algebramix_doc 0.3
fixed_point_series_rep< C > Class Template Reference

#include <series_sugar.hpp>

Inheritance diagram for fixed_point_series_rep< C >:
recursive_series_rep< C > series_rep

List of all members.

Public Member Functions

Public Attributes


Detailed Description

template<typename C>
class mmx::fixed_point_series_rep< C >

Definition at line 36 of file series_sugar.hpp.


Constructor & Destructor Documentation

fixed_point_series_rep ( const routine &  fun2,
const vector< C > &  c2 
) [inline]

Definition at line 40 of file series_sugar.hpp.

                                                                   :
    recursive_series_rep<C> (CF(c2)), fun (fun2), c (c2) {}

Member Function Documentation

syntactic expression ( const syntactic &  z) const [inline]

Definition at line 42 of file series_sugar.hpp.

References mmx::flatten().

                                                  {
    (void) z;
    return apply ("fixed_point", flatten (fun), flatten (c)); }
virtual void Increase_order ( nat  l) [inline, virtual, inherited]

Definition at line 134 of file series.hpp.

                                      {
    Series_rep::Increase_order (l);
    increase_order (eq, l); }
C& initial ( nat  n2) [inline, inherited]

Definition at line 131 of file series.hpp.

Referenced by fixed_point_series_rep< C >::initialize().

                      {
    if (n2>=this->n) { this->n = n2+1; Set_order (this->n); }
    return this->a[n2]; }
series<C> initialize ( ) [inline, virtual]

Implements recursive_series_rep< C >.

Definition at line 45 of file series_sugar.hpp.

References recursive_series_rep< C >::initial(), and mmx::N().

                          {
    // mmout << "Initialize " << c << "\n";
    for (nat i=0; i<N(c); i++) this->initial(i)= c[i];
    return as<series<C> > (fun->apply (as<generic> (this->me ()))); }
C next ( ) [inline, inherited]

Definition at line 137 of file series.hpp.

{ return eq[this->n]; }

Member Data Documentation

series<C,V> eq [inherited]

Definition at line 126 of file series.hpp.


The documentation for this class was generated from the following file:
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