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#include <ot/liberty/lut.hpp>
namespace ot {
// Function: is_time_lut_var
bool is_time_lut_var(LutVar v) {
switch(v) {
case LutVar::INPUT_NET_TRANSITION:
case LutVar::CONSTRAINED_PIN_TRANSITION:
case LutVar::RELATED_PIN_TRANSITION:
case LutVar::INPUT_TRANSITION_TIME:
return true;
break;
default:
return false;
break;
}
}
// Function: is_capacitance_lut_var
bool is_capacitance_lut_var(LutVar v) {
switch(v) {
case LutVar::TOTAL_OUTPUT_NET_CAPACITANCE:
return true;
break;
default:
return false;
break;
}
}
// Function: to_string
std::string to_string(LutVar v) {
switch(v) {
case LutVar::TOTAL_OUTPUT_NET_CAPACITANCE:
return "total_output_net_capacitance";
break;
case LutVar::INPUT_NET_TRANSITION:
return "input_net_transition";
break;
case LutVar::CONSTRAINED_PIN_TRANSITION:
return "constrained_pin_transition";
break;
case LutVar::RELATED_PIN_TRANSITION:
return "related_pin_transition";
break;
case LutVar::INPUT_TRANSITION_TIME:
return "input_transition_time";
break;
default:
return "undefined";
break;
}
}
// ------------------------------------------------------------------------------------------------
// Operator: <<
std::ostream& operator << (std::ostream& os, const LutTemplate& lut) {
// Write the lut template name.
os << "lu_table_template (" << lut.name << ") {\n";
// Write variables.
if(lut.variable1) {
os << " variable_1: " << to_string(*(lut.variable1)) << ";\n";
}
if(lut.variable2) {
os << " variable_2: " << to_string(*(lut.variable2)) << ";\n";
}
// Write indices.
if(!lut.indices1.empty()) {
os << " index_1 (\"";
for(size_t i=0; i<lut.indices1.size(); i++) {
if(i) {
os << ", ";
}
os << lut.indices1[i];
}
os << "\");\n";
}
if(!lut.indices2.empty()) {
os << " index_2 (\"";
for(size_t i=0; i<lut.indices2.size(); i++) {
if(i) {
os << ", ";
}
os << lut.indices2[i];
}
os << "\");\n";
}
// Write the lut template ending group symbol.
os <<"}\n";
return os;
}
// ------------------------------------------------------------------------------------------------
// Function: scale_time
void Lut::scale_time(float s) {
if(lut_template) {
if(auto v1 = lut_template->variable1; v1 && is_time_lut_var(*v1)) {
for(auto& v : indices1) {
v *= s;
}
}
if(auto v2 = lut_template->variable2; v2 && is_time_lut_var(*v2)) {
for(auto& v : indices2) {
v *= s;
}
}
}
// scale the table
for(auto& v : table) {
v *= s;
}
}
// Function: scale_capacitance
void Lut::scale_capacitance(float s) {
if(lut_template) {
if(auto v1 = lut_template->variable1; v1 && is_capacitance_lut_var(*v1)) {
for(auto& v : indices1) {
v *= s;
}
}
if(auto v2 = lut_template->variable2; v2 && is_capacitance_lut_var(*v2)) {
for(auto& v : indices2) {
v *= s;
}
}
}
}
// Function: is_scalar
bool Lut::is_scalar() const {
return indices1.size() == 1 && indices2.size() == 1;
}
// Function: empty
inline bool Lut::empty() const {
return indices1.size() == 0 && indices2.size() == 0;
}
// Function: lut
// Performs the linear inter/extra polation between a segment (x1, x2) which satisfies the
// function f(x1) = y1 and f(x2) = y2. There are five cases: 1) x < x1, 2) x = x1,
// 3) x1 < x < x2, 4) x = x2, and 5) x > x2. For cases 1) and 5), extra-polation is needed.
