نتایج جستجو برای: literature problems

تعداد نتایج: 1080138  

Applied Literature, however, does not have literature at its centre. Literature in this domain is a tool to solve problems and achieve goals. Using literature to teach and learn languages, the application of literature to language education, is a very handy example. Health Humanities (by Crawford, et al. and reviewed by A. Ramazani in our Journal's previous issue) comprises chapters on how lite...

2015
Sushant Sachdeva Aaron Shim

Lemma 2.2. It suffices to find disjoint L,R ∈ V such that they are (1) Large in Ω(n), or more formally stated, |L||R| ≥ α(n). (2) ∆-separated for ∆ = Ω( 1 logn) Let us define what ∆-separated means so that we can formalize this notion of “farness”. Recall that a distance from a vertex i to a set S is defined as d(i, S) = minj∈S d(i, j) (distance to the closest point in the set) and a distance f...

Journal: :Journal of pediatric nursing 1991
L A Kapsch

This article presents a case study of play therapy with an emotionally disturbed abused child. The article discusses the intuitive and individualized approach to the world of the abused child (conceptualized as a "cultured of one") in which the nurse therapist's role is to develop a trusting relationship with the child. Distance between the nurse's world and that of the abused child can be brid...

Journal: :Comput. Geom. 2005
Matthew J. Katz Joseph S. B. Mitchell Yuval Nir

We study a class of geometric stabbing/covering problems for sets of line segments, rays, and lines in the plane. While we demonstrate that the problems on sets of horizontal/vertical line segments are NP-complete, we show that versions involving (parallel) rays or lines are polynomially solvable.

Journal: :Electr. J. Comb. 2006
Jörn Quistorff

Consider the symmetric group Sn equipped with the Hamming metric dH . Packing and covering problems in the finite metric space (Sn, dH) are surveyed, including a combination of both.

Journal: :Comput. Geom. 2005
Ovidiu Daescu Jun Luo David M. Mount

Finding the closest or farthest line segment (line) from a point are fundamental proximity problems. Given a set S of n points in the plane and another point q, we present optimal O(n logn) time, O(n) space algorithms for finding the closest and farthest line segments (lines) from q among those spanned by the points in S. We further show how to apply our techniques to find the minimum (maximum)...

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