The self-consistent system of master equations describing the kinetics of a relativistic non-Abelian plasma, influenced by curvature interactions, is formulated. Non-minimal (curvature induced) coupling is shown to modify all the subsystems of the model: the gauge field equations, the gravity field equations and the kinetic equation for colored particles.

We deal with abstract elementary classes K which has amalgamation in λ, categorical in λ and in λ. Our main result is that if (iω ≤ 2 < 2 + and) the minimal types on members of Kλ are not dense (among non algebraic (complete) types over models in Kλ, extending our given model), then the number of models in K of cardinality λ is maximal. For this we deal with some claims in pcf. This improves a ...

nowadays, many antibiotics are being used to control infectious diseases. inappropriate use of antibiotics leads to emergence of resistant bacteria and problems such as a prolonged course of treatment. medicinal plants and their derivatives, as a good source of treatment, are effective against drug resistance. in this study we have evaluated the antimicrobial activity of herbal essential oils o...

In this paper I study a variant of the general vertex coloring problem called precoloring. Specifically, I study graph precolorings, by developing new theory, for characterizing the minimal non-extensible precolorings. It is interesting per se that, for graphs of arbitrarily large chromatic number, the minimal number of colored vertices, in a nonextensible precoloring, remains constant; only tw...

Given a set F of graphs, a graph G is F-free if G does not contain any member of F as an induced subgraph. We say that F is a degreesequence-forcing set if, for each graph G in the class C of F-free graphs, every realization of the degree sequence of G is also in C. A degreesequence-forcing set is minimal if no proper subset is degree-sequenceforcing. We characterize the non-minimal degree-sequ...