// Cases 2) and 4) are boundary cases. Case 3) requires the inter-polation.
float Lut::operator()(float val1, float val2) const {
if(indices1.size() < 1 || indices2.size() < 1) {
OT_LOGF("invalid lut indices size");
}
// Interpolation
constexpr auto interpolate = [] (float x, float x1, float x2, float y1, float y2) {
assert(x1 < x2);
if(x >= std::numeric_limits<float>::max() || x <= std::numeric_limits<float>::lowest()) {
return x;
}
float slope = (y2 - y1) / (x2 - x1);
if(x < x1) return y1 - (x1 - x) * slope; // Extrapolation.
else if(x > x2) return y2 + (x - x2) * slope; // Extrapolation.
else if(x == x1) return y1; // Boundary case.
else if(x == x2) return y2; // Boundary case.
else return y1 + (x - x1) * slope; // Interpolation.
};
// Case 1: scalar
if(is_scalar()) return table[0];
int idx1[2], idx2[2];
idx1[1] = std::lower_bound(indices1.begin(), indices1.end(), val1) - indices1.begin();
idx2[1] = std::lower_bound(indices2.begin(), indices2.end(), val2) - indices2.begin();
// Case 2: linear inter/extra polation.
idx1[1] = std::max(1, std::min(idx1[1], (int)(indices1.size() - 1)));
idx2[1] = std::max(1, std::min(idx2[1], (int)(indices2.size() - 1)));
idx1[0] = idx1[1] - 1;
idx2[0] = idx2[1] - 1;
//printf("Perform the linear interpolation on val1=%.5f (%d %d) and val2=%.5f (%d %d)\n",
// val1, idx1[0], idx1[1], val2, idx2[0], idx2[1]);
// 1xN array (N>=2)
if(indices1.size() == 1) {
return interpolate(
val2,
indices2[idx2[0]],
indices2[idx2[1]],
table[idx2[0]],
table[idx2[1]]
);
}
// Nx1 array (N>=2)
else if(indices2.size() == 1) {
return interpolate(
val1,
indices1[idx1[0]],
indices1[idx1[1]],
table[idx1[0]*indices2.size()],
table[idx1[1]*indices2.size()]
);
}
// NxN array (N>=2)
else {
float numeric[2];
numeric[0] = interpolate(
val1,
indices1[idx1[0]],
indices1[idx1[1]],
table[idx1[0]*indices2.size() + idx2[0]],
table[idx1[1]*indices2.size() + idx2[0]]
);
numeric[1] = interpolate(
val1,
indices1[idx1[0]],
indices1[idx1[1]],
table[idx1[0]*indices2.size() + idx2[1]],
table[idx1[1]*indices2.size() + idx2[1]]
);
return interpolate(val2, indices2[idx2[0]], indices2[idx2[1]], numeric[0], numeric[1]);
}
}
// operator
std::ostream& operator << (std::ostream& os, const Lut& lut) {
// Write the indices1.
if(!lut.indices1.empty()) {
os << " index_1 (\"";
for(size_t i=0; i<lut.indices1.size(); ++i) {
if(i) {
os << ", ";
}
os << lut.indices1[i];
}
os << "\");\n";
}
// Write the indices2.
if(!lut.indices2.empty()) {
os << " index_2 (\"";
for(size_t i=0; i<lut.indices2.size(); ++i) {
if(i) {
os << ", ";
}
os << lut.indices2[i];
}
os << "\");\n";
}
// Write the values.
if(!lut.table.empty()) {
os << " values (\n";
for(size_t i=0; i<lut.indices1.size(); ++i) {
os << " \"";
for(size_t j=0; j<lut.indices2.size(); ++j) {
if(j) {
os << ", ";
}
os << lut.table[i*lut.indices2.size()+j];
}
os << "\",\n";
}
os << " );\n";
}
return os;
}
}; // end of namespace ot ------------------------------------------------------------------------