研究背景：激痛点与肌筋膜疼痛综合征等多种疾病的发生和转归有密切联系。激痛点针灸疗法在Ii面床治疗中应用广泛，但其相关作用机理还不十分清楚。因此，激痛点针灸疗法作用机理的研究有十分重要的理论意义和临床价值。 研究目的：初步总结激痛点针灸疗法的作用机制，为丰富激痛点针灸疗法及提高临床疗效提供思路。 研究方法：本文以“激痛点、“扳机点、“触发点 “激痛点针灸和“机制、为主题词’检索中国期刊全文资料库（ CNKI ）；以“Trigger point、“DryNeedling和“Mechanism为关键字检索英文文献数据库PubMed 。结合激痛点相失生理病理研究结论，对近年来激痛点针灸疗法机制的相关研究进行整理。 结论：破坏激痛点局部的独特生理病理结构’即功能障碍终板的完整性，抑制伤害戚受器的传人可能是激痛点针灸疗法的主要局部镇痛机制。其失’针刺本身参与的局部镇痛及通过脊髓相失节段调整远部牵涉痛、内脏痛；激发全身镇痛、抗炎、生物力学调整等，都是激痛点针灸疗法的镇痛的可能机制。

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The purpose of this study was to develop a boiling map for liquid water at an atmospheric pressure. The map indicates the type of pool boiling phenomenon will initially occur in terms of the bulk temperature of the liquid and the interfacial contact temperature. The geometry studied was that of a flat horizontal plate with boiling incipient from the upward facing surface. Previous analytical and experimental studies have been conducted concerning pool boiling. Several of these studies are summarized in this thesis and it is seen that there are gaps and limitations in the existing state of knowledge. Therefore, further research is required especially in the area of subcooled departure from nucleate boiling and the related heat transfer mechanism. A pool boiling map was constructed within the bounds of the available information. The results agree with available experimental data.

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Let <em>X</em>(<em>K</em>) &sub; <strong>P</strong>^<em>n</em> (<em>K</em>) be a projective algebraic variety over <em>K</em>, and let <em>D</em> be a subset of <strong>P</strong>^<em>n</em>_<em>OK</em> such that the codimension of <em>D</em> with respect to <em>X</em> &sub; <strong>P</strong>^<em>n</em>_<em>OK</em> is two. We are interested in points <em>P</em> on <em>X</em>(<em>K</em>) with the property that the intersection of the closure of <em>P</em> and <em>D</em> is empty in <strong>P</strong>^<em>n</em>_<em>OK</em>, we call such points <em>D</em>-integral points on <em>X</em>(<em>K</em>). First we prove that certain algebraic varieties have infinitely many <em>D</em>-integral points. Then we find an explicit description of the complete set of all <em>D</em>-integral points in projective n-space over Q for several types of <em>D</em>.

Let <em>X</em>(<em>K</em>) &sub; <strong>P</strong>^<em>n</em> (<em>K</em>) be a projective algebraic variety over <em>K</em>, and let <em>D</em> be a subset of <strong>P</strong>^<em>n</em>_<em>OK</em> such that the codimension of <em>D</em> with respect to <em>X</em> &sub; <strong>P</strong>^<em>n</em>_<em>OK</em> is two. We are interested in points <em>P</em> on <em>X</em>(<em>K</em>) with the property that the intersection of the closure of <em>P</em> and <em>D</em> is empty in <strong>P</strong>^<em>n</em>_<em>OK</em>, we call such points <em>D</em>-integral points on <em>X</em>(<em>K</em>). First we prove that certain algebraic varieties have infinitely many <em>D</em>-integral points. Then we find an explicit description of the complete set of all <em>D</em>-integral points in projective n-space over Q for several types of <em>D</em>.

Reproduction de : Mémoire d'ingénieur : informatique : Grenoble, CNAM : 1982. / Titre provenant de l'écran-titre.

Thesis (M.S. in Astronautical Engineering)--Naval Postgraduate School, March 2004. / Thesis advisor(s): I. Michael Ross, Don Danielson. Includes bibliographical references (p. 39-40). Also available online.

Thesis (M.A.)--California State University, Chico. / Includes abstract. "Located in the Chico Digital Repository." Includes bibliographical references (p. 172-179 ).