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17
matexp.h
17
matexp.h
@ -257,7 +257,6 @@ int power;
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NRVec<typename LA_traits<V>::elementtype> taylor2=exp_aux<M,typename LA_traits<V>::elementtype>(mat,power);
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V result(mat.nrows());
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cerr <<"power = "<<power<<endl;
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for(int i=1; i<=(1<<power); ++i) //unfortunatelly, here we have to repeat it many times, unlike if the matrix is stored explicitly
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{
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if(i>1) vec=result; //apply again to the result of previous application
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@ -584,7 +583,11 @@ L100:
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i__1 = m;
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for (j = 1; j <= i__1; ++j) {
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++nmult;
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(matvec)(&wsp[j1v - n], &wsp[j1v]);
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{
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NRVec<double> res(&wsp[j1v],n,true);
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NRVec<double> rhs(&wsp[j1v - n],n,true);
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mat.gemv(0.,res,transpose?'t':'n',1.,rhs);
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}
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i__2 = j;
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for (i__ = 1; i__ <= i__2; ++i__) {
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hij = cblas_ddot(n, &wsp[iv + (i__ - 1) * n], 1, &wsp[j1v], 1);
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@ -610,7 +613,11 @@ L100:
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/* L200: */
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}
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++nmult;
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(matvec)(&wsp[j1v - n], &wsp[j1v]);
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{
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NRVec<double> res(&wsp[j1v],n,true);
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NRVec<double> rhs(&wsp[j1v - n],n,true);
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mat.gemv(0.,res,transpose?'t':'n',1.,rhs);
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}
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avnorm = cblas_dnrm2(n, &wsp[j1v], 1);
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/* --- set 1 for the 2-corrected scheme ... */
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@ -630,7 +637,7 @@ L401:
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if (ideg != 0) {
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/* --- irreducible rational Pade approximation ... */
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d__1 = sgn * t_step__;
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dgpadm_(&ideg, &mx, &d__1, &wsp[ih], &mh, &wsp[ifree], &lfree, &iwsp[1]
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FORNAME(dgpadm)(&ideg, &mx, &d__1, &wsp[ih], &mh, &wsp[ifree], &lfree, &iwsp[1]
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, &iexph, &ns, &iflag);
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iexph = ifree + iexph - 1;
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nscale += ns;
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@ -643,7 +650,7 @@ L401:
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}
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wsp[iexph] = 1.;
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d__1 = sgn * t_step__;
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dnchbv_(&mx, &d__1, &wsp[ih], &mh, &wsp[iexph], &wsp[ifree + mx]);
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FORNAME(dnchbv)(&mx, &d__1, &wsp[ih], &mh, &wsp[iexph], &wsp[ifree + mx]);
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}
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/* L402: */
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