In this paper, we prove the Spanne-Guliyev type boundedness of the generalized fractional integral operator Iρ from the vanishing generalized local Morrey spaces V LM {x0} p,φ1 to V LM {x0} q,φ2 , 1 < p < q < ∞, and from the space V LM {x0} 1,φ1 to the weak space VWLM {x0} q,φ2 , 1 < q < ∞. We also prove the Adams-Guliyev type boundedness of the operator Iρ from the vanishing generalized Morrey...

The present paper deals with the various q-Genocchi numbers and polynomials. We define a new type ofmultiple generalized q-Genocchi numbers and polynomials withweight α andweakweight β by applying the method of p-adic q-integral. We will find a link between their numbers and polynomials with weight α and weak weight β. Also we will obtain the interesting properties of their numbers and polynomi...

Let L be a non-negative self-adjoint operator acting on 2 ( X ) , where is space of homogeneous type with dimension n . Suppose that the heat e − t satisfies generalized Gaussian p 0 ′ -estimates order m for some 1 ≤ < It known I + s i bounded ≥ | / and ∈ (see example, [5] [7] [9] [10] [13] [26] ). In this paper we study endpoint case = show weak is, there constant C > independent f so μ { x : ...

how to cite this article: asadi-pooya aa, emami m. is interictal eeg correlated with the seizure type in idiopathic (genetic) generalized epilepsies? iran j child neurol 2012;6(2): 25-28.   objective we investigated the correlation between different interictal eeg abnormalities observed in patients with idiopathic (genetic) generalized epilepsies (iges) and their seizure types. material & metho...

In this paper, we introduce the concept of interval valued fuzzy weak bi-ideals of $Gamma$-near-rings, which is a generalized concept of fuzzy weak bi-ideals of $Gamma$- near-rings. We also characterize some properties and examples of interval valued fuzzy weak bi-ideals of $Gamma$-near-rings.

In the 1920’s, Ritt studied the operation of functional composition g ◦ h(x) = g(h(x)) on complex rational functions. In the case of polynomials, he described all the ways in which a polynomial can have multiple ‘prime factorizations’ with respect to this operation. Despite significant effort by Ritt and others, little progress has been made towards solving the analogous problem for rational fu...

in this paper,  we introduce the notion of  generalized multivalued  $f$- weak contraction and we prove some fixed point theorems related to introduced  contraction for multivalued mapping in complete metric spaces.  our results extend and improve the results announced by many others with less hypothesis. also, we give some illustrative examples.