The Stable Heteroclinic Sequence (SHS) in Lotka-Volterra systems is known to be robust in the presence of temporal fluctuations. In this paper, we study the robustness of SHS in Lotka-Volterra systems in the presence of randomness in the connectivity. The occurrence of a rich class of dynamics is observed by varying the disorder strength. We show that the quenched disorder introduces rich dynamical states: stable heteroclinic sequence -> fixed point -> localized sequence -> unstable dynamics, in these systems.
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Create different projectile scenarios, from basic to complex, up to ballistic missiles.
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This is an example of the problem-solving that I used to do for Gradesaver.com. But I stopped because even after months, their verification team was stagnant. You can find one example of my solutions here --> https://www.gradesaver.com/textbooks/science/physics/introduction-to-electrodynamics-4e/chapter-1-section-3-5-integral-calculus-problem-page-36/34. The solution is not public because their team was stagnant for ages, and they are probably still stagnant. This is a sample of just 3 problem solutions in LaTeX from the 4th edition of Griffiths, Electrodynamics.
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It renames all the video files, appending their track length just before their extensions. And after renaming all the files, it renames all the directories containing those files. You have to run the program from the directory above, which you don't want to go to.