Revision 594 trunk/contrib/ecolib/theta_logistic.cpp
theta_logistic.cpp (revision 594)  

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\param r growth rate; differentiable scalar 
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\param n0 population size at t=0; differentiable scalar 
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\return \f$ (K^{\theta}+(n0^{\theta}K^{\theta})e^{r\theta t})^{1/\theta} \f$ 
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\ingroup ECOL 

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**/ 
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dvariable theta_logistic(const double& t, const prevariable& K, const prevariable& r, const prevariable& n0, const prevariable& theta) 
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{ 
...  ...  
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\param r growth rate; differentiable scalar 
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\param n0 population size at t=0; differentiable scalar 
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\return \f$ (K^{\theta}+(n0^{\theta}K^{\theta})e^{r\theta t})^{1/\theta} \f$ 
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\ingroup ECOL 

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**/ 
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dvar_vector theta_logistic(const dvector& t, const prevariable& K, const prevariable& r, const prevariable& n0, const prevariable& theta) 
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{ 
...  ...  
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\param r growth rate; differentiable scalar 
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\param n0 population size at t=0; differentiable scalar 
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\return \f$ (K^{\theta}+(n0^{\theta}K^{\theta})e^{r\theta t})^{1/\theta} \f$ 
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\ingroup ECOL 

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**/ 
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dvar_vector theta_logistic(const dvector& t, const dvar_vector& K, const prevariable& r, const prevariable& n0, const prevariable& theta) 
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{ 
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\param r growth rate; differentiable vector 
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\param n0 population size at t=0; differentiable scalar 
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\return \f$ (K^{\theta}+(n0^{\theta}K^{\theta})e^{r\theta t})^{1/\theta} \f$ 
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\ingroup ECOL 

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**/ 
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dvar_vector theta_logistic(const dvector& t, const prevariable& K, const dvar_vector& r, const prevariable& n0, const prevariable& theta) 
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{ 
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\param r growth rate; differentiable vector 
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\param n0 population size at t=0; differentiable scalar 
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\return \f$ (K^{\theta}+(n0^{\theta}K^{\theta})e^{r\theta t})^{1/\theta} \f$ 
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\ingroup ECOL 

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**/ 
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dvar_vector theta_logistic(const dvector& t, const dvar_vector& K, const dvar_vector& r, const prevariable& n0, const prevariable& theta) 
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{ 
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\param r growth rate; differentiable scalar 
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\param n0 population size at t=0; differentiable vector 
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\return \f$ (K^{\theta}+(n0^{\theta}K^{\theta})e^{r\theta t})^{1/\theta} \f$ 
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\ingroup ECOL 

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**/ 
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dvar_vector theta_logistic(const dvector& t, const prevariable& K, const prevariable& r, const dvar_vector& n0, const prevariable& theta) 
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{ 
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\param r growth rate; differentiable scalar 
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\param n0 population size at t=0; differentiable vector 
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\return \f$ (K^{\theta}+(n0^{\theta}K^{\theta})e^{r\theta t})^{1/\theta} \f$ 
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\ingroup ECOL 

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**/ 
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dvar_vector theta_logistic(const dvector& t, const dvar_vector& K, const prevariable& r, const dvar_vector& n0, const prevariable& theta) 
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{ 
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\param r growth rate; differentiable vector 
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\param n0 population size at t=0; differentiable vector 
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\return \f$ (K^{\theta}+(n0^{\theta}K^{\theta})e^{r\theta t})^{1/\theta} \f$ 
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\ingroup ECOL 

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**/ 
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dvar_vector theta_logistic(const dvector& t, const prevariable& K, const dvar_vector& r, const dvar_vector& n0, const prevariable& theta) 
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{ 
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\param r growth rate; differentiable vector 
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\param n0 population size at t=0; differentiable vector 
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\return \f$ (K^{\theta}+(n0^{\theta}K^{\theta})e^{r\theta t})^{1/\theta} \f$ 
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\ingroup ECOL 

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**/ 
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dvar_vector theta_logistic(const dvector& t, const dvar_vector& K, const dvar_vector& r, const dvar_vector& n0, const prevariable& theta) 
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{ 
...  ...  
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\param r growth rate; differentiable scalar in a random effects model 
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\param n0 population size at t=0; differentiable scalar in a random effects model 
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\return \f$ (K^{\theta}+(n0^{\theta}K^{\theta})e^{r\theta t})^{1/\theta} \f$ 
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\ingroup ECOL 

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**/ 
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df1b2variable theta_logistic(const double& t, const df1b2variable& K, const df1b2variable& r, const df1b2variable& n0, const df1b2variable& theta) 
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{ 
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\param r growth rate; differentiable scalar in a random effects model 
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\param n0 population size at t=0; differentiable scalar in a random effects model 
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\return \f$ (K^{\theta}+(n0^{\theta}K^{\theta})e^{r\theta t})^{1/\theta} \f$ 
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\ingroup ECOL 

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**/ 
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df1b2vector theta_logistic(const dvector& t, const df1b2variable& K, const df1b2variable& r, const df1b2variable& n0, const df1b2variable& theta) 
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{ 
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\param r growth rate; differentiable scalar in a random effects model 
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\param n0 population size at t=0; differentiable scalar in a random effects model 
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\return \f$ (K^{\theta}+(n0^{\theta}K^{\theta})e^{r\theta t})^{1/\theta} \f$ 
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\ingroup ECOL 

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**/ 
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df1b2vector theta_logistic(const dvector& t, const df1b2vector& K, const df1b2variable& r, const df1b2variable& n0, const df1b2variable& theta) 
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{ 
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