Sentence examples for generalized shift from inspiring English sources
"There has been a generalized shift toward a recognition that developments on the ground have created space for new leaders, new organizational frameworks and new governance to emerge," said Steven Heydemann of the United States Institute of Peace, who is working with the opposition on possible transition plans.
The Bessel-generalized shift operator is one of the most important generalized shift operator on the half line R +, [11, 12].
Also, the solutions of boundary value problems for Laplace-Bessel and Bessel operators are corresponding to the generalized shift operator and Bessel-generalized shift operator, respectively.
The authors used the mean value theorem related to the generalized shift operator.
Riesz-Bessel singular integral operators related to generalized shift operator for Laplace-Bessel operator were showed in [7] and [9].
Also, singular integral operators related to the generalized shift operator were studied by [7] and [8 10] and others.
31 (2008) 126 140] for solving generalized shifted linear systems with complex symmetric matrices that arise from the electronic structure theory.
Figure 1 illustrates a generalized shifting cultivation system plus its evolution with increasing market orientation (adapted after Guyer 1980; de Wachter 1997; Diaw 1997; Carrière et al. 2002; Russell and Tchamou 2001; Gockowski et al. 2004; Brown 2006), illustrated using Ewondo terminology for fields after Guyer (1980) and for fallows after Diaw (1997).
In this paper, singular integral operators generated by a Bessel-generalized shift operator are studied.
The mean value theorem for multidimensional Bessel differential operators is very convenient for obtaining multidimensional singular integral operators generated by a Bessel-generalized shift operator.
Then this proposition is an immediate consequence of the L p, γ boundedness of the Riesz-Bessel transforms generated by a Bessel-generalized shift operator and the identity ∂ x i ( ∂ x k f ) = − R B R B B f. (3.33).
