ISBN: 9783639257977

[ED: Taschenbuch], [PU: VDM Verlag], Neuware - This study deals with the optimal control problems of the glass tube drawing processes where the aim is to control the cross-sectional area (circular) of the tube by using the adjoint variable approach. The process of tube drawing is modeled by four coupled nonlinear partial differential equations. These equations are derived by the axisymmetric Stokes equations and the energy equation by using the approach based on asymptotic expansions with inverse aspect ratio as small parameter. Existence and uniqueness of the solutions of stationary isothermal model is also proved. By defining the cost functional, we formulated the optimal control problem. Then Lagrange functional associated with minimization problem is introduced and the first and the second order optimality conditions are derived. We also proved the existence and uniqueness of the solutions of the stationary isothermal model. We implemented the optimization algorithms based on the steepest descent, nonlinear conjugate gradient, BFGS, and Newton approaches. In the Newton method, CG iterations are introduced to solve the Newton equation. Numerical results are obtained for two different cases., DE, [SC: 0.00], Neuware, gewerbliches Angebot, 220x150x8 mm, 128, [GW: 207g], PayPal, Offene Rechnung, Banküberweisung, Internationaler Versand

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ISBN: 9783639257977

This study deals with the optimal control problems of the glass tube drawing processes where the aim is to control the cross-sectional area (circular) of the tube by using the adjoint variable approach. The process of tube drawing is modeled by four coupled nonlinear partial differential equations. These equations are derived by the axisymmetric Stokes equations and the energy equation by using the approach based on asymptotic expansions with inverse aspect ratio as small parameter. Existence and uniqueness of the solutions of stationary isothermal model is also proved. By defining the cost functional, we formulated the optimal control problem. Then Lagrange functional associated with minimization problem is introduced and the first and the second order optimality conditions are derived. We also proved the existence and uniqueness of the solutions of the stationary isothermal model. We implemented the optimization algorithms based on the steepest descent, nonlinear conjugate gradient, BFGS, and Newton approaches. In the Newton method, CG iterations are introduced to solve the Newton equation. Numerical results are obtained for two different cases. Bücher, Hörbücher & Kalender / Bücher / Sachbuch / Naturwissenschaften / Mathematik, [PU: VDM Verlag Dr. Müller, Saarbrücken]

Dodax.de Nr. GBT3KM37DPG. Versandkosten:, Lieferzeit: 5 Tage, DE. (EUR 0.00) Details... |

2010, ISBN: 9783639257977

This study deals with the optimal control problems of the glass tube drawing processes where the aim is to control the cross-sectional area (circular) of the tube by using the adjoint variable approach. The process of tube drawing is modeled by four coupled nonlinear partial differential equations. These equations are derived by the axisymmetric Stokes equations and the energy equation by using the approach based on asymptotic expansions with inverse aspect ratio as small parameter. Existence and uniqueness of the solutions of stationary isothermal model is also proved. By defining the cost functional, we formulated the optimal control problem. Then Lagrange functional associated with minimization problem is introduced and the first and the second order optimality conditions are derived. We also proved the existence and uniqueness of the solutions of the stationary isothermal model. We implemented the optimization algorithms based on the steepest descent, nonlinear conjugate gradient, BFGS, and Newton approaches. In the Newton method, CG iterations are introduced to solve the Newton equation. Numerical results are obtained for two different cases. Buch (fremdspr.) Azhar Iqbal Kashif Butt Taschenbuch, VDM, 01.07.2010, VDM, 2010

Thalia.de Nr. 23403950. Versandkosten:, Lieferbar in 2 - 3 Tage, DE. (EUR 0.00) Details... |

