Books on the topic 'Nonlinear dissipation'

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1

Stratonovich, R. L. Nonlinear nonequilibrium thermodynamics I: Linear and nonlinear fluctuation-dissipation theorems. Berlin: Springer-Verlag, 1992.

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2

Stratonovich, Rouslan L. Nonlinear Nonequilibrium Thermodynamics I: Linear and Nonlinear Fluctuation-Dissipation Theorems. Berlin, Heidelberg: Springer Berlin Heidelberg, 1992.

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3

Kawai, Nobuhiro. Application of Jameson's type nonlinear artificial dissipation to the two-dimensional Navier-Stokes computation. Chofu, Tokyo, Japan: National Aerospace Laboratory, 1989.

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4

Kelkar, Atul. Robust control of nonlinear flexible multibody systems using quaternion feedback and dissapative compensation. Hampton, Va: National Aeronautics and Space Administration, Langley Research Center, 1994.

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5

Korsunskiĭ, S. V. Nonlinear waves in dispersive and dissipative systems with coupled fields. Harlow, Essex: Longman, 1997.

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6

Marek, Miloš. Chaotic behaviour of deterministic dissipative systems. Cambridge: Cambridge University Press, 1991.

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7

1941-, Schuster P. (Peter), ed. Modeling by nonlinear differential equations: Dissipative and conservative processes. Singapore: World Scientific, 2009.

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8

Busse, F. H., and L. Kramer, eds. Nonlinear Evolution of Spatio-Temporal Structures in Dissipative Continuous Systems. Boston, MA: Springer US, 1990. http://dx.doi.org/10.1007/978-1-4684-5793-3.

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9

Busse, F. H. Nonlinear Evolution of Spatio-Temporal Structures in Dissipative Continuous Systems. Boston, MA: Springer US, 1990.

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10

NATO Advanced Research Workshop on Nonlinear Evolution of Spatio-Temporal Structures in Dissipative Continuous Systems (1989 Streitberg, Wiesenttal, Germany). Nonlinear evolution of spatio-temporal structures in dissipative continuous systems. New York: Plenum Press, 1990.

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11

Dissipative structures and weak turbulence. Boston: Academic Press, 1990.

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12

Marek, Miloš. Chaotic Behaviour of Deterministic Dissipative Systems. Cambridge [England]: Cambridge University Press, 1991.

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13

Collapse of tori and genesis of chaos in dissipative systems. Singapore: World Scientific, 1986.

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14

Haslach, Henry W. Nonlinear asymptotic integration algorithms for one-dimensional autonomous dissipative first-order ODEs. Washington, DC: National Aeronautics and Space Administration, 1994.

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15

A, Eden, ed. Exponential attractors for dissipative evolution equations. Chichester: Wiley, 1994.

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16

H, Busse F., and Müller S. C. 1949-, eds. Evolution of spontaneous structures in dissipative continuous systems. Berlin: Springer, 1998.

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17

Japan) RIMS Workshop on "Pattern Formation Problems in Dissipative Systems" and "Mathematical Modeling and Analysis for Nonlinear Phenomena" (2007 Kyoto. Workshops on "pattern formation problems in dissipative systems" and "mathematical modeling and analysis for nonlinear phenomena.". Kyoto, Japan: Research Institute for Mathematical Sciences, Kyoto University, 2007.

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18

International Conference on Asymptotics in Nonlinear Diffusive Systems--Towards the Understanding of Singularities in Dissipative Structures (1997 Sendai-shi, Japan). Proceedings of the International Conference on Asymptotics in Nonlinear Diffusive Systems--Towards the Understanding of Singularities in Dissipative Structures. Sendai, Japan: Tohoku University, 1998.

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19

Stratonovich, Rouslan L. Nonlinear Nonequilibrium Thermodynamics I: Linear and Nonlinear Fluctuation-Dissipation Theorems (Springer Series in Synergetics). Springer, 1993.

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20

1952-, Saleeb Atef F., Castelli Michael G, and United States. National Aeronautics and Space Administration., eds. A fully associative, nonisothermal, nonlinear kinematic, unified viscoplastic model for titanium alloys. [Washington, D.C.]: National Aeronautics and Space Administration, 1995.

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21

Rajeev, S. G. The Navier–Stokes Equations. Oxford University Press, 2018. http://dx.doi.org/10.1093/oso/9780198805021.003.0003.

