慢性自发性荨麻疹发病、发展和消退阶段的病理生理机制

IF 2 4区 数学 Q2 BIOLOGY
Sungrim Seirin-Lee, Shunsuke Takahagi, Michihiro Hide
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引用次数: 0

摘要

慢性自发性荨麻疹(CSU)是一种典型的无明确病因的难治性皮肤病,严重影响患者的日常生活。由于慢性自发性荨麻疹是一种人类特异性疾病,缺乏合适的动物模型,因此在其病理生理动态方面存在许多问题。另一方面,荨麻疹的临床症状大多表现为动态的皮肤糜烂(称为 "麦轮")。在本研究中,我们利用数学模型将喘息分为三个阶段:开始、发展和消失,从而探索了喘息的动态变化。我们的研究结果表明,CSU 的发生与嗜碱性粒细胞正反馈引发的血管内动力学密切相关。相反,发展阶段则由肥大细胞通过血管间隙形成的动态调节。我们还通过对真实荨麻疹患者的喘息扩展数据进行定性和定量比较,对数学模型进行了扩展,从而提出了 CSU 皮肤糜烂消失的机制。我们的研究结果表明,三个阶段的喘息动态和 CSU 的发展与血管内和血管外的病理生理学网络存在层次关系。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Pathophysiological Mechanisms of the Onset, Development, and Disappearance Phases of Skin Eruptions in Chronic Spontaneous Urticaria.

Chronic spontaneous urticaria (CSU) is a typical example of an intractable skin disease with no clear cause and significantly affects daily life of patients. Because CSU is a human-specific disease and lacks proper animal model, there are many questions regarding its pathophysiological dynamics. On the other hand, most clinical symptoms of urticaria are notable as dynamic appearance of skin eruptions called wheals. In this study, we explored dynamics of wheal by dividing it into three phases using a mathematical model: onset, development, and disappearance. Our results suggest that CSU onset is critically associated with endovascular dynamics triggered by basophils positive feedback. In contrast, the development phase is regulated by mast cell dynamics via vascular gap formation. We also suggest a disappearance mechanism of skin eruptions in CSU through an extension of the mathematical model using qualitative and quantitative comparisons of wheal expansion data of real patients with urticaria. Our results suggest that the wheal dynamics of the three phases and CSU development are hierarchically related to endovascular and extravascular pathophysiological networks.

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来源期刊
CiteScore
3.90
自引率
8.60%
发文量
123
审稿时长
7.5 months
期刊介绍: The Bulletin of Mathematical Biology, the official journal of the Society for Mathematical Biology, disseminates original research findings and other information relevant to the interface of biology and the mathematical sciences. Contributions should have relevance to both fields. In order to accommodate the broad scope of new developments, the journal accepts a variety of contributions, including: Original research articles focused on new biological insights gained with the help of tools from the mathematical sciences or new mathematical tools and methods with demonstrated applicability to biological investigations Research in mathematical biology education Reviews Commentaries Perspectives, and contributions that discuss issues important to the profession All contributions are peer-reviewed.
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