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This paper considers a class of sublinear biharmonic equations with steep potential well.
In this paper, we consider a fractional Schrödinger equation with steep potential well and sublinear perturbation.
Biharmonic equations with steep potential well have attracted much attention in recent years.
But for the generalized fractional Schrödinger equations (1.1) with perturbation and steep potential well, there are very few results.
From ((V_{1}))–((V_{3})), we can see ρV represents a steep potential well whose depth is controlled by ρ.
The other is the notion that miniaturization of magnetic field structures enables the creation of large field gradients, i.e., large forces and steep potential wells.
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The reason for this can be intuitively understood: a steep action potential enables the axon to respond fast to rapid membrane potential changes, whereas a less steep action potential onset will not be fast enough and, in the extreme case, it will "ignore" the underlying voltage modulations.
Such a distribution produces steep effective potential wells along RF rung electrodes and a nearly flat potential at midplane.
Confronted by the steep cost, potential renters may want to seek solace at Mclynn's, a nearby Irish pub and restaurant that is trying to figure out how to attract tournament visitors.
Hence, PbTe nanocrystal is expected to form a steep energy potential barrier with type-I band offset [19].
The strict change from PbTe to ZnTe at the hetero-interface (Fig. 3b) is expected to produce a steep energy potential barrier in PbTe nanocrystal for effectively confining an electron excited by absorbing light.
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