Editorial Reviews
Review
It is amazing that the authors have managed to cover so many fundamental boundary-value problems and present the variational method and the boundary integral equation method applied side-by-side in a single volume…This feature of the book will certainly strengthen understanding of both the model and the methods. The writing style is very clear, the book is self-contained and easy to read, and it should be extremely valuable to researchers interested in applied analysis and mathematical models in elasticity.
-Proceedings of the Edinburgh Mathematical Society (2002, vol. 45)
This book will be useful for mathematicians, theoretical engineers, and all interested in mathematical modeling in elasticity.
-European Mathematical Society Newsletter, No. 40 (June 2001)
Book Description
Elastic plates form a class of very important mechanical structures that occur in a wide range of practical applications, from building to microchip production. In this Monograph, the authors explore a number of important problems encountered in working with elastic plates. This is the first book to consider so many fundamental boundary value problems in conjunction with both variational and potential methods for finite and infinite domains. The authors write very explicitly, with full explanations, and conduct the discussion in Sobolev spaces to yield useful results for error analysis in numerical computations.
Variational and Potential Methods in the Theory of Bending of Plates with Transverse Shear Deformation,I. Chudinovich,Christian Constanda,Chapman & Hall/CRC,1584881550,Applied,Differential Equations - Partial Differential Equations,Engineering - Civil,Flexure,Mathematical Models,Mathematical analysis,Mathematics,Plates (Engineering),Science/Mathematics,Shear (Mechanics),Structural Analysis (Engineering),Technology,Mathematical modelling,Mathematics / Applied,Structural engineering
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