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matexp.h
12
matexp.h
@ -156,8 +156,8 @@ return int(ceil(log(n)/log2-log(.75)));
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}
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template<class T>
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NRVec<typename LA_traits<T>::elementtype> exp_aux(const T &x, int &power)
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template<class T, class C>
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NRVec<C> exp_aux(const T &x, int &power)
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{
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//should better be computed by mathematica to have accurate last digits, chebyshev instead, see exp in glibc
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static double exptaylor[]={
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@ -183,7 +183,7 @@ static double exptaylor[]={
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8.2206352466243294955e-18,
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4.1103176233121648441e-19,
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0.};
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double mnorm= LA_traits<T>::norm(x);
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double mnorm= x.norm();
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power=nextpow2(mnorm);
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double scale=exp(-log(2.)*power);
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@ -204,7 +204,7 @@ while(t*exptaylor[n]>precision);//taylor 0 will terminate in any case
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int i; //adjust the coefficients in order to avoid scaling the argument
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NRVec<typename LA_traits<T>::elementtype> taylor2(n+1);
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NRVec<C> taylor2(n+1);
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for(i=0,t=1.;i<=n;i++)
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{
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taylor2[i]=exptaylor[i]*t;
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@ -222,7 +222,7 @@ const T exp(const T &x, const bool horner=true)
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int power;
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//prepare the polynom of and effectively scale T
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NRVec<typename LA_traits<T>::elementtype> taylor2=exp_aux(x,power);
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NRVec<typename LA_traits<T>::elementtype> taylor2=exp_aux<T,typename LA_traits<T>::elementtype>(x,power);
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T r= horner?polynom0(x,taylor2):polynom(x,taylor2);
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@ -242,7 +242,7 @@ const V exptimes(const M &mat, V vec) //uses just matrix vector multiplication
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if(mat.nrows()!=mat.ncols()||(unsigned int) mat.nrows() != (unsigned int)vec.size()) laerror("inappropriate sizes in exptimes");
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int power;
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//prepare the polynom of and effectively scale the matrix
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NRVec<typename LA_traits<M>::elementtype> taylor2=exp_aux(mat,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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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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