Sentence examples for constant referring from inspiring English sources

Einstein abandoned his constant, referring to it as his biggest blunder.

By using separation of variables, the wave equation can be written with spherical symmetry -y^{{primeprime} }(x)+omega(x y=lambda y, (1.1) where λ is a constant referring to the eigenvalue of the problem, and (omega(x)=omega_{o}(x)+frac{l(l+1)}{x^{2}}) [1], where l is a positive integer or zero and (omega_{o}(x)) will be defined in what follows.

This will be achieved by constant referring to a good quality dictionary of that language.

Dimensionless constant referred to as separation factor.

The R L is a dimensionless constant referred to as separation factor.

The essential features of the Langmuir isotherm may be expressed in terms of equilibrium parameter RL, which is a dimensionless constant referred to as separation factor or equilibrium parameter (Weber and Chakkravorti 1974): R L = 1 1 + bC 0. (14).

The essential features of the Langmuir isotherm may be expressed in terms of equilibrium parameter RL, which is a dimensionless constant referred to as separation factor or equilibrium parameter (Weber and Chakkravorti 1974): R_{text{L}} = frac{1}{{1 + bC_{0} }} (5).

The essential feature of the Langmuir isotherm may be expressed in terms of equilibrium parameter R L (Fig. 16b) which is a dimensionless constant referred to as separation factor or equilibrium parameter (Hao et al. 2010).

The essential features of the Langmuir isotherm may be expressed in terms of equilibrium parameter R L, which is a dimensionless constant referred to as separation factor or equilibrium parameter (Webber and Chakravarti 1974).

On the other hand, there are also close links between contractive self-mappings and Kannan self-mappings [2, 15 17] with constant (referred to in the following as Kannan self-mappings).

The essential features of the Langmuir isotherm may be expressed in terms of equilibrium parameter R L, which is a dimensionless constant referred to as separation factor: R_{text{L}} = frac{1}{{1 + K_{text{L}} C_{text{o}} }}.