An integrodifferential approach to modeling, control, state estimation and optimization for heat transfer systems
References
- Aschemann, H., Kostin, G.V., Rauh, A. and Saurin, V.V. (2010). Approaches to control design and optimization in heat transfer problems,(3): 380–391.
- Åström, K. (1970)., Mathematics in Science and Engineering, Academic Press, New York, NY/London.
- Bachmayer, M., Ulbrich, H. and Rudolph, J. (2011). Flatness-based control of a horizontally moving erected beam with a point mass,(1): 49–69.
- Bendsten, C. and Stauning, O. (2007). FADBAD++, Version 2.1,.
- Deutscher, J. and Harkort, C. (2008). Vollständige Modale Synthese eines Wärmeleiters,(10): 539–548.
- Deutscher, J. and Harkort, C. (2010). Entwurf endlich-dimensionaler Regler für lineare verteilt parametrische Systeme durch Ausgangsbeobachtung,(8): 435–446.
- Gehring, N., Knüppel, T., Rudolph, J. and Woittennek, F. (2012). Parameter identification for a heavy rope with internal damping,(1): 725–726.
- Griewank, A. and Walther, A. (2008)., SIAM, Philadelphia, PA.
- Janiszowski, K.B. (2014). Approximation of a linear dynamic process model using the frequency approach and a non-quadratic measure of the model error,(1): 99–109, DOI: 10.2478/amcs-2014-0008.
- Kersten, J., Rauh, A. and Aschemann, H. (2014). Finite element modeling for heat transfer processes using the method of integro-differential relations with applications in control engineering,pp. 606–611.
- Kharitonov, A. and Sawodny, O. (2006). Flatness-based disturbance decoupling for heat and mass transfer processes with distributed control,, pp. 674–679.
- Kostin, G. and Saurin, V. (2012)., De Gruyter, Berlin.
- Kostin, G.V. and Saurin, V.V. (2006). Modeling of controlled motions of an elastic rod by the method of integro-differential relations,(1): 56–63.
- Krstic, M. and Smyshlyaev, A. (2010)., Princeton University Press, Princeton, NJ.
- Lions, J.L. (1971)., Springer-Verlag, New York, NY.
- Malchow, F. and Sawodny, O. (2011). Feedforward control of inhomogeneous linear first order distributed parameter systems,, pp. 3597–3602.
- Meurer, T. and Kugi, A. (2009). Tracking control for boundary controlled parabolic PDEs with varying parameters: Combining backstepping and differential flatness,(5): 1182–1194.
- Meurer, T. and Zeitz, M. (2003). A novel design of flatness-based feedback boundary control of nonlinear reaction-diffusion systems with distributed parameters,W. Kang, M. Xiao and C. Borges (Eds.),, Lecture Notes in Control and Information Science, Vol. 295, Springer, Berlin/Heidelberg, pp. 221–236.
- Prodan, I., Olaru, S., Stoica, C. and Niculescu, S.-I. (2013). Predictive control for trajectory tracking and decentralized navigation of multi-agent formations,(1): 91–102, DOI: 10.2478/amcs-2013-0008.
- Rauh, A. and Aschemann, H. (2012). Parameter identification and observer-based control for distributed heating systems—the basis for temperature control of solid oxide fuel cell stacks,(4): 329–353.
- Rauh, A., Butt, S.S. and Aschemann, H. (2013a). Nonlinear state observers and extended Kalman filters for battery systems,(3): 539–556, DOI: 10.2478/amcs-2013-0041.
- Rauh, A., Dittrich, C. and Aschemann, H. (2013b). The method of integro-differential relations for control of spatially two-dimensional heat transfer processes,pp. 572–577.
- Rauh, A., Kostin, G.V., Aschemann, H., Saurin, V.V. and Naumov, V. (2010). Verification and experimental validation of flatness-based control for distributed heating systems,(2): 188–200.
- Rauh, A., Senkel, L. and Aschemann, H. (2012a). Sensitivity-based state and parameter estimation for fuel cell systems,, pp. 57–62.
- Rauh, A., Senkel, L., Aschemann, H., Kostin, G.V. and Saurin, V.V. (2012b). Reliable finite-dimensional control procedures for distributed parameter systems with guaranteed approximation quality,, pp. 214–219.
- Rauh, A., Senkel, L., Dittrich, C. and Aschemann, H. (2012c). Observer-based predictive temperature control for distributed heating systems based on the method of integrodifferential relations,, pp. 528–533.
- Rauh, A., Warncke, J., Kostin, G.V., Saurin, V.V. and Aschemann, H. (2015). Numerical validation of order reduction techniques for finite element modeling of a flexible rack feeder system,, pp. 1094–1099.
- Röbenack, K. (2002). On the efficient computation of higher order mapsusing Taylor arithmetic and the Campbell–Baker–Hausdorff formula,A. Zinober and D. Owens (Eds.),, Lecture Notes in Control and Information Science, Vol. 281, Springer, Berlin/Heidelberg, pp. 327–336.
- Saurin, V.V., Kostin, G.V., Rauh, A. and Aschemann, H. (2011a). Adaptive control strategies in heat transfer problems with parameter uncertainties based on a projective approach,A. Rauh and E. Auer (Eds.),, Mathematical Engineering, Springer, Berlin/Heidelberg, pp. 309–332.
- Saurin, V.V., Kostin, G.V., Rauh, A. and Aschemann, H. (2011b). Variational approach to adaptive control design for distributed heating systems under disturbances,(2): 244–256.
- Saurin, V.V., Kostin, G.V., Rauh, A., Senkel, L. and Aschemann, H. (2012). An integrodifferential approach to adaptive control design for heat transfer systems with uncertainties,, pp. 520–525.
- Stengel, R. (1994)., Dover Publications, Inc., Mineola, NY.
- Tao, G. (2003)., Wiley & Sons, Inc., Hoboken, NJ.
- Thull, D., Kugi, A. and Schlacher, K. (2010)., Shaker-Verlag, Aachen.
- Touré, Y. and Rudolph, J. (2002). Controller design for distributed parameter systems,,.
- Utz, T., Meurer, T. and Kugi, A. (2011). Trajectory planning for a two-dimensional quasi-linear parabolic PDE based on finite difference semi-discretizations,, pp. 12632–12637.
- Winkler, F.J. and Lohmann, B. (2009). Flatness-based control of a continuous furnace,, pp. 719–724.
Language: English
Page range: 15 - 30
Submitted on: Sep 19, 2014
Published on: Mar 31, 2016
Published by: University of Zielona Góra
In partnership with: Paradigm Publishing Services
Publication frequency: 4 issues per year
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© 2016 Andreas Rauh, Luise Senkel, Harald Aschemann, Vasily V. Saurin, Georgy V. Kostin, published by University of Zielona Góra
This work is licensed under the Creative Commons Attribution-NonCommercial-NoDerivatives 3.0 License.