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Development of Perturbation Procedures for Nonlinear Inviscid and Viscous Flows

Development of Perturbation Procedures for Nonlinear Inviscid and Viscous Flows PDF Author: David Nixon
Publisher:
ISBN:
Category :
Languages : en
Pages : 15

Book Description
Certain topics on transonic flow theory and on numerical truncation errors have been investigated. In transonic flow theory the extension of the transonic perturbation method to include flows where shock waves vanish and the development of the technique to treat separated flows was undertaken with satisfactory results. Two other topics that were investigated concerned the application of perturbation theory to accelerate convergence of numerical solutions to predict potential flow. Finally, for transonic flow, the development of a 'potential-like' theory to more closely approximate the Euler equations was undertaken. A non-linear truncation error analysis was performed on certain Euler equation algorithms to develop corrections for the solution. An outcome of this work was the derivation of a criteria for use in adaptive mesh techniques. (Author).

Development of Perturbation Procedures for Nonlinear Inviscid and Viscous Flows

Development of Perturbation Procedures for Nonlinear Inviscid and Viscous Flows PDF Author: David Nixon
Publisher:
ISBN:
Category :
Languages : en
Pages : 15

Book Description
Certain topics on transonic flow theory and on numerical truncation errors have been investigated. In transonic flow theory the extension of the transonic perturbation method to include flows where shock waves vanish and the development of the technique to treat separated flows was undertaken with satisfactory results. Two other topics that were investigated concerned the application of perturbation theory to accelerate convergence of numerical solutions to predict potential flow. Finally, for transonic flow, the development of a 'potential-like' theory to more closely approximate the Euler equations was undertaken. A non-linear truncation error analysis was performed on certain Euler equation algorithms to develop corrections for the solution. An outcome of this work was the derivation of a criteria for use in adaptive mesh techniques. (Author).

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