Livres sur le sujet « Noise control Mathematical models »
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Uosukainen, Seppo. JMC method applied to active control of sound : Theoretical extensions and new source configurations. Espoo [Finland] : Technical Research Centre of Finland, 1999.
Lončarić, J. Optimization of acoustic source strenght in the problems of active noise control. Hampton, VA : Institute for Computer Applications in Science and Engineering, NASA Langley Research Center, 2002.
1962-, Wagner Claus Albrecht, Hüttl Thomas 1970- et Sagaut Pierre 1967-, dir. Large-eddy simulation for acoustics. New York : Cambridge University Press, 2007.
Polites, Michael E. The estimation error covariance matrix for the ideal state reconstructor with measurement noise. [Washington, D.C.] : National Aeronautics and Space Administration, Scientific and Technical Information Division, 1988.
Koenig, David M. Control and analysis of noisy processes. Englewood Cliffs, N.J : Prentice Hall, 1991.
International Seminar on Modal Analysis (19th 1994 Katholieke Universiteit te Leuven). Proceedings ISMA 19, tools for noise and vibration analysis : Conference, September 12-14, 1994. Sous la direction de Sas Paul et Katholieke Universiteit te Leuven (1970- ). Afdeling Mechanische Konstruktie en Produktie. Heverlee, Belgium : Katholieke Universiteit Leuven, Faculty of Engineering, Dept. of Mechanical Engineering, Division of Production Engineering, Machine Design & Automation, 1994.
Adeli, Hojjat. Wavelet-based vibration control of smart buildings and bridges. Boca Raton : Taylor & Francis, 2009.
Reynolds, Douglas D. Algorithms for HVAC acoustics. Atlanta, Ga : American Society of Heating, Refrigerating and Air-Conditioning Engineers, 1991.
Dunnett, S. J. The mathematics of blunt body sampling. Berlin : Springer-Verlag, 1988.
Newman, M. E. J. Avalanches, scaling, and coherent noise. Ithaca, N.Y : Cornell Theory Center, Cornell University, 1996.
Durlauf, Steven N. Measuring noise in inventory models. Cambridge, MA : National Bureau of Economic Research, 1993.
Sung, Chien. Population system control. Beijing : China Academic Publishers, 1988.
Itō, Takatoshi. Intraday yen/dollar exchange rate movements : News or noise ? Cambridge, MA (1050 Massachusetts Avenue, Cambridge, Mass. 02138) : National Bureau of Economic Research, 1988.
Sragovich, Vladimir Grigorʹevich. Mathematical theory of adaptive control. Singapore : World Scientific, 2006.
Seierstad, Atle. Optimal control theory with economic applications. Amsterdam : North-Holland, 1987.
Qiu, Li. Developments in control theory towards glocal control. London : Institution of Engineering and Technology, 2012.
Tapiero, Charles S. Applied stochastic models and control in management. Amsterdam : North-Holland, 1988.
Mays, Larry W. Optimal control of hydrosystems. New York : M. Dekker, 1997.
Williams, Noah. Small noise asymptotics for a stochastic growth model. Cambridge, MA : National Bureau of Economic Research, 2003.
Dow, James. Noise trading, delegated portfolio management, and economic welfare. Cambridge, MA : National Bureau of Economic Research, 1994.
Williams, Noah. Small noise asymptotics for a stochastic growth model. Cambridge, Mass : National Bureau of Economic Research, 2003.
Ramirez, W. Fred. Process control and identification. Boston : Academic Press, 1994.
Christofides, Panagiotis D. Model-Based control of particulate processes. Dordrecht : Kluwer Academic Publishers, 2002.
Bowlby, William. Predicting stop-and-go traffic noise levels. Washington, D.C : Transportation Research Board, National Research Council, 1989.
Éva, Barancsi, et Chikán Attila, dir. Inventory models. Dordrecht, The Netherlands : Kluwer Academic Publishers, 1990.
Leonov, Gennadiĭ Alekseevich. Mathematical problems of control theory : An introduction. Singapore : World Scientific, 2001.
