PROBLEM 24 - 0590: uses the modified Euler Write a FORTRAN program which method to simulate the competition of two species of population, N1 (t) and N2(t), isolated from the environment, from time t =...


PROBLEM 24 - 0590:<br>uses the modified Euler<br>Write a FORTRAN program which<br>method to simulate the<br>competition of two species of<br>population, N1 (t) and N2(t),<br>isolated from the environment,<br>from time t = 0 to t = tf, if it is<br>observed that:<br>N1 = (A1 - K11N1 - K12N2)<br>(1)<br>N2 = (A2 - K21N, - K22N2)<br>(2)<br>where N,N, are the time rates of<br>%3D<br>N1<br>%D<br>N1<br>change of N1(t) and N2(t),<br>respectively. A, and A2 are positive<br>constants involving<br>natural birth/death rates for each<br>species when isolated. The<br>Ki j are positive constants involving<br>cross-effects between<br>species. Initially, N1(0) = N10, and<br>%3D<br>N2(0) = N20 -<br>

Extracted text: PROBLEM 24 - 0590: uses the modified Euler Write a FORTRAN program which method to simulate the competition of two species of population, N1 (t) and N2(t), isolated from the environment, from time t = 0 to t = tf, if it is observed that: N1 = (A1 - K11N1 - K12N2) (1) N2 = (A2 - K21N, - K22N2) (2) where N,N, are the time rates of %3D N1 %D N1 change of N1(t) and N2(t), respectively. A, and A2 are positive constants involving natural birth/death rates for each species when isolated. The Ki j are positive constants involving cross-effects between species. Initially, N1(0) = N10, and %3D N2(0) = N20 -

Jun 09, 2022
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