Contrast-enhanced ultrasonography is a valid technique for the real-time and dynamic assessment of renal cortex microvascular perfusion and haemodynamic characterization in GK rats.
In this paper we discuss a special concircular R-Lie-recurrence in special Finsler spaces such as R-recurrent, R-symmetric, R-birecurrent and R-bisymmetric. Apart from other theorems, it is being proved that an R-recurrent Finsler space can not admit a special concircular R-Lie-recurrence while a non-flat R-symmetric Finsler space Fn(n > 2) admitting a special concircular R-Lie-recurrence is necessarily of constant Riemannian curvature.
In this paper, we discuss the necessary and su_cient conditions for a Finsler space with (α,β)-metric of type L = k(α + β ) + ϵ β2/α (where k and ϵ are non zero constants) which is the sum of a constant multiple of Randers metric and metric β2/α to be a Douglas space and also to be a Berwald space, where α is Riemannian metric and β is differential 1-form. In the second part of this paper, we discuss the conformal change of Douglas space with (α,β)-metric.
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