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When different layers of a fluid move at different velocities, there is some friction which results in loss of energy and momentum to molecular degrees of freedom. This dissipation is measured by a property of the fluid called viscosity. The Navier–Stokes (NS) equations are the modification of Euler’s equations that include this effect. In the incompressible limit, the NS equations have a residual scale invariance. The flow depends only on a dimensionless ratio (the Reynolds number). In the limit of small Reynolds number, the NS equations become linear, equivalent to the diffusion equation. Ideal flow is the limit of infinite Reynolds number. In general, the larger the Reynolds number, the more nonlinear (complicated, turbulent) the flow.
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22

D, Fusco, and Jeffrey Alan, eds. Nonlinear waves and dissipative effects. Burnt Mill, Harlow Essex, England: Longman Scientific & Technical, 1991.

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23

Nonlinear Waves and Dissipative Effects. Longman Science & Technology, 1991.

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24

Asymptotics for Dissipative Nonlinear Equations. Springer Berlin Heidelberg, 2006. http://dx.doi.org/10.1007/b133345.

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25

Celarier, Edward Abram. Noise-induced transitions in nonlinear, dissipative dynamical systems. 1986.

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26

Kengne, Emmanuel, and Wuming Liu. Nonlinear Waves: From Dissipative Solitons to Magnetic Solitons. Springer, 2022.

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27

Packard, Andrew, Murat Arcak, and Chris Meissen. Networks of Dissipative Systems: Compositional Certification of Stability, Performance, and Safety. Springer London, Limited, 2016.

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28

Packard, Andrew, Murat Arcak, and Chris Meissen. Networks of Dissipative Systems: Compositional Certification of Stability, Performance, and Safety. Springer, 2016.

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29

Müller, Stefan C., and Friedrich H. Busse. Evolution of Spontaneous Structures in Dissipative Continuous Systems. Springer London, Limited, 2003.

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30

Müller, Stefan C., and Friedrich H. Busse. Evolution of Spontaneous Structures in Dissipative Continuous Systems. Springer Berlin / Heidelberg, 2011.

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31

Asymptotics for Dissipative Nonlinear Equations (Lecture Notes in Mathematics). Springer, 2006.

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32

Marek, Miloš. Chaotic Behaviour of Deterministic Dissipative Systems (Cambridge Nonlinear Science). Cambridge University Press, 1995.

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33

Busse, F. H. Nonlinear Evolution of Spatio-Temporal Structures in Dissipative Continuous Systems. Springer, 2012.

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34

Nonlinear Waves and Dissipative Effects (Research Notes in Mathematics Series). Chapman & Hall/CRC, 1991.

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35

Marek, Miloš. Chaotic Behaviour of Deterministic Dissipative Systems. Cambridge University Press, 2011.

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36

Marek, Miloš. Chaotic Behaviour of Deterministic Dissipative Systems. Cambridge University Press, 2009.

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37

Hayashi, Nakao, Elena I. Kaikina, Pavel Naumkin, and Ilya A. Shishmarev. Asymptotics for Dissipative Nonlinear Equations (Lecture Notes in Mathematics Book 1884). Springer, 2006.

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38

G, Dangelmayr, ed. Dynamics of nonlinear waves in dissipative systems: Reduction, bifurcation and stability. Harlow: Longman, 1996.

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39

Jeffrey, A., D. Fusco, and Alan Jeffrey. Nonlinear Waves and Dissipative Effects (Pitman Research Notes in Mathematics Ser). Longman Publishing Group, 1992.

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40

Development and Application of Nonlinear Dissipative Device in Structural Vibration Control. MDPI, 2018. http://dx.doi.org/10.3390/books978-3-03897-038-5.

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41

Joly, Jean-Luc, Guy Metivier, and Jeffrey Rauch. Caustics for Dissipative Semilinear Oscillations (Memoirs of the American Mathematical Society). American Mathematical Society, 2000.

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42

Dynamics of Nonlinear Waves in Dissipative Systems Reduction, Bifurcation and Stability (Pitman Research Notes in Mathematics, 352). Chapman & Hall/CRC, 1996.

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43

(Editor), F. H. Busse, and L. Kramer (Editor), eds. Nonlinear Evolution of Spatio-Temporal Structures in Dissipative Continuous Systems (NATO Science Series: B:). Springer, 1990.

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44

Nonlinear Waves in Dispersive and Dissipative Systems (Chapman and Hall /Crc Monographs and Surveys in Pure and Applied Mathematics). Chapman & Hall/CRC, 1997.

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45

Attractors for Degenerate Parabolic Type Equations. American Mathematical Society, 2013.

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