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长时间性态
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  long-time behavior
    Long-time behavior of general two level difference scheme to the one dimensional heat conduction equations
    一维热传导方程的一般二层差分格式的长时间性态
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  long time behavior
    The long time behavior of solutions of the generalized symmetric regularized long wave equations with dissipation term is considered.
    该文考虑了带有耗散项的广义对称正则长波方程解的长时间性态 .
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  long-time behavior
In the present paper, we deal with the long-time behavior of dissipative partial differential equations, and we construct the approximate inertial manifolds for the nonlinear Schr?dinger equation with a zero order dissipation.
      
For a class of systems of parabolic equations, conditions represented by a finite set of linear functionals on the phase space that uniquely determine the long-time behavior of solutions are found.
      
Due to combined effects of nonlinearity and dissipation, localized disturbances tend to exhibit universal long-time behavior.
      
We study, in particular, the long-time behavior of local density relaxation near a critical point of the hydrogen lattice fluid.
      
Long-time behavior of field fluctuation in theM-photon Jaynes-Cummings model
      
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  long time behavior
The long time behavior of solution for Hirota equation with zero order dissipation is studied.
      
Our aim in this paper is to study the long time behavior of a class of doubly nonlinear parabolic equations.
      
We claim that, for these kind of geometric and energetic heterogeneous substrata, the long time behavior of the particle density in a DLRR is determined by a random walk exponent.
      
We present the general expression for the field fluctuation and put emphasis on the long time behavior.
      
In this paper we discuss the long time behavior of the initial problem(1.1)(1.2) We show that in a weighted Hilbert space there, exists a global attractor which is weakly compact and has finite Hausdorff and fractal dimension.
      
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The long time behavior of solutions of the generalized symmetric regularized long wave equations with dissipation term is considered. The existence of global attractors of the periodic initial value problem is proved, and the estimates of the upper bounds of Hausdorff and fractal dimensions for the global attractors are obtained by means of uniform a priori estimates for time.

该文考虑了带有耗散项的广义对称正则长波方程解的长时间性态 .证明了周期初值问题整体吸引子的存在性 ,用关于时间的一致先验估计获得整体吸引子的 H ausdorff和分形维数的上界估计

 
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