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Genome Damage and Stability Centre SMLM Package Software for single molecule localisation microscopy (SMLM)

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/*-
 * #%L
 * Genome Damage and Stability Centre SMLM Package
 *
 * Software for single molecule localisation microscopy (SMLM)
 * %%
 * Copyright (C) 2011 - 2023 Alex Herbert
 * %%
 * This program is free software: you can redistribute it and/or modify
 * it under the terms of the GNU General Public License as
 * published by the Free Software Foundation, either version 3 of the
 * License, or (at your option) any later version.
 *
 * This program is distributed in the hope that it will be useful,
 * but WITHOUT ANY WARRANTY; without even the implied warranty of
 * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the
 * GNU General Public License for more details.
 *
 * You should have received a copy of the GNU General Public
 * License along with this program.  If not, see
 * .
 * #L%
 */

package uk.ac.sussex.gdsc.smlm.fitting.nonlinear.gradient;

import uk.ac.sussex.gdsc.core.utils.ValidationUtils;
import uk.ac.sussex.gdsc.smlm.function.Gradient1Function;

/**
 * Calculates the scaled Hessian matrix (the square matrix of second-order partial derivatives of a
 * function) and the scaled gradient vector of the function's partial first derivatives with respect
 * to the parameters. This is used within the Levenberg-Marquardt method to fit a nonlinear model
 * with coefficients (a) for a set of data points (x, y).
 *
 * 

This procedure computes a modified Chi-squared expression to perform Maximum Likelihood * Estimation assuming Poisson model. See Laurence & Chromy (2010) Efficient maximum likelihood * estimator. Nature Methods 7, 338-339. The input data must be Poisson distributed for this to be * relevant. */ public class WLsqLvmGradientProcedure5 extends WLsqLvmGradientProcedure { /** * Instantiates a new procedure. * * @param y Data to fit (must be positive) * @param var the base variance of each observation (must be positive) * @param func Gradient function */ public WLsqLvmGradientProcedure5(final double[] y, final double[] var, final Gradient1Function func) { super(y, var, func); ValidationUtils.checkArgument(numberOfGradients == 5, "Function must compute 5 gradients"); } @Override public void execute(double value, double[] dyDa) { final double dy = y[++yi] - value; final double weight = this.wgt[yi]; this.value += dy * dy * weight; double dw; dw = dyDa[0] * weight; alpha[0] += dw * dyDa[0]; beta[0] += dw * dy; dw = dyDa[1] * weight; alpha[1] += dw * dyDa[0]; alpha[2] += dw * dyDa[1]; beta[1] += dw * dy; dw = dyDa[2] * weight; alpha[3] += dw * dyDa[0]; alpha[4] += dw * dyDa[1]; alpha[5] += dw * dyDa[2]; beta[2] += dw * dy; dw = dyDa[3] * weight; alpha[6] += dw * dyDa[0]; alpha[7] += dw * dyDa[1]; alpha[8] += dw * dyDa[2]; alpha[9] += dw * dyDa[3]; beta[3] += dw * dy; dw = dyDa[4] * weight; alpha[10] += dw * dyDa[0]; alpha[11] += dw * dyDa[1]; alpha[12] += dw * dyDa[2]; alpha[13] += dw * dyDa[3]; alpha[14] += dw * dyDa[4]; beta[4] += dw * dy; } @Override protected void initialiseGradient() { GradientProcedureHelper.initialiseWorkingMatrix5(alpha); beta[0] = 0; beta[1] = 0; beta[2] = 0; beta[3] = 0; beta[4] = 0; } @Override public void getAlphaMatrix(double[][] alpha) { GradientProcedureHelper.getMatrix5(this.alpha, alpha); } @Override public void getAlphaLinear(double[] alpha) { GradientProcedureHelper.getMatrix5(this.alpha, alpha); } }





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