Bifurcating reactions: distribution of products from energy distribution in a shared reactive mode

Reactive Mode Composition Factor (RMCF) analysis is a powerful tool to forecast the product distribution of bifurcating reactions through analysis of the kinetic energy distribution within the first transition state traversed by the reacting system.

SOME ISSUES GRAPHIC MOVEMENT. USE MIRRORING IN RESEARCH M. PYSANKA

The matter of the graphic image of the motion, taking into account the laws of the picture plane, as well as the study of patterns of motion as one of the leading composition factor, especially in terms of creating and perceiving the artistic image, is extremely important for the instructional program of the academic drawing. The formula of the work involves the presence of students with a very specific knowledge and skills related to the properties of the picture plane, the nature and character of the motion within the composition, as well as the patterns of its visual perception.The purpose of the article is an attempt to determine the main issues of graphic image of motion and the peculiarities of its visual perception in the structure of the picture plane, as well as to demonstrate the expediency of use a mirroring in work on the composition, mainly on the basis of research of the famous native artist-educator Mykola Pysanko. The author collected his searches in the book “Motion, Space, and Time in the Figurative arts”. We can make a conclusion that the study of the influence of the basic laws of the picture plane, in particular the areas of its right and left sides, on the mode and contextual aspect of the motion in the middle of the picture field is a fundamental issue for the instruction of academic drawing. This predetermines the need for a broader coverage of theoretical issues of the graphic image of motion and its research using the mirroring.This topic is relevant in terms of using the article's material as an auxiliary methodological basis for the instruction of vocational subjects to students of creative specialties. The action of the laws of the right and left sides of the picture plane reveals the internal pattern of the artist's concept.Knowledge and understanding of the nature of the sides of the picture field, as well as its connection with the mode and content aspect of the motion within the composition is important for students of any creative specialty.

Reactive mode composition factor analysis of transition states: the case of coupled electron–proton transfers

The kinetic energy distribution in the reactive mode in transition states correlates the asynchronicity of CPET with relative kinetic isotope effects.

Quasirecognition of E6(q) by the orders of maximal abelian subgroups

In [Li and Chen, A new characterization of the simple group [Formula: see text], Sib. Math. J. 53(2) (2012) 213–247.], it is proved that the simple group [Formula: see text] is uniquely determined by the set of orders of its maximal abelian subgroups. Also in [Momen and Khosravi, Groups with the same orders of maximal abelian subgroups as [Formula: see text], Monatsh. Math. 174 (2013) 285–303], the authors proved that if [Formula: see text], where [Formula: see text] is not a Mersenne prime, then every finite group with the same orders of maximal abelian subgroups as [Formula: see text], is isomorphic to [Formula: see text] or an extension of [Formula: see text] by a subgroup of the outer automorphism group of [Formula: see text]. In this paper, we prove that if [Formula: see text] is a finite group with the same orders of maximal abelian subgroups as [Formula: see text], then [Formula: see text] has a unique nonabelian composition factor which is isomorphic to [Formula: see text].

ANALISIS DAYA SERAP DAN DAYA TEKAN BATAKO PRES, TERHADAP INTERAKSI FAKTOR PEKERJA, FAKTOR KOMPOSISI AIR, DAN FAKTOR KOMPOSISI KAPUR-PASIR

Abstract— The need for building materials in recent decades has increased. One of them is the need of "Prescription Batako". This can happen along with the increasing of infrastructure development in society. As a result, the challenge of reaching market demand is also greater. This condition demands each Preservation Batako company to provide maximum product Quality. The purpose of this research is to know what factors affect the results of Prescription Batako products. The method used is a Design Experiment using Factorial Factor Three Factor. The three factors are Worker factor, water composition factor, and with sand-lime composition factor. Data processing is assisted by SPSS software. Influence which is analyzed by three factors are absorption and compressive power. These three factors have a significant effect on absorption and compressive power.Keywords— Design Experiment; Factorial Three Factor Kata kunci : Design Experiment, Faktorial Tiga Faktor

Fibers of word maps and the multiplicities of non-abelian composition factors

We call a reduced word [Formula: see text] multiplicity-bounding if and only if a finite group on which the word map of [Formula: see text] has a fiber of positive proportion [Formula: see text] can only contain each non-abelian finite simple group [Formula: see text] as a composition factor with multiplicity bounded in terms of [Formula: see text] and [Formula: see text]. In this paper, based on recent work of Nikolov, we present methods to show that a given reduced word is multiplicity-bounding and apply them to give some nontrivial examples of multiplicity-bounding words, such as words of the form [Formula: see text], where [Formula: see text] is a single variable and [Formula: see text] an odd integer.

Quasirecognition by Prime Graph of the Groups 2D2n(q) Where q < 105

Let G be a finite group. The prime graph &Gamma;(G) of G is defined as follows: The set of vertices of&nbsp;&Gamma;(G) is the set of prime divisors of |G| and two distinct vertices p and p' are connected in &Gamma;(G), whenever G has an element of order pp'. A non-abelian simple group P is called recognizable by prime graph if for any finite group G with &Gamma;(G)=&Gamma;(P), G has a composition factor isomorphic to P. In&nbsp;[4] proved finite simple groups 2Dn(q), where&nbsp;n&nbsp;&ne; 4k are quasirecognizable by prime graph. Now in this paper we discuss the quasirecognizability by prime graph of the simple groups 2D2k(q), where&nbsp;k &ge; 9 and q is a prime power less than 105.