/** @file simp_lor.cpp
*
* Implementation of GiNaC's simp_lor objects.
- * No real implementation yet, to be done.
- *
+ * No real implementation yet, to be done. */
+
+/*
* GiNaC Copyright (C) 1999 Johannes Gutenberg University Mainz, Germany
*
* This program is free software; you can redistribute it and/or modify
#include "ex.h"
#include "mul.h"
#include "symbol.h"
+#include "debugmsg.h"
+#include "utils.h"
+
+#ifndef NO_GINAC_NAMESPACE
+namespace GiNaC {
+#endif // ndef NO_GINAC_NAMESPACE
//////////
// default constructor, destructor, copy constructor assignment operator and helpers
{
debugmsg("simp_lor constructor from simp_lor_types,ex,ex",LOGLEVEL_CONSTRUCT);
tinfo_key=TINFO_simp_lor;
- ASSERT(all_of_type_lorentzidx());
+ GINAC_ASSERT(all_of_type_lorentzidx());
}
simp_lor::simp_lor(simp_lor_types const t, string const & n, ex const & i1) :
{
debugmsg("simp_lor constructor from simp_lor_types,string,ex",LOGLEVEL_CONSTRUCT);
tinfo_key=TINFO_simp_lor;
- ASSERT(all_of_type_lorentzidx());
+ GINAC_ASSERT(all_of_type_lorentzidx());
}
simp_lor::simp_lor(simp_lor_types const t, string const & n, exvector const & iv) :
{
debugmsg("simp_lor constructor from simp_lor_types,string,exvector",LOGLEVEL_CONSTRUCT);
tinfo_key=TINFO_simp_lor;
- ASSERT(all_of_type_lorentzidx());
+ GINAC_ASSERT(all_of_type_lorentzidx());
}
simp_lor::simp_lor(simp_lor_types const t, string const & n, exvector * ivp) :
{
debugmsg("simp_lor constructor from simp_lor_types,string,exvector*",LOGLEVEL_CONSTRUCT);
tinfo_key=TINFO_simp_lor;
- ASSERT(all_of_type_lorentzidx());
+ GINAC_ASSERT(all_of_type_lorentzidx());
}
//////////
int sig=canonicalize_indices(iv,false); // symmetric
if (sig!=INT_MAX) {
// something has changed while sorting indices, more evaluations later
- if (sig==0) return exZERO();
+ if (sig==0) return _ex0();
return ex(sig)*simp_lor(type,name,iv);
}
lorentzidx const & idx1=ex_to_lorentzidx(seq[0]);
// both on diagonal
if (idx1.get_value()==0) {
// (0,0)
- return exONE();
+ return _ex1();
} else {
if (idx1.is_covariant()!=idx2.is_covariant()) {
// (_i,~i) or (~i,_i), i=1..3
- return exONE();
+ return _ex1();
} else {
// (_i,_i) or (~i,~i), i=1..3
- return exMINUSONE();
+ return _ex_1();
}
}
} else {
// at least one off-diagonal
- return exZERO();
+ return _ex0();
}
} else if (idx1.is_symbolic() &&
idx1.is_co_contra_pair(idx2)) {
int simp_lor::compare_same_type(basic const & other) const
{
- ASSERT(other.tinfo() == TINFO_simp_lor);
+ GINAC_ASSERT(other.tinfo() == TINFO_simp_lor);
const simp_lor *o = static_cast<const simp_lor *>(&other);
if (type==o->type) {
if (name==o->name) {
bool simp_lor::is_equal_same_type(basic const & other) const
{
- ASSERT(other.tinfo() == TINFO_simp_lor);
+ GINAC_ASSERT(other.tinfo() == TINFO_simp_lor);
const simp_lor *o = static_cast<const simp_lor *>(&other);
if (type!=o->type) return false;
if (name!=o->name) return false;
ex simplify_simp_lor_mul(ex const & m, scalar_products const & sp)
{
- ASSERT(is_ex_exactly_of_type(m,mul));
