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[1-6]
Order by:
[Title],
[Author],
[Editor],
[Year] |
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Michael B. Giles
On the Use of Runge-Kutta Time-Marching and Multigrid for the Solution of Steady Adjoint Equations
Oxford University Computing Laboratory, 2000 |
Theory & Techniques: Adjoint, Fixpoint
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Michael B. Giles, Niles A. Pierce
An Introduction to the Adjoint Approach to Design
Article in
Flow, Turbulence and Combustion, 2000 |
Application Area: Computational Fluid Dynamics Theory & Techniques: Adjoint
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Michael B. Giles
On the Iterative Solution of Adjoint Equations
Automatic Differentiation of Algorithms: From Simulation to Optimization, Springer,
2002 |
Theory & Techniques: Adjoint, Fixpoint, Reverse Mode
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D. Ghate, M. B. Giles
Inexpensive Monte Carlo uncertainty analysis
Recent Trends in Aerospace Design and Optimization, Tata McGraw-Hill, New Delhi,
2006 |
Application Area: Computational Fluid Dynamics Tools: TAPENADE Theory & Techniques: Adjoint, Uncertainties
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M. B. Giles, D. Ghate, M. C. Duta
Using automatic differentiation for adjoint CFD code development
Recent Trends in Aerospace Design and Optimization, Tata McGraw-Hill, New Delhi,
2006 |
Application Area: Computational Fluid Dynamics Tools: TAPENADE Theory & Techniques: Fixpoint
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Mike B. Giles
Collected Matrix Derivative Results for Forward and Reverse Mode Algorithmic Differentiation
Advances in Automatic Differentiation, Springer,
2008 |
Theory & Techniques: Hierarchical Approach
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[1-6]
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