Tisdell, C. A. Economic threshold models and weed control. [Newcastle, N.S.W.] : University of Newcastle, N.S.W., Australia, Dept. of Economics, 1985.
Roy, Priti Kumar, et Abhirup Datta. Mathematical Models for Therapeutic Approaches to Control Psoriasis. Singapore : Springer Singapore, 2019. http://dx.doi.org/10.1007/978-981-13-9020-3.
Schättler, Heinz, et Urszula Ledzewicz. Optimal Control for Mathematical Models of Cancer Therapies. New York, NY : Springer New York, 2015. http://dx.doi.org/10.1007/978-1-4939-2972-6.
Gerdts, Matthias. Optimal control of ODEs and DAEs. Berlin : De Gruyter, 2012.
Vinter, R. B. Optimal control. New York : Springer, 2010.
D, Gunzburger Max, dir. Flow control. New York : Springer-Verlag, 1995.
Robrade, Andreas Dieter. Dynamische Einprodukt-Lagerhaltungsmodelle bei periodischer Bestandsüberwachung. Heidelberg : Physica, 1991.
Fratzl, Hubert. Ein- und mehrstufige Lagerhaltung. Heidelberg : Physica, 1992.
Wee, Hui-Ming. Inventory systems modeling and research methods. Hauppauge, N.Y : Nova Science Publishers, 2010.
Weber, Thomas A. Optimal control theory with applications in economics. Cambridge, Mass : MIT Press, 2011.
Edwards, Robert Paul. Expert system control of a flotation circuit. Vancouver, BC : University of British Columbia, 1990.
Christianus Bernardus Maria Te Stroet. Calibration of stochastic groundwater flow models : Estimation of noise statistics and model parameters. [Delft : Eburon], 1995.
Schroter, V. ORNAMENT : Ontario road noise analysis method for environment and transportation : technical document. Ontario : Ontario Environment, 1989.
Suchanek, Bernhard. Sicherheitsbestände zur Einhaltung von Servicegraden. Frankfurt am Main : P. Lang, 1996.
Sarychev, Andrey. Mathematical Control Theory and Finance. Berlin, Heidelberg : Springer-Verlag Berlin Heidelberg, 2008.
(Editor), Claus Wagner, Thomas Hüttl (Editor) et Pierre Sagaut (Editor), dir. Large-Eddy Simulation for Acoustics (Cambridge Aerospace Series). Cambridge University Press, 2007.
A mathematical model for simulating noise suppression of lined ejectors. Hampton, Va : National Aeronautics and Space Administration, Langley Research Center, 1994.
Modal analysis, modeling, diagnostics, and control : Analytical and experimental : presented at the 1991 ASME design technical conferences, 13th Biennial Conference on Mechanical Vibration and Noise, September 22-25, 1991. New York, N.Y : American Society of Mechanical Engineers, 1991.
1961-, Schein David B., Gridley Doreen, Langley Research Center et United States. National Aeronautics and Space Administration. Scientific and Technical Information Branch., dir. Analytical study of acoustic response of a semireverberant enclosure with application to active noise control. [Washington, D.C.] : National Aeronautics and Space Administration, Scientific and Technical Information Branch, 1985.
Quadratic optimization in the problems of active control of sound. Hampton, Va : ICASE, NASA Langley Research Center, 2002.
V, Tsynkov S., et Institute for Computer Applications in Science and Engineering., dir. Quadratic optimization in the problems of active control of sound. Hampton, Va : ICASE, NASA Langley Research Center, 2002.
Novikov, Dmitry A., et Alexander G. Chkhartishvili. Reflexion and Control : Mathematical Models. Taylor & Francis Group, 2014.
Novikov, Dmitry A., et Alexander G. Chkhartishvili. Reflexion and Control : Mathematical Models. Taylor & Francis Group, 2014.
Novikov, Dmitry A. Reflexion and Control : Mathematical Models. Taylor & Francis Group, 2014.