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Block compressed Lanczos
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@ -0,0 +1,163 @@
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namespace Grid {
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template<class Field>
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class BasisFieldVector {
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public:
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int _Nm;
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typedef typename Field::scalar_type Coeff_t;
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typedef typename Field::vector_type vCoeff_t;
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typedef typename Field::vector_object vobj;
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typedef typename vobj::scalar_object sobj;
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std::vector<Field> _v; // _Nfull vectors
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void report(int n,GridBase* value) {
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std::cout << GridLogMessage << "BasisFieldVector allocated:\n";
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std::cout << GridLogMessage << " Delta N = " << n << "\n";
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std::cout << GridLogMessage << " Size of full vectors (size) = " <<
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((double)n*sizeof(vobj)*value->oSites() / 1024./1024./1024.) << " GB\n";
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std::cout << GridLogMessage << " Size = " << _v.size() << " Capacity = " << _v.capacity() << std::endl;
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value->Barrier();
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if (value->IsBoss()) {
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system("cat /proc/meminfo");
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}
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value->Barrier();
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}
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BasisFieldVector(int Nm,GridBase* value) : _Nm(Nm), _v(Nm,value) {
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report(Nm,value);
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}
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~BasisFieldVector() {
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}
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Field& operator[](int i) {
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return _v[i];
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}
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void orthogonalize(Field& w, int k) {
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for(int j=0; j<k; ++j){
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Coeff_t ip = (Coeff_t)innerProduct(_v[j],w);
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w = w - ip*_v[j];
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}
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}
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void rotate(std::vector<RealD>& Qt,int j0, int j1, int k0,int k1,int Nm) {
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GridBase* grid = _v[0]._grid;
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#pragma omp parallel
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{
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std::vector < vobj > B(Nm);
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#pragma omp for
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for(int ss=0;ss < grid->oSites();ss++){
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for(int j=j0; j<j1; ++j) B[j]=0.;
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for(int j=j0; j<j1; ++j){
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for(int k=k0; k<k1; ++k){
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B[j] +=Qt[k+Nm*j] * _v[k]._odata[ss];
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}
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}
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for(int j=j0; j<j1; ++j){
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_v[j]._odata[ss] = B[j];
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}
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}
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}
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}
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size_t size() const {
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return _Nm;
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}
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void resize(int n) {
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if (n > _Nm)
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_v.reserve(n);
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_v.resize(n,_v[0]._grid);
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if (n < _Nm)
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_v.shrink_to_fit();
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report(n - _Nm,_v[0]._grid);
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_Nm = n;
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}
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std::vector<int> getIndex(std::vector<RealD>& sort_vals) {
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std::vector<int> idx(sort_vals.size());
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iota(idx.begin(), idx.end(), 0);
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// sort indexes based on comparing values in v
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sort(idx.begin(), idx.end(),
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[&sort_vals](int i1, int i2) {return ::fabs(sort_vals[i1]) < ::fabs(sort_vals[i2]);});
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return idx;
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}
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void reorderInPlace(std::vector<RealD>& sort_vals, std::vector<int>& idx) {
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GridStopWatch gsw;
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gsw.Start();
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int nswaps = 0;
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for (size_t i=0;i<idx.size();i++) {
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if (idx[i] != i) {
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// find proper place (this could be done in logarithmic time, don't bother for now)
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size_t j;
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for (j=i;j<idx.size();j++)
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if (idx[j]==i)
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break;
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assert(j!=idx.size());
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Field _t(_v[0]._grid);
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_t = _v[idx[j]];
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_v[idx[j]] = _v[idx[i]];
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_v[idx[i]] = _t;
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RealD _td = sort_vals[idx[j]];
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sort_vals[idx[j]] = sort_vals[idx[i]];
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sort_vals[idx[i]] = _td;
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int _tt = idx[i];
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idx[i] = idx[j];
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idx[j] = _tt;
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nswaps++;
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}
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}
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// sort values
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gsw.Stop();
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std::cout << GridLogMessage << "Sorted eigenspace in place in " << gsw.Elapsed() << " using " << nswaps << " swaps" << std::endl;
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}
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void sortInPlace(std::vector<RealD>& sort_vals, bool reverse) {
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std::vector<int> idx = getIndex(sort_vals);
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if (reverse)
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std::reverse(idx.begin(), idx.end());
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reorderInPlace(sort_vals,idx);
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}
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void deflate(const std::vector<RealD>& eval,const Field& src_orig,Field& result) {
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result = zero;
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int N = (int)_v.size();
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for (int i=0;i<N;i++) {
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Field& tmp = _v[i];
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axpy(result,TensorRemove(innerProduct(tmp,src_orig)) / eval[i],tmp,result);
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}
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}
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};
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}
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