Skip to main content

Advanced Search

Projected result for your current search: 0

Search Operators:

You can use operators in your search query to narrow down your results even more. Click on the search operator to see an explanation of how it works.
Finds documents with exactly this word group, in exactly this word order and spelling (e.g. "employer branding").
Finds documents with both search terms (e.g. sales AND bonus).
Finds documents with one or the other search term (e.g. porsche OR volkswagen).
Finds documents with all search terms. Blank space is understood as AND (e.g. man robot production).
Finds documents with no appearance of the word behind NOT (e.g. ford NOT "harrison ford").
Finds documents where the search term is mentioned at least "n" times."n" may be any number (e.g. COUNT(gear)>8).
Finds documents with both search terms in any word order, permitting "n" words as a maximum distance between them. Best choose between 15 and 30 (e.g. NEAR(recruit, professionals, 20)).
Finds documents with the search term in word versions or composites. The asterisk * marks whether you wish them BEFORE, BEHIND, or BEFORE and BEHIND the search term (e.g. lightweight*, *lightweight, *lightweight*).
Finds documents with the search term in different spellings. "?" allows only one character (e.g. organi?ation).
Special characters are understood as AND (e.g. Miller Bros. & Sons).

Semantic Search

powered by (Link opens in a new window)
loading …
Log in
Top

7. Solving Differential Equations with a Change of Variable (II)

  • 2026
  • OriginalPaper
  • Chapter
Published in:
Author
Farzin Asadi
Published in
A Problem-Solving Approach to Ordinary Differential Equations
Publisher
Springer Nature Switzerland

Activate our intelligent search to find suitable subject content or patents.

search-config
loading …

Abstract

This chapter delves into solving differential equations through variable substitution and leveraging MATLAB for both symbolic and numerical solutions. It covers a range of differential equations, from basic to complex, providing detailed examples and solutions. The chapter demonstrates how to verify solutions and includes practical applications using MATLAB, such as plotting solutions and comparing results. Additionally, it addresses the limitations of symbolic solutions and the necessity of numerical methods in certain cases. The chapter concludes with a comparison of different solution methods, highlighting the accuracy and efficiency of MATLAB's numerical solvers.
AI Generated

This summary of the content was generated with the help of AI.

Already a customer? Then log in here to gain access.

Customer login

Not a customer yet? Then find out more about our access models now:

Individual Access

Start your personal individual access now. Get instant access to more than 164,000 books and 540 journals – including PDF downloads and new releases.

Starting from 54,00 € per month!    

Get access

Access for Businesses

Utilise Springer Professional in your company and provide your employees with sound specialist knowledge. Request information about corporate access now.

Find out how Springer Professional can uplift your work!

Contact us now

For explorers: Get to know our platforms better with a free registration.

Register for free
previous chapter Solving Differential Equations with a Change of Variable (I)
next chapter Supplementary Techniques for Solving First-Order Differential Equations
Title
Solving Differential Equations with a Change of Variable (II)
Author
Farzin Asadi
Copyright Year
2026
Book
A Problem-Solving Approach to Ordinary Differential Equations

Print ISBN: 978-3-032-10087-0

Electronic ISBN: 978-3-032-10088-7

Copyright Year: 2026

DOI
https://doi.org/10.1007/978-3-032-10088-7_7
This content is only visible if you are logged in and have the appropriate permissions.

Premium Partners

    Image Credits
    in-adhesives, MKVS, Ecoclean/© Ecoclean, Hellmich GmbH/© Hellmich GmbH, Krahn Ceramics/© Krahn Ceramics, Kisling AG/© Kisling AG, ECHTERHAGE HOLDING GMBH&CO.KG - VSE, Schenker Hydraulik AG/© Schenker Hydraulik AG