Neutrophils play an important role in the vertebrate immune system and
are activated by chemoattractants released at injury sites, Upon stim
ulation, neutrophils change their shape from spherical to elongated ('
'polarized''), They migrate up chemotactic gradients to infection sour
ces where they kill invading microbes, Migration is essential for neut
rophil function, It is characterized by the constant remodeling of cel
lular shape and protrusions, Cell protrusions can be separated into th
in, veil-like lamellipods and pseudopods, which give the cell a polari
zed morphology. Neutrophils respond periodically to the environment, T
heir motile behavior oscillates at high and low frequencies, The high-
frequency component (similar to 8 sec) parallels oscillations in cytos
keletal actin polymerization and is also evident in other neutrophil r
esponses, The low-frequency period (similar to 1 min) is also apparent
in force production, velocity and directional changes of crawling neu
trophils. Thus, we propose a model in which the fundamental neutrophil
motor is an oscillator, represented by shape changes with fast and sl
ow cyclic behavior, The 8-sec shape oscillations are superimposed on t
he polarized cell and may reflect the driving force as the neutrophil
glides on a substratum, Then, approximately every 1 min, the cell paus
es and determines its next locomotory direction.