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人类粒细胞的电趋性:电场跃变研究

Galvanotaxis of human granulocytes: electric field jump studies.

作者信息

Franke K, Gruler H

机构信息

Abteilung für Biophysik, Universität Ulm, Federal Republic of Germany.

出版信息

Eur Biophys J. 1990;18(6):335-46. doi: 10.1007/BF00196924.

Abstract

The static and dynamic responses of human granulocytes to an electric field were investigated. The trajectories of the cells were determined from digitized pictures (phase contrast). The basic results are: (i) The track velocity is a constant as shown by means of the velocity autocorrelation function. (ii) The chemokinetic signal transduction/response mechanism is described in analogy to enzyme kinetics. The model predicts a single gaussian for the track velocity distribution density as measured. (iii) The mean drift velocity induced by an electric field, is the product of the mean track velocity and the polar order parameter. (iv) The galvanotactic dose-response curve was determined and described by using a generating function. This function is linear in E for E less than EO = 0.78 V/mm with a galvanotaxis coefficient KG of (-0.22 V/mm)-1 at 2.5 mM Ca++. For E greater than EO the galvanotactic response is diminished. This inhibition is described by a second term in the generating function (-KG.KI(E-EO)) with an inhibition coefficient KI of 3.5 (v) The characteristic time involved in directed movement is a function of the applied electric field strength: about 30 s at low field strengths and below 10 s at high field strengths. The characteristic time is 32.4 s if the cells have to make a large change in direction of movement even at large field strength (E-jump). (vi) The lag-time between signal recognition and cellular response was 8.3 s. (vii) The galvanotactic response is Ca++ dependent. The granulocytes move towards the anode at 2.5 mM Ca++ towards the cathode at 0.1 mM Ca++. (viii) The directed movement of granulocytes can be described by a proportional-integral controller.

摘要

研究了人类粒细胞对电场的静态和动态响应。通过数字化图片(相差显微镜)确定细胞的轨迹。基本结果如下:(i) 轨迹速度是恒定的,这通过速度自相关函数得以证明。(ii) 化学动力学信号转导/响应机制是类比酶动力学来描述的。该模型预测测量得到的轨迹速度分布密度为单一高斯分布。(iii) 电场诱导的平均漂移速度是平均轨迹速度与极性序参量的乘积。(iv) 确定了趋电剂量-响应曲线,并使用生成函数进行描述。对于E小于EO = 0.78 V/mm,该函数在E上呈线性,在2.5 mM Ca++时趋电系数KG为(-0.22 V/mm)-1。对于E大于EO,趋电响应减弱。这种抑制由生成函数中的第二项(-KG.KI(E - EO))描述,抑制系数KI为3.5。(v) 定向运动中涉及的特征时间是所施加电场强度的函数:在低场强下约为30 s,在高场强下低于10 s。即使在大场强(E阶跃)下,如果细胞必须在运动方向上有大的改变,特征时间为32.4 s。(vi) 信号识别与细胞响应之间的滞后时间为8.3 s。(vii) 趋电响应依赖于Ca++。粒细胞在2.5 mM Ca++时向阳极移动,在0.1 mM Ca++时向阴极移动。(viii) 粒细胞的定向运动可用比例积分控制器来描述。

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