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atlas Class List

Here are the classes, structs, unions and interfaces with brief descriptions:
atlas::tags::AdjointTagDummy argument to distinguish constructors, etc. for an adjoint group
atlas::allocator::Allocator< T, P >
atlas::allocator::Allocator< T, P >::rebind< U >
application_node
atlas::constants::BaseShift< n >Computes (in the constant BaseShift<n>::value) the base two logarithm of n
atlas::constants::BaseShift< 1ul >
atlas::bitset::BaseSize< n >The class BaseSize computes (with its member 'value') the base size
  • the number of words needed for a BitSet holding n bits. Since n must be a compile time constant, BaseSize<n>::value will be one as well
atlas::BitCount
atlas::bitmap::BitMapContainer of a large (more than twice the machine word size) set of bits
atlas::bitmap::BitMap::iteratorTraverses the set bits of a BitMap
atlas::bitvector::BitMatrix< dim >A matrix of d_rows rows and d_columns columns, with entries in Z/2Z
atlas::bitset::BitSet< n >Set of n bits
atlas::bitset::BitSetBase< n >
atlas::bitset::BitSetBase< 0 >Intended as Base for an empty BitSet. Fill in if necessary
atlas::bitset::BitSetBase< 1 >Base for a non-empty BitSet that fits in one word
atlas::bitset::BitSetBase< 1 >::iteratorIterator through the _set_ bits in the container
atlas::bitset::BitSetBase< 2 >Base for a non-empty BitSet that fits in two words but not one
atlas::bitset::BitSetBase< 2 >::iteratorIterator runs through the _set_ bits in the container
atlas::bitset::BitSetBase< 3 >
atlas::bitset::BitSetBase< 4 >
atlas::bitvector::BitVector< dim >The template class |BitVector<dim>| represents a number |size| with |0<=size<=dim|, and a vector in the (Z/2Z)-vector space (Z/2Z)^size
atlas::bitvector::BitVectorList< dim >
atlas::blocks::BlockRepresents a block of representations of an inner form of G
atlas::filekl::block_info
block_info
atlas::blockmode::BlockmodeTag
atlas::constants::Bool< n >Tests whether n is non-zero
atlas::constants::Bool<(size_t) 0ul >
atlas::interpreter::bool_value
atlas::bruhat::BruhatOrderIntended to represent the Bruhat order on K orbits on G/B, or on a block of representations
atlas::interpreter::BufferedInput
atlas::interpreter::builtin_value
atlas::filekl::cached_pol_info
atlas::interpreter::call_expression
atlas::interpreter::Cartan_class_value
atlas::cartanclass::CartanClassRepresents a single stable conjugacy class of Cartan subgroups
atlas::cartanset::CartanClassSetStores the set of stable conjugacy classes of Cartan subgroups of G
atlas::error::CartanError
ChineseBox
atlas::commands::Command
atlas::commands::CommandMode
atlas::comparison::Compare< F >
atlas::complexredgp::ComplexReductiveGroupComplex reductive group endowed with an inner class of real forms
atlas::topology::Connectivity
atlas::interpreter::conversion_info
atlas::ctr_iterator::CounterIterator< U >
atlas::testrun::CoveringIterator
atlas::wgraph::DecomposedWGraph
atlas::interpreter::denotation
atlas::tags::DerivedTagDummy argument to distinguish constructors, etc. for derived group
atlas::descents::DescentStatusDescribes the descent status of each simple root for a single representation
DoubleTabledChineseBox
atlas::interpreter::dual_real_form_value
atlas::tags::DualTagDummy argument to distinguish constructors, etc. for dual group objects
atlas::dynkin::DynkinDiagramA Dynkin diagram of at most RANK_MAX vertices
atlas::emptymode::EmptymodeTag
atlas::partition::End
atlas::commands::EntryError
expr
atlas::interpreter::expression_base
exprlist_node
expru
atlas::error::FatalError
atlas::cartanclass::FiberDescribes "the fiber" (over a fixed involution of a torus) in twisted Tits group