2010, ISBN: 9783639257977

This study deals with the optimal control problems of the glass tube drawing processes where the aim is to control the cross-sectional area (circular) of the tube by using the adjoint variable approach. The process of tube drawing is modeled by four coupled nonlinear partial differential equations. These equations are derived by the axisymmetric Stokes equations and the energy equation by using the approach based on asymptotic expansions with inverse aspect ratio as small parameter. Existence and uniqueness of the solutions of stationary isothermal model is also proved. By defining the cost functional, we formulated the optimal control problem. Then Lagrange functional associated with minimization problem is introduced and the first and the second order optimality conditions are derived. We also proved the existence and uniqueness of the solutions of the stationary isothermal model. We implemented the optimization algorithms based on the steepest descent, nonlinear conjugate gradient, BFGS, and Newton approaches. In the Newton method, CG iterations are introduced to solve the Newton equation. Numerical results are obtained for two different cases. Buch (fremdspr.) Taschenbuch, VDM, 01.07.2010, VDM, 2010

Thalia.de Nr. 23403950. Versandkosten:, Lieferbar in 2 - 3 Tage, DE. (EUR 0.00) Details... |

ISBN: 9783639257977

Paperback, [PU: VDM Verlag], This study deals with the optimal control problems of the glass tube drawing processes where the aim is to control the cross-sectional area (circular) of the tube by using the adjoint variable approach. The process of tube drawing is modeled by four coupled nonlinear partial differential equations. These equations are derived by the axisymmetric Stokes equations and the energy equation by using the approach based on asymptotic expansions with inverse aspect ratio as small parameter. Existence and uniqueness of the solutions of stationary isothermal model is also proved. By defining the cost functional, we formulated the optimal control problem. Then Lagrange functional associated with minimization problem is introduced and the first and the second order optimality conditions are derived. We also proved the existence and uniqueness of the solutions of the stationary isothermal model. We implemented the optimization algorithms based on the steepest descent, nonlinear conjugate gradient, BFGS, and Newton approaches. In the Newton method, CG iterations are introduced to solve the Newton equation. Numerical results are obtained for two different cases.

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ISBN: 9783639257977

[ED: Taschenbuch], [PU: VDM Verlag], Neuware - This study deals with the optimal control problems of the glass tube drawing processes where the aim is to control the cross-sectional area … Mehr…

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ISBN: 9783639257977

This study deals with the optimal control problems of the glass tube drawing processes where the aim is to control the cross-sectional area (circular) of the tube by using the adjoint var… Mehr…

Nr. GBT3KM37DPG. Versandkosten:, Lieferzeit: 5 Tage, DE. (EUR 0.00)

2010

## ISBN: 9783639257977

This study deals with the optimal control problems of the glass tube drawing processes where the aim is to control the cross-sectional area (circular) of the tube by using the adjoint var… Mehr…

Nr. 23403950. Versandkosten:, Lieferbar in 2 - 3 Tage, DE. (EUR 0.00)

2010, ISBN: 9783639257977

This study deals with the optimal control problems of the glass tube drawing processes where the aim is to control the cross-sectional area (circular) of the tube by using the adjoint var… Mehr…

Nr. 23403950. Versandkosten:, Lieferbar in 2 - 3 Tage, DE. (EUR 0.00)

ISBN: 9783639257977

Paperback, [PU: VDM Verlag], This study deals with the optimal control problems of the glass tube drawing processes where the aim is to control the cross-sectional area (circular) of the … Mehr…

Versandkosten:Versandkostenfrei. (EUR 0.00)

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** Detailangaben zum Buch - Optimal Control of Tube Drawing Processes**

EAN (ISBN-13): 9783639257977

ISBN (ISBN-10): 3639257979

Gebundene Ausgabe

Taschenbuch

Erscheinungsjahr: 2010

Herausgeber: VDM Verlag

128 Seiten

Gewicht: 0,207 kg

Sprache: eng/Englisch

Buch in der Datenbank seit 2009-02-06T11:45:45+01:00 (Berlin)

Detailseite zuletzt geändert am 2020-06-14T12:02:23+02:00 (Berlin)

ISBN/EAN: 9783639257977

ISBN - alternative Schreibweisen:

3-639-25797-9, 978-3-639-25797-7

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