Abstract This paper provides iterative construction of a common solution associated with the classes equilibrium problems (EP) and split convex feasibility problems. In particular, we are interested in EP defined respect to pseudomonotone bifunction, fixed point problem (FPP) for finite family "Equation missing"-demicontractive operators, null problem. Fro...

GBP and EP are two successful algorithms for approximate probabilistic inference, which are based on different approximation strategies. An open problem in both algorithms has been how to choose an appropriate approximation structure. We introduce “structured region graphs,” a formalism which marries these two strategies, reveals a deep connection between them, and suggests how to choose good a...

We present a theoretical and numerical investigation of the effect of a timevarying external driving force on interface growth. First, we derive a relation between the roughening exponents which comes from a generalized Galilean invariance, showing how the critical dimension of the model is tunable with the external field. We further conjecture results for the exponents in two dimensions, and f...

Evolution Programs (EPs), including Genetic Algorithms and Evolution Strategies, are well-suited for pipe network optimization problems due to the large number of candidate solutions to be examined, non-linearity of the problem and discrete decision space. However, pipe network problems are highly constrained and random initialization and standard genetic operators often cause infeasibility of ...

Genetic Algorithms (GA) and Evolutionary Programming(EP) are both search techniques predicated upon simulating some of the processes outlined in evolutionary theories. Both techniques claim the capacity to find global minima (or alternately maxima) in large search spaces. Genetic Algorithms employ sexual reproduction among fit parents using genotypic operators such as crossover, bit mutation, a...

The dependence of the fractal behaviors of the pomeron induced system in deep inelastic lepton-nucleon scattering upon the diffractive kinematic variables is found not to sensitive to the distinct parameterization of the pomeron flux factor and the structure function. A feasible experimental test of the phenomenological pomeron model in DESY ep collider HERA is proposed.

Let T ? B(H) be a bounded linear operator on Hilbert space H, and let = U|T| its polar decomposition. Then, for every [0,1] the ?-Aluthge transform of is defined by ??(T) |T|?U|T|1-?. In this paper, we characterize invertible, binormal, EP operators intersection with special class introduced via transform.