sc::R12IntsAcc(3)
β¨ sc::R12IntsAcc(3) β MPQC β¨
πΈ NAME πΈ
sc::R12IntsAcc β okay so R12IntsAcc is the accumulator that holds transformed (MO) integrals stored as (ijxy), where i, j, x, and, y live in spaces I, J, X, and Y, respectively. π
π¦ SYNOPSIS π¦
#include <r12ia.h>
Inherits sc::SavableState.
Inherited by sc::R12IntsAcc_MemoryGrp, sc::R12IntsAcc_MPIIOFile, and sc::R12IntsAcc_Node0File.
π Public Types π
enum tbint_type { eri =0, r12 =1, r12t1 =2, r12t2 =3 }β the kinds of two-body operators thatR12IntsAccunderstands. β¨
π Public Member Functions π
R12IntsAcc (int num_te_types, int ni, int nj, int nx, int ny)R12IntsAcc (StateIn &)void save_data_state (StateOut &)β saves the base classes (withsave_data_state) and the members in the same order that theStateInCTOR initializes them.int num_te_types () constβ how many types of integrals are being handled together.int ni () constβ rank of index spacei.int nj () constβ rank of index spacej.int nx () constβ rank of index spacex.int ny () constβ rank of index spacey.size_t blocksize () constβ size of each block of the integrals of one type, in double words.int next_orbital () constβ the index of the first orbital in the next integrals batch to be stored.virtual void store_memorygrp (Ref< MemoryGrp > &mem, int ni, const size_t blksize=0)=0β stores all pair block of integrals held inmemin a layout assumed throughoutMBPT2_R12.virtual void store_pair_block (int i, int j, double *ints)=0β heads-up: for all member functions of this class and its children, the indicesiandjdonβt include frozen orbitals. Stores anijpair block of integrals (assumes the block resides locally).virtual void commit ()β commits the content of the accumulator for reading.bool is_committed ()β has the content of the accumulator been committed for reading?virtual void activate ()β call before starting to read content.virtual void deactivate ()β call when done reading content.const bool is_active ()β check if you can read content.virtual double * retrieve_pair_block (int i, int j, tbint_type oper_type)=0β retrieves anijpair block of integrals.virtual void release_pair_block (int i, int j, tbint_type oper_type)=0β releases anijpair block of integrals (if needed).virtual bool is_local (int i, int j) const =0β is this block stored locally?virtual bool is_avail (int i, int j) const =0β is this block available to this task?virtual bool has_access (int proc) const =0β does this task have access to all the integrals?int tasks_with_access (vector< int > &twa_map) constβ returns the total number of tasks with access to integrals.virtual bool can_restart () const =0β can this specialization be used in restarts?
π Static Public Attributes π
static const int max_num_te_types_ = 4β this oneβs a constant, bestie. β¨
π§ Protected Member Functions π§
virtual int ntasks () const =0β total number of tasks.virtual int taskid () const =0β ID of this task.void inc_next_orbital (int ni)β this is about the index of the first orbital in the next integrals batch to be stored.
π Protected Attributes π
int ni_int nj_int nx_int ny_size_t nxy_size_t blksize_size_t blocksize_int next_orbital_bool committed_bool active_
π¦ Additional Inherited Members π¦
No extra inherited members are listed here. Thatβs literally it. π«Ά
π Detailed Description π
R12IntsAcc accumulates transformed (MO) integrals stored as (ijxy) where i, j, x, and, y lie in spaces I, J, X, and Y, respectively. π«Ά
ijxy is only the storage format, the actual type may be (ix|jy), (ij|xy), etc.
Transformed integrals are usually computed using a parallel MO integrals transformation procedure. In general, such transformations will require multiple passes through AO integrals. Each pass produces a batch of transformed integrals. For example, a batch in direct parallel MP2 energy algorithm is a set of integrals {(ix|jy)} in which i indices are in a finite subrange of O and x, j, and y take any of their allowed values. For example, if batch I contains all integrals (ix|jy) with i greater than or equal m but less than n, then batch I+1 contains integrals (ix|jy) with i greater than n. Integrals in batch 0 have indices i greater than or equal to 0. π₯
After each pass the MO integrals are contained in a MemoryGrp object. The object is 'stored' in accumulator using store_memorygrp(Ref<MemoryGrp>& mem, int ni). After all batches have been stored, the content of R12IntsAcc needs to be 'committed' using commit(). After that blocks of MO integrals can be accessed using retrieve_pair_block.
π Member Function Documentation π
π void sc::R12IntsAcc::save_data_state (StateOut &) [virtual]
Save the base classes (with save_data_state) and the members in the same order that the StateIn CTOR initializes them. This must be implemented by the derived class if the class has data. β¨
Reimplemented from sc::SavableState.
Reimplemented in sc::R12IntsAcc_MPIIOFile_Ind, sc::R12IntsAcc_MPIIOFile, sc::R12IntsAcc_Node0File, and sc::R12IntsAcc_MemoryGrp.
π«Ά virtual void sc::R12IntsAcc::store_memorygrp (Ref< MemoryGrp > & mem, int ni, const size_t blksize = 0) [pure virtual]
Stores all pair block of integrals held in mem in a layout assumed throughout MBPT2_R12. Letβs suppose the number of tasks is nproc, nj is the number of j indices, ni is the number of i indices of integrals held in mem at the moment. Then all integrals with a given i and j are stored on task (i*nj+j)/nproc and this ij block is (i*nj+j)nproc -th block on this task. Each ij block contains num_te_types_ subblocks of integrals. Each subblock of integrals has blksize bytes allocated for it. Note that blksize may be larger than blksize_ because an ij-block of partially transformed integrals may be larger than the block of fully transformed integrals. π
Implemented in sc::R12IntsAcc_MPIIOFile_Ind, sc::R12IntsAcc_Node0File, and sc::R12IntsAcc_MemoryGrp.
π int sc::R12IntsAcc::tasks_with_access (vector< int > & twa_map) const
Returns the total number of tasks with access to integrals. If task i has access to the integrals, then twa_map[i] is its index among the tasks with access, -1 otherwise.
πΈ Author πΈ
Generated automatically by Doxygen for MPQC from the source code.
π Thatβs the full page, bestie! Source/version/date sign-off:Version 2.3.1,Sun Oct 4 2020,sc::R12IntsAcc(3). Catch you on the next manpage! πβ¨
π¦ where this page comes from
- ubuntu jammy: libsc-doc 2.3.1-21
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