在小儿牛皮的狭窄带UVB后的无复发时间的现实预测:一个多中心研究
Berna Solak1, Burhan Engin2, Zeynep Güngör3
1Department of Dermatology, Faculty of Medicine, Sakarya University, Sakarya, Türkiye.
Photodermatology, photoimmunology & photomedicine
|February 12, 2026
概括
窄带紫外线B (NB-UVB) 光疗对于儿科牛皮是有效的,但复发很常见. 局部使用皮质类固醇可能会延长缓解期,而指甲受影响表明复发的风险更高.
科学领域:
- 皮肤病学 皮肤病学
- 照相疗法 照相疗法 照相疗法
- 儿科医学 儿科医学
背景情况:
- 窄带紫外线B (NB-UVB) 光疗是儿童牛皮的公认治疗方法,提供安全性和有效性.
- 然而,治疗后复发率高仍然是一个重大挑战,对影响儿童缓解持续时间的因素的数据有限.
研究的目的:
- 评估接受NB-UVB光疗的儿科牛皮患者的治疗结果,复发模式和持续缓解的预测因素.
- 特别研究当期局部皮质类固醇和皮醇使用的影响,以及像指甲卷入等临床指标.
主要方法:
- 一项多中心的回顾性研究,涉及114名儿童牛皮患者在六个土耳其皮肤病中心接受NB-UVB治疗.
- 治疗反应被定义为在牛皮区域和严重性指数 (PASI75) 中至少达到75%的改善.
- 复发被确定为治疗后六个月内出现的重大复发,需要进一步干预.
主要成果:
- 大多数患者 (65.8%) 达到PASI75,其中42.1%达到PASI90. 受访者获得了更高的累积NB-UVB剂量和更多的治疗疗程.
- 在六个月内,有24.0%的响应者复发. 同时使用局部皮质类固醇与更长的无复发持续时间有关 (p=0.001),而指甲参与预测了更短的缓解 (p=0.002).
- 局部皮醇和疾病亚型没有显著预测复发. NB-UVB表现出良好的安全性,最常见的副作用是轻度红血和.
结论:
- NB-UVB光疗证明了儿童牛皮的高疗效和良好的安全性.
- 同时使用局部皮质类固醇可能会延长缓解期. 爪的参与是复发风险增加的关键指标,需要更密切的患者监测和量身定制的维护策略.
相关概念视频
Pharmacokinetics in Pediatric Patients: Drug Excretion
279
In pediatric medicine, understanding the renal function and drug elimination nuances is crucial for administering safe and effective treatments. Newborns, in particular, display markedly slower renal functions than adults, profoundly affecting how drugs are cleared from their bodies. This slower drug clearance requires clinicians to extend the dosing intervals for many medications to prevent drug accumulation and toxicity while ensuring therapeutic efficacy.One key area where these adjustments...
279
Pharmacokinetic–Pharmacodynamic Relationship: Duration of Dose-Effect Relationship
9
For drugs producing a quantal response, onset occurs when plasma concentration reaches a minimum effective level (Cmin). The drug's action duration depends on how long the plasma concentration remains above Cmin.Two primary factors influence this duration: dose size and the rate of drug removal from the action site. Both depend on the drug's redistribution to poorly perfused tissues and elimination processes. A larger dose promotes rapid onset and prolongs the effect's duration.Consider a...
9
Pharmacokinetics in Pediatric Patients: Drug Distribution
334
Drug distribution in the pediatric population exhibits unique challenges and considerations due to the physiological differences between children, particularly neonates and infants, and adults. A crucial aspect of pediatric pharmacology is understanding how these differences impact the pharmacokinetics of various drugs, necessitating age-specific dosing strategies to ensure efficacy and safety.Neonates and infants have a higher total body water content, ~75%–90% of their body weight,...
334
Pharmacokinetics in Pediatric Patients: Drug Metabolism
247
In pediatric care, understanding the nuances of hepatic drug metabolism is crucial, as it significantly differs from that of adults. This divergence is primarily due to the developmental stage of drug-metabolizing enzymes, which affects how medications are processed in the body. In neonates, for instance, the activity of Phase I enzymes—critical for the initial breakdown of drugs—is markedly reduced, functioning at just 20–40% of the levels seen in adults. This reduction poses...
247
Pharmacokinetic–Pharmacodynamic Relationship: Influence of Elimination Half-Life on Effect Duration
3
Drug elimination from the body primarily occurs through metabolic and excretion pathways. Hepatic metabolism transforms lipophilic drugs into hydrophilic forms for excretion, typically via enzymatic processes classified as phase I (modification) and phase II (conjugation). Renal excretion eliminates drugs and metabolites through filtration and secretion in the kidneys. Impairment in liver or kidney function can hinder these processes, delaying drug clearance and extending the drug’s...
3
Real Number System
1.2K
The real number system includes all numbers used for counting, measuring, and comparing quantities. Natural numbers are the basic counting numbers: 1, 2, 3, and so on. Integers expand this set by including zero and negative whole numbers: ..., –3, –2, –1, 0, 1, 2, .... Rational numbers are those that can be expressed as the ratio of two integers m/n, where n≠0. This includes fractions like 1/2, integers such as 46, and decimals that terminate, such as 0.17, or...
1.2K


