheck< Vector >
RFFGen::Zero< Matrix, class >	Specialize this struct for your matrix type if a zero matrix cannot be generated via Matrix(0.)
RFFGen::Zero< Matrix, void_t< Checks::TryCallToFill< Matrix > > >	Specialization for the case that a matrix can be set to zero by calling the member function fill(0)