A benchmark-quality potential energy curve is reported for the H$_3$ system in collinear nuclear configurations. The electronic Schr\"odinger equation solved using explicitly correlated Gaussian (ECG) basis functions an optimized fragment initialization technique that significantly reduces computational cost. As a result, computed energies improve upon recent orbital-based and ECG computations....

We estimate the yield curve gap in Japan and examine whether it has contributed to sustained low growth inflation rates observed since beginning 2000s. use a semi-structural empirical model that generalizes Laubach Williams’ approach, considering entire range of maturities interest dealing with issue mixed frequency sampling. An important result is that, even absence zero lower bound, monetary ...

Vibration-rotation and pure rotational data in the X2Σ+ ground state and electronic data from the A2Π – X2Σ+ and B2Σ+ − X2Σ+ transitions of CaH and CaD were used in the quantum-mechanical direct-potential-fit (DPF) analysis to determine an analytic potential energy function for the X2Σ+ ground state of CaH, and a radial correction function for the CaD isotopologue. The potential energy function...

The state-of-the-art in non-empirical calculations of potential energy surfaces for small molecules is discussed, as is the present position with respect to the analytic fitting of such surfaces. The results of some nonempirical vibration-rotation calculations performed on such analytic surfaces are presented and compared with experimental results. An attempt is made to assess the extent to whi...

in this paper, we give some characterizations for legendre spherical, legendre normal and legendre rectifying curves in the 3-dimensional sasakian space. furthermore, we show that legendre spherical curves are also legendre normal curves. in particular, we prove that the inverse of curvature of a legendre rectifying curve is a non-constant linear function of the arclength parameter.