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fourindex.h
53
fourindex.h
@ -1,5 +1,6 @@
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#ifndef _fourindex_included
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#define _fourindex_included
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#include <string.h>
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//element of a linked list, indices in a portable way, no bit shifts and endianity problems any more!
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//note: nn is never compared with individual indices, so indexing from 1 as well as from 0 is possible
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@ -25,7 +26,7 @@ struct matel4
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typedef enum {nosymmetry=0, twoelectronrealmullikan=1, twoelectronrealdirac=2, T2ijab_real=3} fourindexsymtype; //if twoelectron, only permutation-nonequivalent elements are stored
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// these should actually be static private members of the fourindex class, but leads to an ICE on gcc3.2
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static const int fourindex_n_symmetrytypes=4;
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static const int fourindex_permnumbers[fourindex_n_symmetrytypes]={0,7,7,3};
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static const int fourindex_permnumbers[fourindex_n_symmetrytypes]={1,8,8,4};
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static const int fourindex_permutations[fourindex_n_symmetrytypes][8][5]=
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{
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{{0,1,2,3,1},{0,0,0,0,0},{0,0,0,0,0},{0,0,0,0,0},{0,0,0,0,0},{0,0,0,0,0},{0,0,0,0,0},{0,0,0,0,0}},
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@ -37,8 +38,8 @@ static const int fourindex_permutations[fourindex_n_symmetrytypes][8][5]=
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template <class I, class T>
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class fourindex {
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protected:
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I nn;
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fourindexsymtype symmetry;
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I nn;
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int *count;
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matel4<I,T> *list;
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private:
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@ -55,10 +56,12 @@ public:
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iterator(matel4<I,T> *list): p(list) {};
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bool operator==(const iterator &rhs) const {return p==rhs.p;}
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bool operator!=(const iterator &rhs) const {return p!=rhs.p;}
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iterator operator++() {return p=p->next;}
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iterator operator++(int) {matel4<I,T> *q=p; p=p->next; return q;}
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matel4<I,T> & operator*() const {return *p;}
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matel4<I,T> * operator->() const {return p;}
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iterator &operator++() {p=p->next; return *this;}
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iterator operator++(int) {iterator q(p); p=p->next; return q;}
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matel4<I,T> & operator*() {return *p;}
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matel4<I,T> * operator->() {return p;}
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const matel4<I,T> * operator->() const {return p;}
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const matel4<I,T> & operator*() const {return *p;}
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};
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iterator begin() const {return list;}
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iterator end() const {return NULL;}
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@ -67,27 +70,47 @@ public:
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//has to take into account the symmetry type of the fourindex
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typedef class piterator {
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private:
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fourindexsymtype symmetry;
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matel4<I,T> *p;
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matel4<I,T> my;
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int permindex;
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void setup(void)
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void setup(void) //make a copy of *p to my with scaled element and anti/permuted indices
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{
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switch (symmetry) {
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case twoelectronreal:
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if(!p) {permindex=0; memset(&my,0,sizeof(my)); return;}
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for(int i=0; i<4; ++i)
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my.index.packed[i] = p->index.packed[fourindex_permutations[symmetry][permindex][i]];
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my.elem = p->elem * fourindex_permutations[symmetry][permindex][4];
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//now treat the redundancy by possibly equal indices
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switch(symmetry)
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{
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case twoelectronrealmullikan:
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if(p->index.indiv.i==p->index.indiv.j) my.elem*=.5;
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if(p->index.indiv.k==p->index.indiv.l) my.elem*=.5;
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if(p->index.indiv.i==p->index.indiv.k && p->index.indiv.j==p->index.indiv.l) my.elem*=.5;
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break;
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default: laerror("piterator not supported for this symmetry type yet");
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case twoelectronrealdirac:
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if(p->index.indiv.i==p->index.indiv.k) my.elem*=.5;
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if(p->index.indiv.j==p->index.indiv.l) my.elem*=.5;
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if(p->index.indiv.i==p->index.indiv.j && p->index.indiv.k==p->index.indiv.l) my.elem*=.5;
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break;
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case T2ijab_real: break; //result will automatically vanish due to antisymmetry
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case nosymmetry: break;
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default: laerror("illegal symmetry in piterator");
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}
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};
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public:
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piterator() {};
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piterator(matel4<I,T> *pp): symmetry(nosymmetry),p(pp),permindex(0){};
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~piterator() {};
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piterator(matel4<I,T> *list): p(list),permindex(0) {setup();};
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piterator operator++() {}
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piterator(const fourindex &x): symmetry(x.symmetry),p(x.list),permindex(0) {setup();};
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piterator& operator++() {if(++permindex==fourindex_permnumbers[symmetry]) {permindex=0; p=p->next;} setup(); return *this;}
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const matel4<I,T> & operator*() const {return my;}
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const matel4<I,T> * operator->() const {return &my;}
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piterator operator++(int) {laerror("postincrement not possible on permute-iterator");}
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bool operator==(const piterator &rhs) const {return p==rhs.p && permindex==rhs.permindex;}
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bool operator!=(const piterator &rhs) const {return p!=rhs.p || permindex!=rhs.permindex;}
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bool operator==(const piterator &rhs) const {return p==rhs.p && permindex==rhs.permindex && symmetry==rhs.symmetry;}
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bool operator!=(const piterator &rhs) const {return p!=rhs.p || permindex!=rhs.permindex || symmetry!=rhs.symmetry;}
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};
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piterator pbegin() const {return list;}
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piterator pbegin() const {return *this;}
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piterator pend() const {return NULL;}
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//constructors etc.
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