We investigate the proton-boron nuclear fusion cross sections under influence of intense linearly polarized monochromatic laser fields with high frequency. First, we rewrite time-dependent Schr\"{o}dinger equation using Kramers-Henneberger (KH) transformation which allows for shifting all time dependence problem into potential function. Then, that satisfy frequency limit, time-averaged scheme i...

We study the simultaneous approximation properties of the Bézier variant of the well known Phillips operators and estimate the rate of convergence of the Phillips-Bézier operators in simultaneous approximation, for functions of bounded variation.

In a recent paper, Kim and Nakada proved an analogue of Kurzweil’s theorem for inhomogeneous Diophantine approximation of formal Laurent series over finite fields. Their proof used continued fraction theory and thus cannot be easily extended to simultaneous Diophantine approximation. In this note, we give another proof which works for simultaneous Diophantine approximation as well.

Two oligomers, each containing 3 l-lysine residues, were used as model molecules for the simulation of the beta-sheet conformation of varepsilon-polylysine (varepsilon-PLL) chains. Their C terminals were capped with ethylamine and N terminals were capped with alpha-l-aminobutanoic acid, respectively. The calculations were carried out with the hybrid two-level ONOIM (B3LYP/6-31G:PM3) computation...

In a seminal paper Nagar (1959) obtained moment approximations for the k-class of estimators in a general static simultaneous equation model under the assumption that the structural disturbances were i.i.d and normally distributed. While it has been known for some time that the normality assumption can be relaxed when obtaining the bias approximation, it has not been demonstrated that the secon...

This works investigates the Lyapunov–Oseledets spectrum of transfer operator cocycles associated to one-dimensional random paired tent maps depending on a parameter ε \vare...