The present study investigated the linguistic features of a special speech act,compliments produced by two groups of Chinese learners of English,one living in China's Mainland(EFL)and the other in Malaysia(ESL).Th...The present study investigated the linguistic features of a special speech act,compliments produced by two groups of Chinese learners of English,one living in China's Mainland(EFL)and the other in Malaysia(ESL).This study compared and con-trasted the performance of the learner groups with that of native English speakers,aiming to determine how they employ compli-ment strategies in different situations and whether the exposure to target language(L2)community was helpful in pragmatic acquisi-tion.展开更多
In this work, we study the following nonlinear homogeneous Neumann boundary value problemβ （u） -diva （x, 7u） f in fΩ, a （x, u）. η= 0 on Ω, where Ω is a smooth bounded open domain in RN, N ≥ 3 with...In this work, we study the following nonlinear homogeneous Neumann boundary value problemβ （u） -diva （x, 7u） f in fΩ, a （x, u）. η= 0 on Ω, where Ω is a smooth bounded open domain in RN, N ≥ 3 with smooth boundary Ωand ηthe outer unit normal vector on Ω . We prove the existence and uniqueness of an entropy solution for L1-data f. The functional setting involves Lebesgue and Sobolev spaces with variable exponent.展开更多
文摘The present study investigated the linguistic features of a special speech act,compliments produced by two groups of Chinese learners of English,one living in China's Mainland(EFL)and the other in Malaysia(ESL).This study compared and con-trasted the performance of the learner groups with that of native English speakers,aiming to determine how they employ compli-ment strategies in different situations and whether the exposure to target language(L2)community was helpful in pragmatic acquisi-tion.
文摘In this work, we study the following nonlinear homogeneous Neumann boundary value problemβ （u） -diva （x, 7u） f in fΩ, a （x, u）. η= 0 on Ω, where Ω is a smooth bounded open domain in RN, N ≥ 3 with smooth boundary Ωand ηthe outer unit normal vector on Ω . We prove the existence and uniqueness of an entropy solution for L1-data f. The functional setting involves Lebesgue and Sobolev spaces with variable exponent.
