/* * ExponentialGrowth.java * * Copyright (c) 2002-2015 Alexei Drummond, Andrew Rambaut and Marc Suchard * * This file is part of BEAST. * See the NOTICE file distributed with this work for additional * information regarding copyright ownership and licensing. * * BEAST is free software; you can redistribute it and/or modify * it under the terms of the GNU Lesser General Public License as * published by the Free Software Foundation; either version 2 * of the License, or (at your option) any later version. * * BEAST 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 Lesser General Public License for more details. * * You should have received a copy of the GNU Lesser General Public * License along with BEAST; if not, write to the * Free Software Foundation, Inc., 51 Franklin St, Fifth Floor, * Boston, MA 02110-1301 USA */ package dr.evolution.coalescent; /** * This class models an exponentially growing (or shrinking) population * (Parameters: N0=present-day population size; r=growth rate). * This model is nested with the constant-population size model (r=0). * * @version $Id: ExponentialGrowth.java,v 1.7 2005/05/24 20:25:56 rambaut Exp $ * * @author Alexei Drummond * @author Andrew Rambaut */ public class ExponentialGrowth extends ConstantPopulation { /** * Construct demographic model with default settings * @param units of time */ public ExponentialGrowth(Type units) { super(units); } /** * @return growth rate. */ public final double getGrowthRate() { return r; } /** * sets growth rate to r. * @param r */ public void setGrowthRate(double r) { this.r = r; } /** * An alternative parameterization of this model. This * function sets growth rate for a given doubling time. * @param doublingTime */ public void setDoublingTime(double doublingTime) { setGrowthRate( Math.log(2) / doublingTime ); } // Implementation of abstract methods public double getDemographic(double t) { double r = getGrowthRate(); if (r == 0) { return getN0(); } else { return getN0() * Math.exp(-t * r); } } /** * Calculates the integral 1/N(x) dx between start and finish. */ @Override public double getIntegral(double start, double finish) { double r = getGrowthRate(); if (r == 0.0) { return (finish - start)/getN0(); } else { return (Math.exp(finish*r) - Math.exp(start*r))/getN0()/r; } } public double getIntensity(double t) { double r = getGrowthRate(); if (r == 0.0) { return t/getN0(); } else { return (Math.exp(t*r)-1.0)/getN0()/r; } } public double getInverseIntensity(double x) { double r = getGrowthRate(); if (r == 0.0) { return getN0()*x; } else { return Math.log(1.0+getN0()*x*r)/r; } } public int getNumArguments() { return 2; } public String getArgumentName(int n) { if (n == 0) { return "N0"; } else { return "r"; } } public double getArgument(int n) { if (n == 0) { return getN0(); } else { return getGrowthRate(); } } public void setArgument(int n, double value) { if (n == 0) { setN0(value); } else { setGrowthRate(value); } } public double getLowerBound(int n) { return 0.0; } public double getUpperBound(int n) { return Double.POSITIVE_INFINITY; } public DemographicFunction getCopy() { ExponentialGrowth df = new ExponentialGrowth(getUnits()); df.setN0(getN0()); df.r = r; return df; } // // private stuff // private double r; }