Here is a list of all class members with links to the classes they belong to:

- i -

• Id() : Xped::FermionBase< Symmetry_ >
• id : Xped::Opts::Imag, Xped::Opts::Optim
• Id() : Xped::SpinBase< Symmetry_, order >
• Id_1s() : Xped::Fermion< Symmetry_ >, Xped::Fermion< Sym::Combined< Sym::SU2< Sym::SpinSU2 >, Sym::SU2< Sym::SpinSU2 >, Symmetry_ > >, Xped::Fermion< Sym::Combined< Sym::SU2< Sym::SpinSU2 >, Symmetry_ > >, Xped::Spin< Symmetry_, spin_index >, Xped::Spin< Sym::Combined< Sym::SU2< Sym::SpinSU2 >, Symmetry_ > >, Xped::Spin< Sym::SU2< Sym::SpinSU2 >, 0ul >
• Id_1s_ : Xped::Fermion< Symmetry_ >, Xped::Fermion< Sym::Combined< Sym::SU2< Sym::SpinSU2 >, Sym::SU2< Sym::SpinSU2 >, Symmetry_ > >, Xped::Fermion< Sym::Combined< Sym::SU2< Sym::SpinSU2 >, Symmetry_ > >, Xped::Spin< Symmetry_, spin_index >, Xped::Spin< Sym::Combined< Sym::SU2< Sym::SpinSU2 >, Symmetry_ > >, Xped::Spin< Sym::SU2< Sym::SpinSU2 >, 0ul >
• Id_weight_h() : Xped::iPEPS< Scalar_, Symmetry_, ENABLE_AD_ >
• Id_weight_v() : Xped::iPEPS< Scalar_, Symmetry_, ENABLE_AD_ >
• Identity() : Xped::MatrixInterface, Xped::Tensor< Scalar_, Rank, CoRank, Symmetry_, false, AllocationPolicy_ >, Xped::util::Permutation
• idx() : Xped::TensorInterface
• imag_opts : Xped::iPEPSSolverImag< Scalar, Symmetry >
• impl : Xped::Energy< Scalar, Symmetry, CPOpts, TRank >
• inBasis() : Xped::Mps< Scalar_, Symmetry_ >
• independentTranspositions() : Xped::util::Permutation
• index() : Xped::Pattern, Xped::Qbasis< Symmetry, depth, AllocationPolicy >, Xped::Sym::U0< Scalar_ >
• index2unique : Xped::Pattern
• Indextype : Xped::PlainInterface
• IndexType : Xped::Tensor< Scalar_, Rank, CoRank, Symmetry_, false, AllocationPolicy_ >, Xped::Tensor< Scalar_, Rank, CoRank, Symmetry_, true, AllocationPolicy_ >
• Indextype : Xped::TensorInterface
• info() : Xped::CTM< Scalar_, Symmetry_, TRank, ENABLE_AD, CPOpts >, Xped::iPEPS< Scalar_, Symmetry_, ENABLE_AD_ >
• INFO : Xped::Opts::Bench
• info() : Xped::Opts::CTM, Xped::Opts::CTMCheckpoint, Xped::Opts::Imag, Xped::Opts::Optim, Xped::Qbasis< Symmetry, depth, AllocationPolicy >, Xped::util::Stopwatch< ClockClass >
• init() : Xped::CTM< Scalar_, Symmetry_, TRank, ENABLE_AD, CPOpts >, Xped::Opts::CTM, Xped::Pattern
• init_chi : Xped::Opts::Imag
• init_dependent() : Xped::internal::reverse_pass_callback_alloc_vari< F >
• init_Ds : Xped::Opts::Imag
• init_dts : Xped::Opts::Imag
• init_mode() : Xped::CTM< Scalar_, Symmetry_, TRank, ENABLE_AD, CPOpts >
• init_psi() : Xped::iPEPSSolverImag< Scalar, Symmetry >
• init_seeds : Xped::Opts::Imag
• init_t_steps : Xped::Opts::Imag
• initialize() : Xped::util::Permutation
• initWeightTensors() : Xped::iPEPS< Scalar_, Symmetry_, ENABLE_AD_ >
• inner_dim() : Xped::Qbasis< Symmetry, depth, AllocationPolicy >
• inner_num() : Xped::Qbasis< Symmetry, depth, AllocationPolicy >
