Nonlinear Dynamics and Chaos
Nonlinear Dynamics and Chaos
2nd Edition
ISBN: 9780813349107
Author: Steven H. Strogatz
Publisher: PERSEUS D
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Chapter 7.1, Problem 7E
Interpretation Introduction

Interpretation:

To sketch the approximate waveform for the given system without obtaining explicit expression.

Concept Introduction:

Apicture which shows all the qualitativelydifferent trajectories of the system is called a phase portrait.

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The wave equation describes the motion of a waveform: 0 u/ôt? – d²u/ðx² = 0. Which of the following functions does not satisfy the wave equation? u(x, t) = sin(x)sin(t) u(x, t) = sin(x – t) + cos(x + t) u(x, t) = sin(x – t) u(x, t) = sin(x – t) + cos(x – t) - None of the functions shown.
EXO: Find the phase flows of the systems i-Siny
Write the given second order equation as its equivalent system of first order equations. " – 7.5u + 1.5u = -3 sin(3t), u(1) : = 0, u'(1) = 1.5 Use v to represent the "velocity function", i.e. v = u'(t). Use v and u for the two functions, rather than u(t) and v(t). (The latter confuses webwork. Functions like sin(t) are ok.) u 3= Now write the system using matrices: u d dt V and the initial value for the vector valued function is: u(1) v(1)
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