Chapter 5: Q14E (page 304)
Redo Problem 12 with F= 0.65. What kind of behavior does the solution exhibit?
Short Answer
By using the software the Poincare maps are plotted and the solution is sub harmonic by\(\frac{{{\bf{4\pi }}}}{{\bf{\gamma }}}\).
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Chapter 5: Q14E (page 304)
Redo Problem 12 with F= 0.65. What kind of behavior does the solution exhibit?
By using the software the Poincare maps are plotted and the solution is sub harmonic by\(\frac{{{\bf{4\pi }}}}{{\bf{\gamma }}}\).
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In Problems 1–7, convert the given initial value problem into an initial value problem for a system in normal form.
In Problems 11–14, solve the related phase plane differential equation for the given system. Then sketch by hand several representative trajectories (with their flow arrows).
In Problems 3–6, find the critical point set for the given system.
Figure 5.16 displays some trajectories for the system What types of critical points (compare Figure 5.12 on page 267) occur at (0, 0) and (1, 0)?
Show that the operator (D-1)(D+2) is the same as the operator .
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