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Public perceptions toward primary care in Kuwait: a cross-sectional study. [PDF]
Front Med (Lausanne)Alasousi LF +4 more
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Journal of Dynamical and Control Systems, 2008
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Żoładek, Henryk, Llibre, Jaume
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Żoładek, Henryk, Llibre, Jaume
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ORSA Journal on Computing, 1992
We consider a minimax facility location problem for n points such that the facility is a line segment of a given length. The general problem can be solved by case analysis in O(n4 log n) time. When the orientation of the segment is fixed, the problem is shown to be linear-time solvable by using the prune-and-search technique.
Imai, Hiroshi +2 more
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We consider a minimax facility location problem for n points such that the facility is a line segment of a given length. The general problem can be solved by case analysis in O(n4 log n) time. When the orientation of the segment is fixed, the problem is shown to be linear-time solvable by using the prune-and-search technique.
Imai, Hiroshi +2 more
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Center conditions III: Parametric and model center problems
Israel Journal of Mathematics, 2000We consider an Abel equation (*)y’=p(x)y2 +q(x)y3 withp(x), q(x) polynomials inx. A center condition for (*) (closely related to the classical center condition for polynomial vector fields on the plane) is thaty0=y(0)≡y(1) for any solutiony(x) of (*).Folowing [7], we consider a parametric version of this condition: an equation (**)y’=p(x)y2 +εq(x)y3p ...
Briskin, M. +2 more
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Problem-Centered Psychotherapy
Psychological Reports, 1987Research and clinical experience suggest that no one treatment modality (e.g., behavioral, cognitive, exploratory) is effective with all psychological problems. Some problems are more effectively dealt with by one or the other treatment approach. Clinicians, however, are generally trained to offer only one approach; this means that the patient is ...
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Naval Research Logistics (NRL), 1990
AbstractIn this article we consider the unweighted m‐center problem with rectilinear distance. We preent an O(nm–2 log n) algorithm for the m‐center problem where m ≥ 4.
Ko, M. T., Lee, R. C. T., Chang, J. S.
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AbstractIn this article we consider the unweighted m‐center problem with rectilinear distance. We preent an O(nm–2 log n) algorithm for the m‐center problem where m ≥ 4.
Ko, M. T., Lee, R. C. T., Chang, J. S.
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