V. Rossi et al., STRUCTURE OF THE CATALYTIC REGION OF HUMAN-COMPLEMENT PROTEASE C(1)OVER-BAR-S - STUDY BY CHEMICAL CROSS-LINKING AND 3-DIMENSIONAL HOMOLOGY MODELING, Biochemistry, 34(22), 1995, pp. 7311-7321
C(1) over bars$ is a multidomain serine protease that is responsible f
or the enzymic activity of C (1) over bar, the first component of the
classical pathway of complement. Its catalytic region (gamma-B) compri
ses two contiguous complement control protein (CCP) modules, IV and V
(about 60 residues each), a 15-residue intermediary segment, and the B
chain (251 residues), which is the serine protease domain. With a vie
w to identify domain-domain interactions within this region, the gamma
-B fragment of C(1) over bars$, obtained by limited proteolysis with p
lasmin, was chemically cross-linked with the water-soluble carbodiimid
e 1-ethyl-3-[3(dimethylamino)propyl]carbodiimide; then cross-linked pe
ptides were isolated after CNBr cleavage and thermolytic digestion. N-
Terminal sequence and mass spectrometry analyses allowed us to identif
y two cross-links between Lys 405 of module V and Glu 672 of the B cha
in and between Glu 418 of the intermediary segment and Lys 608 of the
B chain. Three-dimensional modeling of the CCP modules IV and V and of
the catalytic B chain was also carried out on the basis of their resp
ective homology with the 16th and 5th CCP modules df complement factor
H and type I serine proteases. The information provided by both the c
hemical cross-linking studies and the homology modeling enabled us to
construct a three-dimensional model for the assembly of the C-terminal
part of the gamma-B region, comprising module V, the intermediary seg
ment, and the B chain. This model shows that module V interacts with t
he serine protease B chain on the side opposite to both the activation
site and the catalytic site. Functional implications of this interact
ion are discussed in terms of the possible role of module V in the spe
cific recognition and positioning of C4, one of the two substrates of
C(1) over bars$.