JADEs Issue #3: ODEs
Generally, partial differential equations (PDEs) can be separated into one or more ordinary differential equations (ODEs) that are more easily solved.
In this issue, we focus on ordinary differential equations (ODEs) or differential equations of a single independent variable x for a dependent variable y such that y = y(x).
PROBLEM 1
Definition
Example
PROBLEM 2
Definition
Example
PROBLEM 3
Definition
Example
REFERENCES
ABOUT THE EDITOR
Steve Anglin, M.Sc. Ph.D. (h.c.) is an applied, industrial mathematician solving partial differential equations (PDEs) with applications in the fields of fluid mechanics (mechanical engineering) as well as some electrical engineering and physics. He is a former lecturer of mathematics at Case and Saint Leo Universities. Steve received his Master of Science (M.Sc.) in applied mathematics from Brown University (Ivy League) and his Hon. Doctorate (Ph.D.(h.c.)) in mathematics from Trinity College. Previously, he published or has been credited on 2,000+ technical trade books with Springer Nature and Pearson Education as well as 2 eZines with O'Reilly Media.
For more, visit:?https://www.amazon.com/author/steveanglin
Email:?[email protected]
DrHuang.com, UNSW alumni
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2,000+ books published
2 年This may be last issue until after July 4th Holiday. Cheers.