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Bifurcations of cuspidal loops
Nonlinearity, 1997Summary: A cuspidal loop \((X,p ,\Gamma)\) for a planar vector field \(X\) consists of a homoclinic orbit \(\Gamma\) through a singular point \(p\), at which \(X\) has a nilpotent cusp. This is the simplest non-elementary singular cycle (or graphic) in the sense that its singularities are not elementary (i.e., hyperbolic or semihyperbolic).
Dumortier, Freddy +2 more
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American Journal of Orthodontics and Oral Surgery, 1945 Evaluation of Maxillary Canine Retraction with Remaloy Cuspid Retraction Spring
Mansoura Journal of Dentistry, 2014Objectives: To evaluate the efficiency of Remaloy cuspid retraction spring as a means of canine retraction. Methods: The sample was consisted of 14 female patients with age ranged from 14 to 18 years.
R. Elrifai, Y. L. Abdelnaby
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Design of cuspidal and non-cuspidal robot manipulators
Proceedings of International Conference on Robotics and Automation, 2002A cuspidal manipulator is one which can change posture without meeting a singularity. The non-singular posture changing ability is an important feature which should be considered when designing new manipulators. The aim of this work is to provide aids for the designer in order that, in the synthesis process, he/she has the possibility to adjust the ...
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The Contact of a Cuspidal Crack
Journal of Applied Mechanics, 1982A simplified airfoil mapping is used to define a cuspidal crack. The objective is to investigate the effects of compressive loads on an infinite solid containing crack-like flaws. Such an objective cannot be achieved by using the conventional line crack to characterize the flaws.
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Journal of Endodontics, 1986
An extracted human maxillary cuspid is described, measuring 39.5 mm. This is a much greater length than the longest tooth reported in previous studies on tooth length. A maxillary first molar from the same individual, also longer than previously reported, is also presented.
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An extracted human maxillary cuspid is described, measuring 39.5 mm. This is a much greater length than the longest tooth reported in previous studies on tooth length. A maxillary first molar from the same individual, also longer than previously reported, is also presented.
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Australian Dental Journal, 1975
Abstract— Denture reduction in formal orthodontic treatment does not appear to prevent the impaction of lower third molars. The extraction of premolar teeth is best carried out as close as possible to the eruption time of the cuspids. The posterior part of the mandibular arch should be evaluated by the study of lateral oblique roentgenograms and one of
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Abstract— Denture reduction in formal orthodontic treatment does not appear to prevent the impaction of lower third molars. The extraction of premolar teeth is best carried out as close as possible to the eruption time of the cuspids. The posterior part of the mandibular arch should be evaluated by the study of lateral oblique roentgenograms and one of
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Theory of cuspidal defects with different types of angular cuspidal points
Soviet Materials Science, 1978V. T. Borisov, V. M. Golikov, and G. N. Dubinin, Fiz. Met. Metalloved., No. i, 69-77 (1965). N. M. Beskorovainyi, V. K. Ivanov, V. A. Kovrigin, and K. N. Shevchenko, in: Metallurgy and Metal Science of Pure Metals, No. VIII [in Russian], Izd. Atomizdat (1969), pp. 189-198. V. Ya.
L. P. Mazurak +2 more
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The American Mathematical Monthly, 1922
(1922). Cuspidal Envelope Rosettes. The American Mathematical Monthly: Vol. 29, No. 1, pp. 6-8.
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(1922). Cuspidal Envelope Rosettes. The American Mathematical Monthly: Vol. 29, No. 1, pp. 6-8.
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Mathematische Annalen, 2002
Let \(C\subset\bold{P}^2\) be a rational curve of degree d which has only one analytic branch at each point. Denote by m the maximal multiplicity of singularities of C. It is proven in [MS] that \(d \alpha m\) and this estimate is sharp. The main tool used here, is the logarithmic version of the Bogomolov-Miyaoka-Yau inequality.
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Let \(C\subset\bold{P}^2\) be a rational curve of degree d which has only one analytic branch at each point. Denote by m the maximal multiplicity of singularities of C. It is proven in [MS] that \(d \alpha m\) and this estimate is sharp. The main tool used here, is the logarithmic version of the Bogomolov-Miyaoka-Yau inequality.
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