• intersection() : Xped::Qbasis< Symmetry, depth, AllocationPolicy >
• inv() : Xped::TensorBase< Derived >
• inverse() : Xped::util::Permutation
• iPEPS() : Xped::iPEPS< Scalar_, Symmetry_, ENABLE_AD_ >
• iPEPS< Scalar_, Symmetry_, true > : Xped::iPEPS< Scalar_, Symmetry_, ENABLE_AD_ >
• iPEPSIterator() : Xped::iPEPSIterator< Scalar, Symmetry, ENABLE_AD >
• iPEPSSolverAD() : Xped::iPEPSSolverAD< Scalar, Symmetry, CPOpts, TRank >
• iPEPSSolverImag() : Xped::iPEPSSolverImag< Scalar, Symmetry >
• IS_BOSONIC : Xped::Sym::S1xS2< S1_, S2_ >, Xped::Sym::SU2< Kind, Scalar_ >, Xped::Sym::SUN< N_, Kind, Scalar_ >, Xped::Sym::U0< Scalar_ >, Xped::Sym::U1< Kind, Scalar_ >, Xped::Sym::ZN< Kind, N, Scalar_ >
• IS_CHARGE_SU2() : Xped::Sym::S1xS2< S1_, S2_ >, Xped::Sym::SU2< Kind, Scalar_ >, Xped::Sym::SUN< N_, Kind, Scalar_ >, Xped::Sym::U0< Scalar_ >, Xped::Sym::U1< Kind, Scalar_ >, Xped::Sym::ZN< Kind, N, Scalar_ >
• IS_COMPLEX() : Xped::ScalarTraits< double >
• IS_CONJ() : Xped::Qbasis< Symmetry, depth, AllocationPolicy >
• IS_CONTIGUOUS() : Xped::StorageType< Scalar, Rank, CoRank, Symmetry, AllocationPolicy >
• IS_DUAL : Xped::FusionTree< Rank, Symmetry >
• IS_FERMIONIC : Xped::Sym::S1xS2< S1_, S2_ >, Xped::Sym::SU2< Kind, Scalar_ >, Xped::Sym::SUN< N_, Kind, Scalar_ >, Xped::Sym::U0< Scalar_ >, Xped::Sym::U1< Kind, Scalar_ >, Xped::Sym::ZN< Kind, N, Scalar_ >
• IS_MODULAR : Xped::Sym::S1xS2< S1_, S2_ >, Xped::Sym::SU2< Kind, Scalar_ >, Xped::Sym::SUN< N_, Kind, Scalar_ >, Xped::Sym::U0< Scalar_ >, Xped::Sym::U1< Kind, Scalar_ >, Xped::Sym::ZN< Kind, N, Scalar_ >
• IS_PRESENT() : Xped::Qbasis< Symmetry, depth, AllocationPolicy >
• IS_SORTED() : Xped::Qbasis< Symmetry, depth, AllocationPolicy >
• IS_SPIN : Xped::Sym::S1xS2< S1_, S2_ >, Xped::Sym::SU2< Kind, Scalar_ >, Xped::Sym::SUN< N_, Kind, Scalar_ >, Xped::Sym::U0< Scalar_ >, Xped::Sym::U1< Kind, Scalar_ >, Xped::Sym::ZN< Kind, N, Scalar_ >
• IS_SPIN_SU2() : Xped::Sym::S1xS2< S1_, S2_ >, Xped::Sym::SU2< Kind, Scalar_ >, Xped::Sym::SUN< N_, Kind, Scalar_ >, Xped::Sym::U0< Scalar_ >, Xped::Sym::U1< Kind, Scalar_ >, Xped::Sym::ZN< Kind, N, Scalar_ >
• IS_SPIN_U1() : Xped::Sym::S1xS2< S1_, S2_ >, Xped::Sym::SU2< Kind, Scalar_ >, Xped::Sym::SUN< N_, Kind, Scalar_ >, Xped::Sym::U0< Scalar_ >, Xped::Sym::U1< Kind, Scalar_ >, Xped::Sym::ZN< Kind, N, Scalar_ >
• IS_TRIVIAL : Xped::Sym::S1xS2< S1_, S2_ >, Xped::Sym::SU2< Kind, Scalar_ >, Xped::Sym::SUN< N_, Kind, Scalar_ >, Xped::Sym::U0< Scalar_ >, Xped::Sym::U1< Kind, Scalar_ >, Xped::Sym::ZN< Kind, N, Scalar_ >
• is_uninitialized() : Xped::Tensor< Scalar_, Rank, CoRank, Symmetry_, true, AllocationPolicy_ >
• isChanged() : Xped::TMatrix< Ttype >
• isUnique() : Xped::Pattern
• iSy() : Xped::FermionBase< Symmetry_ >, Xped::SpinBase< Symmetry_, order >
• iTy() : Xped::FermionBase< Symmetry_ >