언어발달지체아동과 일반아동의 시제 표지 이해 및 산출 특성

The purpose of this study is to investigate the comprehension and production of various tense markings in Korean-speaking children with and without language delay. Thirty children with language delay(LD) and 30 typically developing(TD) children participated in the study. In each group, half were at the age of 4-years and the other half at 7-years. In both the comprehension and production task, 28 verbs containing four types of tense markings were used: past tense "-et ta", two present progressives "-ko itta", "-enta", and future tense "-elyeko hanta". In the comprehension task, the children were presented with three printed still-scenes of video recording of a verb action, each representing future, present progressive, and past tense of the verb, respectively. Then they listened to the action verb with one of the 4 tense markings and had to pick the scene that matched the verb tense. In the production task, the children were given one of the three scenes and asked to produce the verb with appropriate tense marking. In both tasks, the LD children performed significantly worse than the TD children, and the older children performed significantly better than the younger children. Interestingly, the pattern of performances across different types of tense markings at the two language-age levels were closely similar in LD children and TD children. This similarity of groups seemed stronger in the comprehension task than the production task.

[1]  Sergey Fomin,et al.  Generalized cluster complexes and Coxeter combinatorics , 2005, math/0505085.

[2]  H. Asashiba On a Lift of an Individual Stable Equivalence to a Standard Derived Equivalence for Representation-Finite Self-injective Algebras , 2003 .

[3]  Generalized cluster complexes via quiver representations , 2006, math/0607155.

[4]  Bernard Leclerc,et al.  Cluster algebras , 2014, Proceedings of the National Academy of Sciences.

[5]  K. Erdmann,et al.  The stable Calabi-Yau dimension of tame symmetric algebras , 2006 .

[6]  T. Holm,et al.  Cluster categories, selfinjective algebras, and stable Calabi-Yau dimensions: types D and E , 2006, math/0612451.

[7]  Defining an m-cluster category , 2006, math/0607173.

[8]  J. Białkowski,et al.  Calabi-Yau stable module categories of finite type , 2007 .

[9]  Idun Reiten,et al.  Noetherian hereditary abelian categories satisfying Serre duality , 2002 .

[10]  Ralf Schiffler,et al.  Quivers with relations arising from clusters $(A_n$ case) , 2004 .

[11]  Тимофеев,et al.  Модели и методы многокритериальной оптимизации альтернатив , 2014 .

[12]  Amnon Yekutieli,et al.  Derived Picard Groups of Finite-Dimensional Hereditary Algebras , 1999, Compositio Mathematica.

[13]  S. Fomin,et al.  Cluster algebras I: Foundations , 2001, math/0104151.

[14]  On triangulated orbit categories , 2005, math/0503240.

[15]  K. Erdmann,et al.  Twisted Bimodules and Hochschild Cohomology for Self-injective Algebras of Class An, II , 2002 .

[16]  Tilting theory and cluster combinatorics , 2004, math/0402054.

[17]  D. Simson,et al.  Elements of the Representation Theory of Associative Algebras , 2007 .

[18]  Dieter Happel,et al.  On the derived category of a finite-dimensional algebra , 1987 .

[19]  A. Skowroński Selfinjective algebras: finite and tame type , 2006 .

[20]  I. Reiten Cluster categories , 2010, 1012.4949.

[21]  B. Keller Acyclic Calabi-Yau categories are cluster categories , 2006 .

[22]  K. Erdmann,et al.  Twisted bimodules and Hochschild cohomology for self-injective algebras of class An , 1999 .

[23]  O. Iyama Mutations in triangulated categories and rigid Cohen-Macaulay modules , 2006 .

[24]  A. Skowroński Trends in Representation Theory of Algebras and Related Topics , 2008 .

[25]  Osamu Iyama,et al.  Higher-dimensional Auslander–Reiten theory on maximal orthogonal subcategories , 2004, math/0407052.