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Higher-Order Finite Element Methods (Studies in Advanced Mathematics)
 
 
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Higher-Order Finite Element Methods (Studies in Advanced Mathematics) [Hardcover]

Pavel Solin (Author), Karel Segeth (Author), Ivo Dolezel (Author)

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Book Description

158488438X 978-1584884385 July 28, 2003
The finite element method has always been a mainstay for solving engineering problems numerically. The most recent developments in the field clearly indicate that its future lies in higher-order methods, particularly in higher-order hp-adaptive schemes. These techniques respond well to the increasing complexity of engineering simulations and satisfy the overall trend of simultaneous resolution of phenomena with multiple scales.

Higher-Order Finite Element Methods provides an thorough survey of intrinsic techniques and the practical know-how needed to implement higher-order finite element schemes. It presents the basic priniciples of higher-order finite element methods and the technology of conforming discretizations based on hierarchic elements in spaces H^1, H(curl) and H(div). The final chapter provides an example of an efficient and robust strategy for automatic goal-oriented hp-adaptivity.

Although it will still take some time for fully automatic hp-adaptive finite element methods to become standard engineering tools, their advantages are clear. In straightforward prose that avoids mathematical jargon whenever possible, this book paves the way for fully realizing the potential of these techniques and putting them at the disposal of practicing engineers.


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Inside This Book (learn more)
First Sentence:
As stated in the preface, we assume that the reader knows the basic concepts of the finite element method (see. e.g., [11, 39, 46, 47, 119, 178, 180, 191]). Read the first page
Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
hierarchic shape functions, local directional orders, projection error decrease rates, bubble interpolants, approximate variational formulation, bubble basis functions, initial mesh elements, hierarchic basis, assembling algorithm, third vector component, weighted function values, scalar shape functions, rnultigrid method, bubble shape functions, fine mesh solutions, unique enumeration, bubble functions, cyclic reduction method, discrete minimization problem, hierarchic elements, mesh optimization, physical mesh, stiffness integrals, constrained approximation, edge functions
Key Phrases - Capitalized Phrases (CAPs): (learn more)
Substitution Theorem, Tables of Gauss, F-Coordinate Weight
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