+ GINAC_ASSERT(is_ex_exactly_of_type(m,mul));
exvector v_contracted;
// collect factors in an exvector, store squares twice
v_contracted.reserve(2*n);
for (int i=0; i<n; ++i) {
ex f=m.op(i);
- if (is_ex_exactly_of_type(f,power)&&f.op(1).is_equal(exTWO())) {
+ if (is_ex_exactly_of_type(f,power)&&f.op(1).is_equal(_ex2())) {
v_contracted.push_back(f.op(0));
v_contracted.push_back(f.op(0));
} else {
if (is_ex_exactly_of_type(*it,simp_lor) &&
(ex_to_simp_lor(*it).type==simp_lor::simp_lor_g)) {
simp_lor const & g=ex_to_simp_lor(*it);
- ASSERT(g.seq.size()==2);
+ GINAC_ASSERT(g.seq.size()==2);
idx const & first_idx=ex_to_lorentzidx(g.seq[0]);
idx const & second_idx=ex_to_lorentzidx(g.seq[1]);
// g_{mu,mu} should have been contracted in simp_lor::eval()
- ASSERT(!first_idx.is_equal(second_idx));
+ GINAC_ASSERT(!first_idx.is_equal(second_idx));
ex saved_g=*it; // save to restore it later
// try to contract first index
*it=saved_g;
} else {
// a contracted index should occur exactly once
- ASSERT(replacements==1);
- *it=exONE();
+ GINAC_ASSERT(replacements==1);
+ *it=_ex1();
something_changed=true;
}
}
*it=saved_g;
} else {
// a contracted index should occur exactly once
- ASSERT(replacements==1);
- *it=exONE();
+ GINAC_ASSERT(replacements==1);
+ *it=_ex1();
something_changed=true;
}
}
(ex_to_simp_lor(*it2).type==simp_lor::simp_lor_vec)) {
simp_lor const & vec1=ex_to_simp_lor(*it1);
simp_lor const & vec2=ex_to_simp_lor(*it2);
- ASSERT(vec1.seq.size()==1);
- ASSERT(vec2.seq.size()==1);
+ GINAC_ASSERT(vec1.seq.size()==1);
+ GINAC_ASSERT(vec2.seq.size()==1);
lorentzidx const & idx1=ex_to_lorentzidx(vec1.seq[0]);
lorentzidx const & idx2=ex_to_lorentzidx(vec2.seq[0]);
if (idx1.is_symbolic() &&
idx1.is_co_contra_pair(idx2) &&
sp.is_defined(vec1,vec2)) {
*it1=sp.evaluate(vec1,vec2);
- *it2=exONE();
+ *it2=_ex1();
something_changed=true;
jump_to_next=true;
}
// simplification of sum=sum of simplifications
if (is_ex_exactly_of_type(e_expanded,add)) {
- ex sum=exZERO();
+ ex sum=_ex0();
for (int i=0; i<e_expanded.nops(); ++i) {
sum += simplify_simp_lor(e_expanded.op(i),sp);
}
return e_expanded;
}
-ex Dim(void)
-{
- static symbol * d=new symbol("dim");
- return *d;
-}
+//ex Dim(void) // FIXME: what's going on here?
+//{
+// static symbol * d=new symbol("dim");
+// return *d;
+//}
//////////
// helper classes
spmapkey scalar_products::make_key(simp_lor const & v1, simp_lor const & v2)
{
- ASSERT(v1.type==simp_lor::simp_lor_vec);
- ASSERT(v2.type==simp_lor::simp_lor_vec);
+ GINAC_ASSERT(v1.type==simp_lor::simp_lor_vec);
+ GINAC_ASSERT(v2.type==simp_lor::simp_lor_vec);
lorentzidx anon=ex_to_lorentzidx(v1.seq[0]).create_anonymous_representative();
- ASSERT(anon.is_equal_same_type(ex_to_lorentzidx(v2.seq[0]).create_anonymous_representative()));
+ GINAC_ASSERT(anon.is_equal_same_type(ex_to_lorentzidx(v2.seq[0]).create_anonymous_representative()));
return spmapkey(strstrpair(v1.name,v2.name),anon);
}
-
-
+#ifndef NO_GINAC_NAMESPACE
+} // namespace GiNaC
+#endif // ndef NO_GINAC_NAMESPACE