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The purpose of this paper is to generalize the relation between intersection numbers of cycles in locally symmetric spaces of orthogonal type and Fourier coefficients of Siegel modular forms to the ca...
Affine vector fields of Bianchi type IV space-times are investigated using holonomy and decomposability, the rank of the 6× 6 Riemann matrix and direct integration technique. From the above study it f...
This paper gives lower and upper bounds, which are expressed in terms of the ‘maximum column sum matrix norm’, for the largest and the smallest element of a transformed price vector in Sraffian system...
In this paper we first introduce weighted vector-valued Bergman spaces 􀣛􀯑, 􀯣 􀵫Λ􀬾􀵯 of the upper half-plane. We then discuss their basic propertie...
In this paper, we study Levitin-Polyak well-posedness for vector equilibrium problems with functional constraints. Two sufficient conditions of (generalized) Levitin-Polyak well-posedness are derived ...
We study non-commutative real algebraic geometry for a unital associative *-algebra A viewing the points as pairs ({\pi},v) where {\pi} is an unbounded *-representation of A on an inner product space...
We study the orbits of vector spaces of skew-symmetric matrices of constant rank 2r and type (N+1)x(N+1) under the natural action of SL(N+1), over an algebraically closed field of characteristic zero...
We derive formulas for the cd-index and the toric h-vector of a convex polytope P from a sweeping by a hyperplane. These arise from interpreting the corresponding S-shelling of the dual of P. We desc...
Let X be a divergence-free vector field defined on a closed, connected Riemannian manifold. In this paper, we show the equivalence between the following conditions: 1. X is in the C1-interior of th...
Direct integration technique is used to study non conformally flat spatially homogeneous rotating space-times according to their conformal vector fields. It is shown that the above space-times do not ...
We prove that bounded operators of this class preserve the familiar operations of distribution theory, that is, the operations of derivation and Fourier transform. Also we give an application to weak ...
A study of proper homothetic vector field in Bianchi type- 1 space-times is given by using direct integration technique. Using the above mentioned technique we show that the above space-times admit ...
The vector fields play an important role in Riemannian (or pseudo-Riemannian) manifolds. In literature it is known the concept of covariant cohomology oper- ator r‹, where r means the Levi-Civi...
The vector fields play an important role in Riemannian (or pseudo-Riemannian) manifolds. In literature it is known the concept of covariant cohomology oper- ator r‹, where r means the Levi-Civi...
Let (M,g) be general space-time and let S be a Sachs frame over M. In this paper we use the complex vector´ıal formalism constructed in [2]. If hA , (A = 1, 2, 3, 4) are the null vector f...

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