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The following question arises: it is true that for every proper set ideal J of subsets of S there exists an invariant mean M on B(S, R ) for which elements of J are zero sets (J ⊂ J
The Beurling-Bj ¨orck space S w , as defined in 2, consists of C ∞ functions such that the functions and their Fourier transform jointly with all their derivatives decay ultrarapidly
In this regard, a test bed was set up in the Hydraulic Laboratory of our department that essentially consists of a closed hydraulic circuit, complete with valves and
We prove some fixed point theorems for self mappings satisfying some kind of contractive type conditions on complete G -metric spaces..
In [6] we outlined a theory, where certain elements in the Spencer cohomology determine all the complete filtered Lie algebras having a certain graded algebra provided that
Given a compact Hausdorff topological group G, we denote by O(G) the dense Hopf ∗-subalgebra of the commutative C ∗ -algebra C(G) spanned by the matrix coefficients of
Furthermore, we also consider the viscosity shrinking projection method for finding a common element of the set of solutions of the generalized equilibrium problem and the set of
8, and Peng and Yao 9, 10 introduced some iterative schemes for finding a common element of the set of solutions of the mixed equilibrium problem 1.4 and the set of common fixed