atlas::FiberActionConstructs a function object defining the action of the simple imaginary reflections on a fiber
atlas::kgb::FiberDataA |FiberData| object associates to each twisted involution a subspace describing how corresponding Tits elements should be normalized
atlas::abelian::FiniteAbelianGroup
atlas::bitvector::FirstBit< dim >
atlas::interpreter::func_type
atlas::GradingAction
atlas::gradings::GradingCompare
atlas::testrun::GroupIterator
atlas::interpreter::Hash_table
atlas::hashtable::HashTable< Entry, Number >
atlas::kl::helper::Helper
atlas::involutions::helper::HelperDerived class of InvolutionSet, to carry out the construction of InvolutionSet
atlas::input::HistoryBuffer
atlas::abelian::Homomorphism
atlas::interpreter::id_data
atlas::interpreter::Id_table
atlas::interpreter::identifier_expression
atlas::kgb::IndexCompare
atlas::graph::info
atlas::interpreter::inner_class_value
atlas::error::InnerClassError
atlas::input::InputBuffer
atlas::error::InputError
atlas::ioutils::InputFile
atlas::interpreter::int_list_conversion
atlas::interpreter::int_list_list_conversion
atlas::interpreter::int_value
atlas::complexredgp_io::Interface
atlas::realform_io::Interface
atlas::realredgp_io::Interface
atlas::kgb::InvolutionCompare
atlas::InvolutionCompare
atlas::cartanclass::InvolutionData
atlas::involutions::InvolutionSet
atlas::tags::IteratorTagDummy argument to distinguish constructors, etc. using iterators to pass multiple arguments
atlas::kgb::KGBRepresents the orbits of K on G/B for a particular real form
atlas::kgb::KGBHelp
atlas::kgb::KGBInfo
atlas::constants::Kick
atlas::constants::Kick::Empty
atlas::klcomputations::KLComputationsHolding class for computations related to a block of representations
atlas::kl::KLContextCalculates and stores the Kazhdan-Lusztig polynomials for a block of representations of G
atlas::kl_error::KLError
atlas::kl::KLPolEntry
atlas::klsupport::KLSupport
atlas::layout::Layout
atlas::interpreter::Lexical_analyser
atlas::interpreter::Lie_type_value
atlas::testrun::LieTypeIterator
atlas::interpreter::list_expression
atlas::mainmode::MainmodeTag
atlas::matrix::Matrix< C >
atlas::interpreter::matrix2_conversion
atlas::interpreter::matrix_conversion
atlas::filekl::matrix_info
matrix_info
atlas::interpreter::matrix_subscription
atlas::interpreter::matrix_value
atlas::pool::helper::MemBlock
atlas::error::MemoryOverflow
modulus_info
modulus_info_with_table
atlas::error::NumericOverflow
atlas::error::NumericUnderflow
atlas::OrbitData
atlas::graph::OrientedGraph
atlas::error::OutputError
atlas::ioutils::OutputFile
atlas::partition::PartitionPartition of some set [0,n[ into classes
atlas::partition::PartitionIterator
atlas::setutils::Permutation
atlas::polynomials::Polynomial< C >Polynomials with coefficients in C, which is expected to be a standard unsigned type
atlas::filekl::polynomial_info
polynomial_info
atlas::pool::Pool
atlas::pool::helper::PoolDestructRecord of destruction of one Pool
atlas::poset::PosetRepresents a poset by the matrix of order relations
atlas::prerootdata::PreRootDatumRoot datum specified by user interaction
PrimeChineseBox
PrimeDoubleTabledChineseBox
atlas::PrimeHelper
atlas::size::PrimesMax< n >Ordinal (position on the list of primes) of the largest prime factor of a Weyl group of rank at most n
atlas::size::PrimesMax< 16 >Position on the list of primes of the largest possible prime factor of a Weyl group of rank at most 16
atlas::size::PrimesMax< 32 >Position on the list of primes of the largest possible prime factor of a Weyl group of rank at most 32
atlas::size::PrimesMax< 64 >Position on the list of primes of the largest possible prime factor of a Weyl group of rank at most 64
