Dagmar Barth - Weingarten
نویسندگان
چکیده
This paper presents the concept of the "participant perspective" as an approach to the study of spoken language. It discusses three aspects of this concept and shows that they can offer helpful tools in spoken language research. Employing the participant perspective provides us with an alternative to many of the approaches currently in use in the study of spoken language in that it favours small-scale, qualitative research that aims to uncover categories relevant for the participants. Its results can usefully complement large-scale studies of phenomena on all linguistic dimensions of talk.
منابع مشابه
Linear Weingarten hypersurfaces in a unit sphere
In this paper, by modifying Cheng-Yau$'$s technique to complete hypersurfaces in $S^{n+1}(1)$, we prove a rigidity theorem under the hypothesis of the mean curvature and the normalized scalar curvature being linearly related which improve the result of [H. Li, Hypersurfaces with constant scalar curvature in space forms, {em Math. Ann.} {305} (1996), 665--672].
متن کاملWHERE PROSODY MEETS PRAGMATICS: REsEARCH AT THE INTERFACE
Pragmatics is the study of utterance meaning, and it is well known that prosody or, more informally, ' tone of voice' can contribute crucially to that meaning. Pragmatic effects in speech are thus the product of both what is said and how it is said, and the two are inextricably linked. However, while many working in pragmatics are well aware of the important contribution of prosody, exactly how...
متن کاملOn the Invariant Theory of Weingarten Surfaces in Euclidean Space
We prove that any strongly regular Weingarten surface in Euclidean space carries locally geometric principal parameters. The basic theorem states that any strongly regular Weingarten surface is determined up to a motion by its structural functions and the normal curvature function satisfying a geometric differential equation. We apply these results to the special Weingarten surfaces: minimal su...
متن کاملLinear Weingarten surfaces in Euclidean and hyperbolic space
In this paper we review some author’s results about Weingarten surfaces in Euclidean space R 3 and hyperbolic space H 3 . We stress here in the search of examples of linear Weingarten surfaces that satisfy a certain geometric property. First, we consider Weingarten surfaces in R 3 that are foliated by circles, proving that the surface is rotational, a Riemann example or a generalized cone. Next...
متن کاملLinear Weingarten Helicoidal Surfaces in Isotropic Space
Introduced in 1861 [1], a Weingarten surface in the Euclidean three-dimensional space E3 is a surface M, whose mean curvature H and Gaussian curvature K satisfy a non-trivial relation Φ(H, K) = 0. Such a surface was introduced by Weingarten. The class of Weingarten surfaces is remarkably large, and it consists of intriguing surfaces in the Euclidean space: the constant mean curvature surfaces, ...
متن کامل