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被动树突状结构中的信号延迟与输入同步

Signal delay and input synchronization in passive dendritic structures.

作者信息

Agmon-Snir H, Segev I

机构信息

Department of Neurobiology, Hebrew University, Jerusalem, Israel.

出版信息

J Neurophysiol. 1993 Nov;70(5):2066-85. doi: 10.1152/jn.1993.70.5.2066.

DOI:10.1152/jn.1993.70.5.2066
PMID:8294970
Abstract
  1. A novel approach for analyzing transients in passive structures called "the method of moments" is introduced. It provides, as a special case, an analytic method for calculating the time delay and speed of propagation of electrical signals in any passive dendritic tree without the need for numerical simulations. 2. Total dendritic delay (TD) between two points (y, x) is defined as the difference between the centroid (the center of gravity) of the transient current input, I, at point y[tI(y)] and the centroid of the transient voltage response, V, at point x [tV(x)]. The TD measured at the input points is nonzero and is called the local delay (LD). Propagation delay, PD(y, x), is then defined as TD(y, x)--LD(y) whereas the net dendritic delay, NDD(y, 0), of an input point, y, is defined as TD(y, 0) - LD(0), where 0 is the target point, typically the soma. The signal velocity at a point x0 in the tree, theta(x0), is defined as [1/(dtv(x)/dx)[x = x0. 3. With the use of these definitions, several properties of dendritic delay exist. First, the delay between any two points in a given tree is independent of the properties (shape and duration) of the transient current input. Second, the velocity of the signal at any given point (y) in a given direction from (y) does not depend on the morphology of the tree "behind" the signal, and of the input location. Third, TD(y, x) = TD(x, y), for any two points, x, y. 4. Two additional properties are useful for efficiently calculating delays in arbitrary passive trees. 1) The subtrees connected at the ends of any dendritic segment can each be functionally lumped into an equivalent isopotential R-C compartment. 2) The local delay at any given point (y) in a tree is the mean of the local delays of the separate structures (subtrees) connected at y, weighted by the relative input conductance of the corresponding subtrees. 5. Because the definitions for delays utilize difference between centroids, the local delay and the total delay can be interpreted as measures for the time window in which synaptic inputs affect the voltage response at a target/decision point. Large LD or TD is closely associated with a relatively wide time window, whereas small LD or TD imply that inputs have to be well synchronized to affect the decision point. The net dendritic delay may be interpreted as the cost (in terms of delay) of moving a synapse away from the target point.(ABSTRACT TRUNCATED AT 400 WORDS)
摘要
  1. 介绍了一种用于分析无源结构瞬态的新方法,称为“矩量法”。作为一种特殊情况,它提供了一种解析方法,用于计算电信号在任何无源树突状树中的传播时间延迟和速度,而无需进行数值模拟。2. 两点(y,x)之间的总树突延迟(TD)定义为瞬态电流输入I在点y处的质心(重心)[tI(y)]与瞬态电压响应V在点x处的质心[tV(x)]之间的差值。在输入点测量的TD不为零,称为局部延迟(LD)。传播延迟PD(y,x)定义为TD(y,x)减去LD(y),而输入点y的净树突延迟NDD(y,0)定义为TD(y,0)减去LD(0),其中0是目标点,通常是胞体。树中某点x0处的信号速度theta(x0)定义为[1 /(dtv(x)/ dx)][x = x0]。3. 利用这些定义,树突延迟具有几个特性。首先,给定树中任意两点之间的延迟与瞬态电流输入的特性(形状和持续时间)无关。其次,信号在给定方向上从某点(y)出发在任意给定位置(y)处的速度不取决于信号“后方”树的形态以及输入位置。第三,对于任意两点x、y,TD(y,x)= TD(x,y)。4. 另外两个特性对于有效计算任意无源树中的延迟很有用。1)在任何树突段末端连接的子树在功能上都可以各自集总为一个等效的等电位R-C隔室。2)树中任意给定位置(y)处的局部延迟是连接在y处的各个结构(子树)局部延迟的平均值,权重为相应子树的相对输入电导。5. 由于延迟的定义利用了质心之间的差值,局部延迟和总延迟可以解释为突触输入影响目标/决策点处电压响应的时间窗口的度量。大的LD或TD与相对较宽的时间窗口密切相关,而小的LD或TD意味着输入必须很好地同步才能影响决策点。净树突延迟可以解释为将突触从目标点移开的成本(就延迟而言)。(摘要截取自400字)

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