divine essence and explanation of his ontological place is an important problem for religious schools in conceptual and direct knowledge and both the philosophers and mystics concerns about it. mystics believed the method of intuition, but afterwards the emergence of speculative mysticism, they try to translate the intellectual intuition to conceptual knowledge, attaining this purpose, they use...

In this paper we continue the investigation into the group of algebras with uniformly distributed invariants, U(k’), and its relation to the Schur subgroup S(K), undertaken in [6, 71. We maintain the notation of [6, 71. In the first section we investigate U(K) for a real quadratic field K. We calculate generators of U(K) explicitly. In the second section we investigate U(K) for other real field...

Let d be a positive integer. A graph G is called d-divisible if d divides the degree of each vertex of G. G is called nowhere d-divisible if no degree of a vertex of G is divisible by d. For a graph H, gcd(H) denotes the greatest common divisor of the degrees of the vertices of H. The H-packing number of G is the maximum number of pairwise edge disjoint copies of H in G. The H-covering number o...

Some fundamental properties related to Lévy processes are discussed. Topics include infinitely divisible distributions, Lévy-Khintchine formula, Poisson random measures, Lévy-Itô decomposition, series representations, and density transformations. 1 Basic properties • In short, a Lévy process X = {Xt}t≥1 is a R-valued process with independent and stationary increments whose paths are right-conti...