Fractional glow technique (FGT) is satisfactorily applied in analysing the rather broad thermo luminescence (TL) curve observed in a plagioclase feldspar. Monochromatic TL recorded through various filters reveals that the broad composite curve consists of at least four peaks appearing in the region of 80 to 100, 130 to 160, 200 to 230, and 250 to 280 °C. FGT analysis in the temperature range of 40 to 250 °C shows the existence of three discrete traps with thermal activation energies around 0.78, 1.16, and 1.42 eV. While the 0.78 and 1.16 eV traps can be assigned to the first and the second TL peaks respectively, the 1.42 eV trap can be attributed to the third and fourth TL peaks. The peak occuring in the region of 250 to 280 °C (fourth peak) is further analysed by the peak shape method and various heating rates method. The values of activation energies obtained by these methods are found to be (1.43 ± 0.03) and (1.46 ± 0.05) eV, respectively. These results justify the assignment of the 1.42 eV trap to the fourth pèak. 相似文献
There are few techniques available to numerically solve sixth-order boundary-value problems with two-point boundary conditions. In this paper we show that the Sinc-Galerkin method is a very effective tool in numerically solving such problems. The method is then tested on examples with homogeneous and nonhomogeneous boundary conditions and a comparison with the modified decomposition method is made. It is shown that the Sinc-Galerkin method yields better results.
Given a positive and an increasing nonlinearity that satisfies an appropriate growth condition at infinity, we provide a condition on for which the Monge-Ampère equation admits a solution with infinite boundary value on a strictly convex domain . Sufficient conditions for the nonexistence of such solutions will also be given.
Many systems of orthogonal polynomials and functions are bases of a variety of function spaces, such as the Hermite and Laguerre functions which are orthogonal bases of and and the Jacobi polynomials which are an orthogonal basis of a weighted The associated Legendre functions, and more generally, the spheroidal wave functions are also an orthogonal basis of
The prolate spheroidal wave functions, which are a special case of the spheroidal wave functions, possess a very surprising and unique property. They are an orthogonal basis of both and a subspace of known as the Paley-Wiener space of bandlimited functions. They also satisfy a discrete orthogonality relation. No other system of classical orthogonal functions is known to possess this strange property. This raises the question of whether there are other systems possessing this property.
The aim of the article is to answer this question in the affirmative by providing an algorithm to generate such systems and then demonstrating the algorithm by a new example.
The Flory-Huggins interaction parameter (χ∞1,2) and solubility parameter (δ2) and its hydrogen bonding sensing component (δh) were determined using inverse gas chromatography (IGC). These parameters were successfully used in the probes of chemical changes that occur during the oxidation of naphthenic and paraffinic base oils in a GC column. Changes in χ∞1,2 values reflect the different types of intermolecular interactions (dispersive, polar, hydrogen bonding) of the given lubricating base oil during oxidation. The obtained results showed that δh component of solubility parameter is the most important parameter for probing the oxidative-chemical changes during the oxidation of given lubricating oils. 相似文献
Total fragmentation cross section for the reaction 158A Pb ions + Cu target is measured using the most sensitive track detector CR-39. Measured values are compared with calculations. Exposures of target-detector stack with 158A P5 projectiles are made at CERN-SPS beam facility. Results of calibration of CR-39 detector in a charge region (63 ≤ Z ≤ 83) are also reported, which can be used for high energy particle identification using CR-39 and in determination of partial charge changing cross sections. The charge resolution δz achieved by this technique is about 0.2e. A systematic dependence of total fragmentation cross section on target properties is revealed and the corresponding results are presented. 相似文献
We present an alternative and shorter proof to a weak Harnack inequality for non-negative solutions of divergence structure elliptic equations with potentials from the Kato class.