Consider the following model for the populations of prey x ≥ 0 and predators y ≥ 0,
136102
Solving Predator-Prey equations
115422
Martingale formulation of Bellman's Optimality Principle
59190
Effect of zeroes in system stability
154508
The energy method for $u_{tt}-du_t-u_{xx}=0, (0,1)\times(0,T) $
41534
A system of logarithmic equations with parameters
133545
$y(x)$ be a continuous solution of the initial value problem $y'+2y=f(x)$ , $y(0)=0$
78733
Finding the density for $\min\{X, Y\}$
120422
The joint density of the max and min of two independent exponentials
153580
Solutions of autonomous ODEs are monotonic
112845
Show that the Beta Function $\beta (x,y)$ Converges When $x \gt 0, \space y \gt 0$
86476
Modelling population with $\frac{dP}{dt}=P(\beta - \delta P)$
135905
Derivation of survival copula
141529
Proving existence of a minimum
37424
variational question
20287
Convergence Problem.
92817
Survival probability up to time $n$ in a branching process.
25375
Probability of population to go extinct