LevenbergMarquardtOptimizer in progress
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@ -47,6 +47,95 @@ NonlinearOptimizer::auto_ptr LevenbergMarquardtOptimizer::iterate() const {
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else
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throw runtime_error("Optimization parameter is invalid: LevenbergMarquardtParams::elimination");
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const NonlinearOptimizerParams::Verbosity verbosity = params_->verbosity;
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const double lambdaFactor = parameters_->lambdaFactor_ ;
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double lambda = params_->lambda;
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double next_error = error_;
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SharedValues next_values = values_;
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// Keep increasing lambda until we make make progress
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while(true) {
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if (verbosity >= Parameters::TRYLAMBDA) cout << "trying lambda = " << lambda << endl;
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// add prior-factors
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// TODO: replace this dampening with a backsubstitution approach
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typename L::shared_ptr dampedSystem(new L(linearSystem));
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{
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double sigma = 1.0 / sqrt(lambda);
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dampedSystem->reserve(dampedSystem->size() + dimensions_->size());
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// for each of the variables, add a prior
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for(Index j=0; j<dimensions_->size(); ++j) {
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size_t dim = (*dimensions_)[j];
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Matrix A = eye(dim);
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Vector b = zero(dim);
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SharedDiagonal model = noiseModel::Isotropic::Sigma(dim,sigma);
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typename L::sharedFactor prior(new JacobianFactor(j, A, b, model));
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dampedSystem->push_back(prior);
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}
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}
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if (verbosity >= Parameters::DAMPED) dampedSystem->print("damped");
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// Create a new solver using the damped linear system
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// FIXME: remove spcg specific code
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if (spcg_solver_) spcg_solver_->replaceFactors(dampedSystem);
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shared_solver solver = (spcg_solver_) ? spcg_solver_ : shared_solver(
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new S(dampedSystem, structure_, parameters_->useQR_));
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// Try solving
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try {
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VectorValues delta = *solver->optimize();
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if (verbosity >= Parameters::TRYLAMBDA) cout << "linear delta norm = " << delta.vector().norm() << endl;
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if (verbosity >= Parameters::TRYDELTA) delta.print("delta");
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// update values
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shared_values newValues(new Values(values_->retract(delta, *ordering_)));
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// create new optimization state with more adventurous lambda
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double error = graph_->error(*newValues);
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if (verbosity >= Parameters::TRYLAMBDA) cout << "next error = " << error << endl;
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if( error <= error_ ) {
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next_values = newValues;
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next_error = error;
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lambda /= lambdaFactor;
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break;
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}
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else {
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// Either we're not cautious, or the same lambda was worse than the current error.
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// The more adventurous lambda was worse too, so make lambda more conservative
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// and keep the same values.
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if(lambdaMode >= Parameters::BOUNDED && lambda >= 1.0e5) {
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if(verbosity >= Parameters::ERROR)
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cout << "Warning: Levenberg-Marquardt giving up because cannot decrease error with maximum lambda" << endl;
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break;
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} else {
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lambda *= factor;
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}
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}
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} catch(const NegativeMatrixException& e) {
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if(verbosity >= Parameters::LAMBDA)
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cout << "Negative matrix, increasing lambda" << endl;
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// Either we're not cautious, or the same lambda was worse than the current error.
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// The more adventurous lambda was worse too, so make lambda more conservative
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// and keep the same values.
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if(lambdaMode >= Parameters::BOUNDED && lambda >= 1.0e5) {
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if(verbosity >= Parameters::ERROR)
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cout << "Warning: Levenberg-Marquardt giving up because cannot decrease error with maximum lambda" << endl;
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break;
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} else {
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lambda *= factor;
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}
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} catch(...) {
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throw;
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}
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} // end while
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return newValuesErrorLambda_(next_values, next_error, lambda);
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// Maybe show output
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if(params_->verbosity >= NonlinearOptimizerParams::DELTA) delta->print("delta");
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@ -39,11 +39,17 @@ public:
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QR,
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};
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/** See LevenbergMarquardtParams::lmVerbosity */
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enum LMVerbosity {
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};
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Elimination elimination; ///< The elimination algorithm to use (default: MULTIFRONTAL)
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Factorization factorization; ///< The numerical factorization (default: LDL)
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Ordering::shared_ptr ordering; ///< The variable elimination ordering (default: empty -> COLAMD)
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double lambda; ///< The initial (and current after each iteration) Levenberg-Marquardt damping term (default: 1e-5)
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double lambdaFactor; ///< The amount by which to multiply or divide lambda when adjusting lambda (default: 10.0)
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double lambdaUpperBound; ///< The maximum lambda to try before assuming the optimization has failed (default: 1e5)
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LevenbergMarquardtParams() :
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elimination(MULTIFRONTAL), factorization(LDL), lambda(1e-5), lambdaFactor(10.0) {}
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