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Mackey
V3.3
A C++ library for computing RO(G) graded homology
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▼Nmackey | Everything in this library is under this namespace |
▼Ninternal | Namespace for internal use withing the library |
CIDGeneratorCompute | Computes homology and identification data |
CGreenCompute | Computes the product of generators in a Green functor |
CChainsLevelGen | Computes the homology at given level, the generators and their restrictions |
CProductGen | Computes the product of generators at the bottom level |
CMasseyCompute | Computes Massey products and their indeterminacy |
CTensor | Tensor product of chain complexes and more |
CArrow | A differential with domain and range |
CChains | A chain complex |
CJunction | Consisting of an entering and an exiting differential |
CChangeBasis | Change of basis matrices needed for the equivariant tensor product |
CAMT | Performs algebraic Morse theory reduction |
CEquivariantAMT | Performs algebraic Morse theory reduction preserving equivariance |
CZ_mod | The class of Z/N coefficients where N is prime |
CFactorization | Factorizes generators into the given basic irreducibles and sources |
CMultConnectivity | Finds the connectivity of the multiplication graph |
▼CMultGraph | The Multiplication Graph created from the Multiplication Table |
CProduct_Element_Irreducible | Stores the product of an element and a basic irreducible |
CMultIdentify | Provides extra identification methods using triple box products |
CMultTableData | The data of the multiplication table |
CMultTable | Forms the multiplication table |
▼CNeighborhood | The adjecency list of a node in a graph |
Cconst_iterator | Constant iterator traversing edges with fixed start |
CGraph | A directed graph |
CShortestPaths | The shortest paths from a collection of sources to all points in a graph |
Cbicolored_edge_with_id | An edge with two possible colors and a numerical id |
CMinLength | ShortestPaths policy that minimizes the length of each path |
CMinColorsLength | Dijkstra policy that minimizes the color alterations and length |
CC2Power | Template for groups \(C_{2^n}\) |
CC2Power< N, _rank, _diff > | Groups \(C_{2^n}\) given rank and differential types |
CC2Power< N, coeff > | Groups \(C_{2^n}\) given coefficient type |
CC_4 | Quick and easy implementation of group \(C_4\) |
CAbelianGroup | A finitely generated abelian group |
CHomology | The Homology of a Junction |
CSmithNormalForm | The Smith Normal Form and its coefficient matrices |
CAdditiveStructure | The additive structure of the RO(G) homology of a point |
CIDGenerators | Two levels of a Mackey functor, used for identification |
CLevels | Storage of various levels of Junction/Chains |
CMackeyFunctor | A Mackey Functor |
CGreen | The result of multiplying generators in a Green functor |
CMassey | Stores Massey products and their indeterminacy |
CBC4S2 | The space \(B_{C_4}\Sigma_2\) up to given dimension |
▼CSpace | An equivariant space with an equivariant cellular decomposition |
Ccell_coefficient_pair | A pair of a cell and a coefficient |
Cequivariant_index | The equivariant index of a cell |
Cnonequivariant_index | The nonequivariant index of a cell |
▼CInterpolatingVectorGenerator | Generates all vectors interpolating between given min and max vectors |
Cconst_iterator | Constant iterator through generated vectors |
CHash | General template class for hashing vectors |
CHash<> | Hashes vectors with collisions |
CHash< T > | Perfect hashes vectors between 0 and given max |
CHash< T, T > | Perfect hashes vectors between given min and max |
CIteratorNNZ | Iterator over nonzero entries of Eigen matrices |
CFactoryGenerator | Prototype for coroutine-like iterators that generate elements such as combinations |
▼CPermutationGenerator | Generates all permutations on a number of letters |
CConstIterator | Constant iterator that is used in a ranged for loop to generate the permutations |
▼CCombinationGenerator | Generates all combinations on a number of letters making a number of choices |
CConstIterator | Constant iterator that is used in a ranged for loop to generate the combinations |