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ESSENTIAL DIMENSION OF ABELIAN VARIETIES OVER NUMBER FIELDS     ESSENTIAL DIMENSION  OVER NUMBER FIELDS       font style='font-size:12px;'> 2015/9/29
We affirmatively answer a conjecture in the preprint “Essential dimension and algebraic stacks,” proving that the essential dimension of an abelian variety over a number field is inʂ...
Dynamics of concentrated polymer solutions are modeled by a Smoluchowski equation. At high concentrations, such solutions form liquid crystalline polymers of nematic structure. We prove that at high i...
In this paper, we introduce a novel discrete chaotic map named zigzag map that demonstrates excellent chaotic behaviors and can be utilized in Truly Random Number Generators (TRNGs). We comprehensivel...
Abstract: Given any Liouville number $\alpha$, it is shown that various subspaces are $C^\infty$-dense in the space of the orientation preserving $C^\infty$ diffeomorphisms of the circle with rotation...
Scaling in large Prandtl number turbulent thermal convection     Scaling  Prandtl number  thermal convection       font style='font-size:12px;'> 2011/7/5
We study the scaling properties of heat transfer Nu in turbulent thermal convection at large Prandtl number Pr using a quasi-linear theory. We show that two regimes arise, depending on the Reynolds ...
The decay of kinetic helicity is studied in numerical models of forced turbulence using either an externally imposed forcing function as an inhomogeneous term in the equations or, lternatively, a term...
Let S be a smooth cubic surface over a field K. It is well-known that new K-rational points maybe obtained from old ones by chord and tangent constructions.
Convection refers to uid motion that is induced by buoyancy. In ther-mal convection buoyancy is due to temperature di erences and one of the interesting questions is how much of the total heat transfe...

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