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In this paper, we prove the light-likeness of bordlines of smooth extremal surfaces of mixed type in general physical space-times, and for the case of the (1+2)-dimensional Minkowski space R1+2, we im...
Abstract: We consider wave equations on Lorentzian manifolds in case of low regularity. We first extend the classical solution theory to prove global unique solvability of the Cauchy problem for distr...
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...
A study proper affine symmetry in the most general form of the Bianchi types 0 VI and 0 VII space-times is given by using holonomy and decomposability, the rank of the 6× 6 Riemann matrix and direct i...
We consider the Nelson model on some static space-times and investigate the problem of absence of a ground state. Nelson models with variable coefficients arise when one replaces in the usual Nelson m...
A new formulation of theories of supergravity as theories satisfying a generalized Principle of General Covariance is given. It is a generalization of the superspace formulation of simple 4D-supergra...
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 ...
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...
A complete classi¯cation of cylindrically symmetric static space- times according to their proper homothetic vector ¯eld is given by using direct integration technique. Using the above men...
Direct integration technique is used to study the proper con- formal vector ¯elds in non conformally °at Bianchi type-1 space-times. Using the above mentioned technique we have shown that a ver...

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