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Alternative to winqsb series#
Writing, and a related series of activities based upon authentic material. Our paper, we would like to offer an alternative approach based upon reading rather than May actually contribute to the problems of overuse and misuse of such terms. Over the years it has been noticed that conventional methods of teaching connectives “connectives”, or “conjunctive elements”, such as: moreover, on the other hand, however,Įtc. Misuse and overuse of words and phrases that are widely known as “linking words”, Students in general, and of ESP (English for special purposes) ones in particular, is the Summary/Abstract: One widely recognized problem in the writing of EFL (English as a foreign language)
Published by: Universitatea SPIRU HARET - Faculty of Accounting and Financial Management Keywords: approach cohesion coherence activities authentic materials Furthermore, in comparison to works of past authors the implicit block method gives more impressive results.USING CONNECTIVES IN CONTEXT IN ESP Author(s): Camelia Boarcăş The basic properties of the implicit block method are investigated, and the block method is seen to satisfy the property of convergence which is displayed in the numerical results obtained. The LBA produces the required family of six-step schemes to simultaneously evaluate the solution of the fourth order ODEs at individual grid points in a self-starting mode. The implicit block method is developed for a set of six equidistant points using a new linear block approach (LBA). The solution encompasses both initial and boundary value problems of fourth order ODEs. The application of an implicit block method for solving fourth order ordinary differential equations (ODEs) is considered in this article. The reason for adopting these numerical approaches is because some of these higher order ODEs fail to have an approximate solution or the current numerical approach being adopted has less accuracy. The introduction of new approaches to numerically approximate higher order ordinary differential equations (ODEs) is vastly being explored in recent literature. Finally, waterworks building plan is generated based on the projected applicable conditions. The model is also applied in a new developing zone of North China with the results of the case study providing reasonable solutions for dynamic planning of different source water (DSW) allocation in a regional system. Thus, decision alternatives can be obtained by adjusting decision variable values within their solution intervals and will be useful for decision makers to choose the projected applicable conditions considering tradeoffs between eco-environmental and economic objectives. In the solution process, the ISDWSP is transformed into two deterministic sub-models, which correspond to the upper and lower bounds of the objective function, and the reasonable interval solution set in the given decision space can be obtained by solving the two sub-models.
The decision-making variables of ISDWSP model are water demanded amount by different sectors and waterworks building scale. The model is based on an inexact chance-constrained programming (ICCP) method allowing both distribution information in B (right parameter in the model constrain) and uncertainties in A (left parameter in the model constrain) and C (parameter in the model function) with objective of maximizing economic return, and constrained to available water resource, economical, environmental and social constrains. This paper introduces an inexact-stochastic dual water supply programming (ISDWSP) model based on analysis of the inexact characteristics in demand and supply subsystems of dual water supply system and their dynamic interactions. Moreover, no explicit triangulation of $\CC P^3$ was known so far. In this paper, we construct an 124-vertex simplicial subdivision $(S^2 \times S^2 \times S^2)_$ is close to vertex-minimal, if not actually vertex-minimal. The symmetric group $S_3$ acts on $S^2 \times S^2 \times S^2$ by coordinate permutation, and the quotient space $(S^2 \times S^2 \times S^2)/S_3$ is homeomorphic to the complex projective space $\CC P^3$.
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