×
Log in to StudySoup
Get Full Access to Vector Calculus - 6 Edition - Chapter 3 - Problem 47
Join StudySoup for FREE
Get Full Access to Vector Calculus - 6 Edition - Chapter 3 - Problem 47

Already have an account? Login here
×
Reset your password

The KortwegDeVries equation u t + u u x + 3u x3 = 0 arises

Vector Calculus | 6th Edition | ISBN: 9781429215084 | Authors: Jerrold E. Marsden; Anthony Tromba ISBN: 9781429215084 87

Solution for problem 47 Chapter 3

Vector Calculus | 6th Edition

  • Textbook Solutions
  • 2901 Step-by-step solutions solved by professors and subject experts
  • Get 24/7 help from StudySoup virtual teaching assistants
Vector Calculus | 6th Edition | ISBN: 9781429215084 | Authors: Jerrold E. Marsden; Anthony Tromba

Vector Calculus | 6th Edition

4 5 1 284 Reviews
28
3
Problem 47

The KortwegDeVries equation u t + u u x + 3u x3 = 0 arises in modeling shallow water waves (called solitons). Show that u(x, t) = 12a2sech2(ax 4a3t) is a solution to the KortwegDeVries equation (see the Internet supplement).

Step-by-Step Solution:
Step 1 of 3

March 22, 2016 Political Development in Latin America I ● Economists looking at geography say t​emperate and more settled zones will develop economic and political institutions ● Puzzles: ○ Why contrasting political economic development present within New World ■ USA and Canada­ TOP Argentina and Uruguay­ BEST IN SOUTH AMERICA Colombia, Peru and Venezuela­ MIDDLE Bolivia, Paraguay and Ecuador­ BOTTOM ■ Brazil has different levels of development based on region ● Ecological: tropical vs temperate ○ Tropical less settled so extractive, temperate gets settle so good economy ○ Problem that remains is fact that you see different between temperate

Step 2 of 3

Chapter 3, Problem 47 is Solved
Step 3 of 3

Textbook: Vector Calculus
Edition: 6
Author: Jerrold E. Marsden; Anthony Tromba
ISBN: 9781429215084

Other solutions

People also purchased

Related chapters

Unlock Textbook Solution

Enter your email below to unlock your verified solution to:

The KortwegDeVries equation u t + u u x + 3u x3 = 0 arises