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Exact(17)
We adopt the square potential energy model as (2).
Under square potential pulses between the same potentials (pulse length 1 s), nanotubes of Ni are obtained.
Via the linking theorem, the existence of nontrivial solutions for a nonlinear elliptic Dirichlet boundary value problem with an inverse square potential is proved.
The results indicate that the approximated circular symmetric potential is an excellent substitute for the realistic square potential almost everywhere, except the domain boundaries.
We adopt a square potential energy model in the following calculation, i.e., V(r) = 0 inside and V(r) = V 0 outside of the nano-structures.
where A, B, C, D′ are constant coefficients and the term in the bracket is the Mobius square potential proposed recently [25] (see Figure 1).
Similar(43)
It was demonstrated that both square potential-EIS (SP-EIS) and square current-EIS (SC-EIS) have great potential as simple systems for measuring impedance.
We gauged the quality of U D (X,Y) by comparing it to the exact square potentials, U X,Y=0)and U X,Y=X), that represent the two boundary directions along the square's surface.
We prove spacetime weighted-L2 estimates for the Schrödinger and wave equation with an inverse-square potential.
We prove the null controllability of the heat equation perturbed by a singular inverse-square potential arising in quantum mechanics and combustion theory.
Black triangles: MT sites recorded; white squares: potential magma chambers; blue line: EW profile used to plot the results.
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