atlas::size::PrimesMax< 8 >Position on the list of primes of the largest possible prime factor of a Weyl group of rank at most 8
PrimeTabledChineseBox
atlas::interpreter::program_error
atlas::filekl::progress_info
progress_info
atlas::tags::QuasisplitTagDummy argument to distinguish constructors, etc. for a quasisplit group
atlas::latticetypes::RatLatticeEltElement of lattice tensored with rational numbers
atlas::interpreter::real_form_value
atlas::RealFormData
atlas::testrun::RealFormIterator
atlas::realmode::RealmodeTag
atlas::realredgp::RealReductiveGroupRepresents a real form on a connected reductive complex group, determining a real reductive group
atlas::tori::RealTorusRepresents a torus defined over R
atlas::realweyl::RealWeyl
atlas::realweyl::RealWeylGenerators
atlas::interpreter::root_datum_value
atlas::rootdata::RootBasisTag
atlas::rootdata::RootDatumBased root datum for a complex reductive group
atlas::rootdata::RootIterator< I >Iterator for traversing a set of roots
atlas::interpreter::row_subscription
atlas::interpreter::row_value
atlas::weyl::RowBaseRepresents one row of a transducer table for a Weyl group
atlas::stlset::Set< T, Compare >
atlas::pool::SimplePoolPool for allocating memory in small units
atlas::pool::helper::SimplePoolDestructRecord of destruction of one SimplePool
atlas::tags::SimplyConnectedTagDummy argument to distinguish constructors, etc. for a simply connected group
atlas::size::SizeType< C >Stores a positive integer as product of prime powers, using the first PRIMES_MAX primes
atlas::gradings::StatusDescribes a four-valued root attribute for each simple root: to be real, complex, imaginary compact or imaginary noncompact
atlas::commands::StrCmp
atlas::interpreter::String_pool
atlas::interpreter::string_value
atlas::testrun::SubgroupIterator
atlas::subquotient::Subquotient< dim >Quotient of two subspaces of (Z/2Z)^d_rank
subscription_node
atlas::subquotient::Subspace< dim >Subspace of (Z/2Z)^d_rank
atlas::poset::SymmetricPosetRepresents a poset by the symmetrization of the order relation matrix
TabledChineseBox
atlas::tally::TallyVec< Count >
atlas::tits::TE_Entry
atlas::kl::helper::ThicketCollection of block elements y_j of the same length, differing by type II real cross actions, and having no other descents
atlas::kl::helper::Thicket::EdgePair (y , s x y) (with s type II real) in a Thicket
atlas::kl::helper::ThicketIterator
atlas::weyl::TI_Entry
atlas::tits::TitsEltRepresents an element of a Tits group
atlas::tits::TitsGroupRepresents a finite subgroup of the normalizer in $G$ of the Cartan $H$
atlas::testrun::TorusPartIterator
atlas::weyl::TransducerRight multiplication action of simple reflections on a Weyl group modulo a maximal parabolic subgroup
tuple_entry< n >
atlas::interpreter::tuple_expression
atlas::interpreter::tuple_value
atlas::interpreter::type_declarator
atlas::interpreter::type_error
atlas::interpreter::type_node
atlas::typenumber::TypeData
atlas::typenumber::TypeNumber< T >
atlas::typenumber::TypeNumber< int >
atlas::typenumber::TypeNumber< unsigned long >
atlas::tags::UnnormalizedTagDummy argument to distinguish two constructors for Partition
atlas::interpreter::value_base
atlas::interpreter::vec_list_conversion
atlas::stlvector::Vector< T >
vector
atlas::interpreter::vector_conversion
atlas::interpreter::vector_subscription
atlas::interpreter::vector_value
atlas::weyl::WeylEltElement of a Weyl group
atlas::weyl::WeylGroupRepresents a Weyl group for the purpose of manipulating its elements
atlas::weyl::WeylInterfaceA mapping between one interpretation of Generators and another
atlas::wgraph::WGraph
yyalloc
YYLTYPE
YYSTYPE

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