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Titlebook: Nonlinear Parabolic-Hyperbolic Coupled Systems and Their Attractors; Yuming Qin Book 2008 Birkhäuser Basel 2008 Cauchy problem.Sobolev spa

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rlag. The ?rst volume – “The Aral Sea Encyclopedia” was published by Springer in 2009. The series will be continued by “The Black Sea Encyclopedia” in 2010. Today the Caspian Sea is known to readers thanks to its oil and gas resources, sturgeon and caviar, signi?cant sea-level variations, socio-econ
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new series of encyclo- dias about the seas of the former Soviet Union published by Springer-Verlag. The ?rst volume – “The Aral Sea Encyclopedia” was published by Springer in 2009. The series will be continued by “The Black Sea Encyclopedia” in 2010. Today the Caspian Sea is known to readers thanks
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A Polytropic Ideal Gas in Bounded Annular Domains in ,,ions of a polytropic ideal gas in bounded annular domains in ℝ. (.=2,3). Since the versions of these equations are more complicated than (2.1.1)–(2.1.3) in Chapter 2, it is necessary for us to further study this model.
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Blow-up for the Cauchy Problem in Nonlinear One-dimensional Thermoelasticity,thermal memory: . subject to the initial conditions . Here by . and θ=θ(.) we denote the displacement and the temperature difference respectively. The function . is the relaxation kernel and the sign* denotes the convolution product, i.e., .. The coefficients . are positive constants, while . are no
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Blow-up for the Cauchy Problem in Nonlinear One-dimensional Thermoelasticity, function . is the relaxation kernel and the sign* denotes the convolution product, i.e., .. The coefficients . are positive constants, while . are non-negative constants. The function . is a non-autonomous forcing term.
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A Polytropic Ideal Gas in Bounded Annular Domains in ,,ions of a polytropic ideal gas in bounded annular domains in ℝ. (.=2,3). Since the versions of these equations are more complicated than (2.1.1)–(2.1.3) in Chapter 2, it is necessary for us to further study this model.
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