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Conserved and non-conserved pre-miRNAs were classed as relatively ultra stable or less stable to further investigate the stability distribution of pre-miRNAs.
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At the microscopic level, folding stability of essential proteins and the toxic effects of misfolding can severely limit genome size under high mutation rates (Zeldovich et al. 2007; Chen and Shakhnovich 2009), providing an explanation for differences in proteome stability distributions of viruses and bacteria (Chen and Shakhnovich 2010).
This split pattern was highly similar to the stability distribution characteristics of depression.
However, warmth tended toward a split stability distribution, as a subgroup of parents (20%) displayed instability and a "colder" mean score compared to stable parents.
Furthermore, there are also some interesting problems for SPDEs driven by α-stable noise to be investigated, e.g., since (2.2) is non-autonomous, the mild solution is not a homogeneous Markov process, which makes the investigation of the stability in distribution of analytic solution, a weaker stability notion than exponential stability, and the corresponding numerical stability, very interesting.
Implementation of new retroreflector designs being studied will help to improve GNSS orbits, which will then increase the accuracy, stability, and distribution of the International Terrestrial Reference Frame ITRFF) [4], to provide better definition of the geocenter (origin) and the scale (length unit).
Implementation of new retroreflector designs being studied will help to improve GNSS orbits, which will then increase the accuracy, stability, and distribution of the International Terrestrial Reference Frame (ITRF), to provide better definition of the geocenter (origin) and the scale (length unit).
Bao et al. [5] discussed the stability in distribution of NSDDEs with Markovian switching.
Hence, the study about the stability in distribution of system (2) is necessary.
Bao et al. [18] discussed stability in distribution of mild solutions to stochastic partial differential equations with jumps.
However, in recent years, many authors have studied the stability in distribution of stochastic population models (see [25 27]).
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