
The Finite Element Method Is A Technique For Solving Problems In Applied Science And Engineering. The Essence Of This Book Is The Application Of The Finite Element Method To The Solution Of Boundary And Initial-value Problems Posed In Terms Of Partial Differential Equations. The Method Is Developed For The Solution Of Poisson's Equation, In A Weighted-residual Context, And Then Proceeds To Time-dependent And Nonlinear Problems. The Relationship With The Variational Approach Is Also Explained. This Book Is Written At An Introductory Level, Developing All The Necessary Concepts Where Required. Consequently, It Is Well-placed To Be Used As A Textbook For A Course In Finite Elements For Final Year Undergraduates, The Usual Place For Studying Finite Elements. There Are Worked Examples Throughout And Each Chapter Has A Set Of Exercises With Detailed Solutions.
How can the finite element method be systematically applied to solve complex boundary and initial-value problems in science and engineering? A. J. Davies provides a structured introduction to the method, focusing on the application of partial differential equations through a weighted-residual context to address both linear and nonlinear systems.
What You Will Find
Scope Limits
Experts identify this text as a reliable resource for final-year undergraduate students beginning their study of numerical methods. Readers frequently note the clarity of the worked examples and the utility of the provided solutions in reinforcing the mathematical concepts presented.
Page Count:
312
Publication Date:
2011-01-01
Publisher:
Oup Oxford
ISBN-10:
0191630330
ISBN-13:
9780191630330
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