The acronym CRUD represents an interface speci cation and an algorithm for the management of memory shared by concurrent processes. The memory cells form a directed acyclic graph. This graph is only modi ed by adding a new node with a list of reachable children, and by removing unreachable nodes. If memory is not full, the algorithm ensures waitfree redistribution of free nodes. It uses atomic ...

We present a promising technique which is capable of accessing the divergence free component of the partition function for the negative moments of the multi-fractal analysis of data using the wavelet transformation. It is based on implicitly bounding the local logarithmic slope of the wavelet maxima lines between the values of the Holder exponent of the singularities which are accessible for t...

In this paper, we present some refinements of a generalized Hölder’s inequality, which is due to Vasić and Pečarić. Mathematics subject classification (2010): Primary 26D15; Secondary 26D10.

In this paper we obtain some majorization results for some classes of multivalent functions defined by certain differential operator. Mathematics subject classification (2010): 30C45.

New oscillation criteria for certain fourth order nonlinear dynamic equations with nonlinear middle term are established. Mathematics subject classification (2010): 34K11, 39A10, 39A99, 34C10, 34C15, 34N05.

We construct a hyperbolic group with a hyperbolic subgroup for which inclusion does not induce a continuous map of the boundaries. 2010 Mathematics Subject Classification: 20F67

In this paper, we present the best possible upper and lower bounds for the Sándor-Yang mean in terms of the power mean. Mathematics subject classification (2010): 26E60.

In this paper, we investigate the generalized Hyers-Ulam stability of a bi-reciiprocal functional equation in quasi-β-normed spaces. AMS Mathematics Subject Classification (2010): 39B82, 39B72

We provide an introduction to the analysis of random combinatorial structures and some of the associated computational problems. Mathematics Subject Classification (2010). Primary 05C80; Secondary 68Q87.

We study discrete versions of some classical inequalities of Berstein for algebraic and trigonometric polynomials. Mathematics subject classification (2010): 30C10, 41A17.