Provided by: librheolef-dev_6.7-6_amd64 
NAME
space -- piecewise polynomial finite element space
DESCRIPTION
The space class contains some numbering for unknowns and blocked degrees of freedoms
related to a given mesh and polynomial approximation.
SYNOPSIS
space Q (omega, "P1");
space V (omega, "P2", "vector");
space T (omega, "P1d", "tensor");
PRODUCT
space X = T*V*Q;
space Q2 = pow(Q,2);
IMPLEMENTATION
template <class T>
class space_basic<T,sequential> : public smart_pointer<space_rep<T,sequential> > {
public:
// typedefs:
typedef space_rep<T,sequential> rep;
typedef smart_pointer<rep> base;
typedef typename rep::size_type size_type;
typedef typename rep::valued_type valued_type;
// allocators:
space_basic (const geo_basic<T,sequential>& omega = (geo_basic<T,sequential>()),
std::string approx = "", std::string valued = "scalar");
space_basic (const space_mult_list<T,sequential>& expr);
space_basic (const space_constitution<T,sequential>& constit);
// accessors:
void block (std::string dom_name);
void unblock(std::string dom_name);
void block (const domain_indirect_basic<sequential>& dom);
void unblock(const domain_indirect_basic<sequential>& dom);
const distributor& ownership() const;
const communicator& comm() const;
size_type ndof() const;
size_type dis_ndof() const;
const geo_basic<T,sequential>& get_geo() const;
const numbering<T,sequential>& get_numbering() const;
size_type size() const;
valued_type valued_tag() const;
const std::string& valued() const;
space_component<T,sequential> operator[] (size_type i_comp);
space_component_const<T,sequential> operator[] (size_type i_comp) const;
const space_constitution<T,sequential>& get_constitution() const;
size_type degree() const;
std::string get_approx() const;
std::string stamp() const;
void dis_idof (const geo_element& K, std::vector<size_type>& dis_idof) const;
const distributor& iu_ownership() const;
const distributor& ib_ownership() const;
bool is_blocked (size_type idof) const;
size_type iub (size_type idof) const;
bool dis_is_blocked (size_type dis_idof) const;
size_type dis_iub (size_type dis_idof) const;
const distributor& ios_ownership() const;
size_type idof2ios_dis_idof (size_type idof) const;
size_type ios_idof2dis_idof (size_type ios_idof) const;
const point_basic<T>& xdof (size_type idof) const;
const disarray<point_basic<T>,sequential>& get_xdofs() const;
template <class Function>
T momentum (const Function& f, size_type idof) const;
template <class Function>
point_basic<T> vector_momentum (const Function& f, size_type idof) const;
template <class Function>
tensor_basic<T> tensor_momentum (const Function& f, size_type idof) const;
disarray<size_type, sequential> build_indirect_array (
const space_basic<T,sequential>& Wh, const std::string& dom_name) const;
disarray<size_type, sequential> build_indirect_array (
const space_basic<T,sequential>& Wh, const geo_basic<T,sequential>& bgd_gamma) const;
const std::set<size_type>& ext_iu_set() const { return base::data().ext_iu_set(); }
const std::set<size_type>& ext_ib_set() const { return base::data().ext_ib_set(); }
// comparator:
bool operator== (const space_basic<T,sequential>& V2) const { return base::data().operator==(V2.data()); }
bool operator!= (const space_basic<T,sequential>& V2) const { return ! operator== (V2); }
friend bool are_compatible (const space_basic<T,sequential>& V1, const space_basic<T,sequential>& V2) {
return are_compatible (V1.data(), V2.data()); }
};
IMPLEMENTATION
template <class T>
class space_basic<T,distributed> : public smart_pointer<space_rep<T,distributed> > {
public:
// typedefs:
typedef space_rep<T,distributed> rep;
typedef smart_pointer<rep> base;
typedef typename rep::size_type size_type;
typedef typename rep::valued_type valued_type;
// allocators:
space_basic (const geo_basic<T,distributed>& omega = (geo_basic<T,distributed>()),
std::string approx = "", std::string valued = "scalar");
space_basic (const space_mult_list<T,distributed>&);
space_basic (const space_constitution<T,distributed>& constit);
// accessors:
void block (std::string dom_name);
void unblock(std::string dom_name);
void block (const domain_indirect_basic<distributed>& dom);
void unblock(const domain_indirect_basic<distributed>& dom);
const distributor& ownership() const;
const communicator& comm() const;
size_type ndof() const;
size_type dis_ndof() const;
const geo_basic<T,distributed>& get_geo() const;
const numbering<T,distributed>& get_numbering() const;
size_type size() const;
valued_type valued_tag() const;
const std::string& valued() const;
space_component<T,distributed> operator[] (size_type i_comp);
space_component_const<T,distributed> operator[] (size_type i_comp) const;
const space_constitution<T,distributed>& get_constitution() const;
size_type degree() const;
std::string get_approx() const;
std::string stamp() const;
void dis_idof (const geo_element& K, std::vector<size_type>& dis_idof) const;
const distributor& iu_ownership() const;
const distributor& ib_ownership() const;
bool is_blocked (size_type idof) const;
size_type iub (size_type idof) const;
bool dis_is_blocked (size_type dis_idof) const;
size_type dis_iub (size_type dis_idof) const;
const distributor& ios_ownership() const;
size_type idof2ios_dis_idof (size_type idof) const;
size_type ios_idof2dis_idof (size_type ios_idof) const;
const point_basic<T>& xdof (size_type idof) const;
const disarray<point_basic<T>,distributed>& get_xdofs() const;
template <class Function>
T momentum (const Function& f, size_type idof) const;
template <class Function>
point_basic<T> vector_momentum (const Function& f, size_type idof) const;
template <class Function>
tensor_basic<T> tensor_momentum (const Function& f, size_type idof) const;
disarray<size_type, distributed> build_indirect_array (
const space_basic<T,distributed>& Wh, const std::string& dom_name) const;
disarray<size_type, distributed> build_indirect_array (
const space_basic<T,distributed>& Wh, const geo_basic<T,distributed>& bgd_gamma) const;
const std::set<size_type>& ext_iu_set() const { return base::data().ext_iu_set(); }
const std::set<size_type>& ext_ib_set() const { return base::data().ext_ib_set(); }
// comparator:
bool operator== (const space_basic<T,distributed>& V2) const { return base::data().operator==(V2.data()); }
bool operator!= (const space_basic<T,distributed>& V2) const { return ! operator== (V2); }
friend bool are_compatible (const space_basic<T,distributed>& V1, const space_basic<T,distributed>& V2) {
return are_compatible (V1.data(), V2.data()); }
};