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                    | Stanley L. — Design sensitivity analysis: computational issues of sensitivity equation methods | 
                  
                
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                    | Предметный указатель | 
                  
                
                    
                        Adaptive remeshing strategy      87  
Banach spaces      75  
Bilinear forms      10 13 72 79  
Boundary value problems, examples of linear elliptic      17—21  
Boundary value problems, examples of nonlinear      22—23 81—89  
Boundary value problems, linear elliptic      1 5—16  
Boundary value problems, mathematical theory for nonlinear      71—80  
Boundary value problems, regularity of linear elliptic      11—14  
Computational algorithms      25  
Continuous sensitivity equation methods      1 2 22 82 83 129  
Crouzier — Raviart element      84—85  
Diffeomorphism      8 25  
Finite element formulations, adaptive mesh refinement      84—87  
Finite element formulations, Crouzier — Raviart element      84—85  
Finite element formulations, piecewise linear      37—41  
Frechet differentiability      6 15 16 19 77  
Gelfand triple      9 12  
Hilbert spaces      14  
Implicit function theorem      14 76 78  
Introduction      1  
Lax — Milgram Theorem      11 13  
Mass matrix      61  
Mathematical frameworks      5—16 71—80  
 | Method of mappings      1 25—28  
Model problems      17—23 81—84  
Navier — Stokes equations      1 21 33  
Navier — Stokes equations, examples of      81—89  
Navier — Stokes equations, mathematical framework      71—80  
Navier — Stokes equations, variational formulation of      71—75  
Optimal design      22 52—60 129—130  
Preface      xix  
Sensitivity analysis      1  
Sensitivity equations, computational algorithms for solving      28—35  
Sensitivity equations, differential forms      19—21 23 29 30 32 34 37 79 82 83  
Sensitivity equations, numerical calculations      43—70  
Sensitivity equations, operator forms      15—16 18 19  
Sensitivity equations, variational forms      36 37 79  
Sobolev spaces      6—7  
State gradient approximations, finite element derivatives for      44—51  
State gradient approximations, projection techniques for      60—70 95—130  
State gradient approximations, their affect on sensitivity approximation      63—65  
Stiffness matrix      38  
Stokes norm      85  
Trace theorems      8—9  
Trilinear forms      72—73  
Zhu — Zienkiewicz error estimator      85  
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