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M Cheminant

Publications and source records attributed to M Cheminant.

4 recordsLinked to original sources

Solution structure of microcin J25, the single macrocyclic antimicrobial peptide from Escherichia coli.

The three-dimensional solution structure of microcin J25, the single cyclic representative of the microcin antimicrobial peptide class produced by enteric bacteria, was determined using two-dimensional 1H NMR spectroscopy and molecular modeling. This hydrophobic 21-residue peptide exhibits potent activity directed to Gram-negative bacteria. Its primary structure, cyclo(-V1GIGTPISFY10GGGAGHVPEY20F-), has been determined previously [Blond, A., Péduzzi, J., Goulard, C., Chiuchiolo, M. J., Barthélémy, M., Prigent, Y., Salomón, R.A., Farías, R.N., Moreno, F. & Rebuffat, S. (1999) Eur. J. Biochem., 259, 747-755]. Conformational parameters (3JNHCalphaH coupling constants, quantitative nuclear Overhauser enhancement data, chemical shift deviations, temperature coefficients of amide protons, NH-ND exchange rates) were obtained in methanol solution. Structural restraints consisting of 190 interproton distances inferred from NOE data, 11 phi backbone dihedral angle and 9 chi1 angle restraints derived from the coupling constants and three hydrogen bonds in agreement with the amide exchange rates were used as input for simulated annealing calculations and energy minimization in the program XPLOR. Microcin J25 adopts a well-defined compact structure consisting of a distorted antiparallel beta sheet, which is twisted and folded back on itself, thus resulting in three loops. Residues 7-10 and 17-20 form the more regular part of the beta sheet. The region encompassing residues Gly11-His16 consists of a distorted beta hairpin, which divides into two small loops and is stabilized by an inverse gamma turn and a type I' beta turn. The reversal of the chain leading to the Phe21-Pro6 loop results from a mixed beta/gamma turn. A cavity, in which the hydrophilic Ser8 side-chain is confined, is delimited by two crab pincer-like regions that comprise residues 6-8 and 18-1.

Amino Acid Sequence↗

Correspondence analysis of protein kinase C (PKC) inhibition by bis-basic substituted benzamides.

We describe the synthesis of a novel series of bis-basic substituted benzamides and their relative potency in inhibiting rat brain protein kinase alpha (PKC alpha) activity. None of the compounds inhibited enzyme activity via the catalytic domain but several did via the regulatory domain at 1-5 microM concentrations. Inhibition was comparable to that of several di- and triphenylacrylonitriles and triphenylethylenes. According to a multivariate factor (correspondence) analysis of QSAR descriptors, hydrophobicity (log p) and hydration energy were the most discriminant descriptors, much more so than molecular mass, molar refractivity, polarizability, molecular volume and solvent-accessible surface. Inhibitory activity was correlated with high hydrophobicity and low hydration energy. The higher potency of GL9 (N,N'-oxalyl-bis[(o-amino)[2-(diethylamino)ethyl]-benzamide]) that differed from its congener (GL25) by the presence of an oxamide rather than succinamide moiety was tentatively explained by the greater negative charges associated with the carbonyl groups of its oxamide residue. The higher potency of GL22 (N,N'-tere-phthalyl-bis[(o-amino)[2-(diethylamino)ethyl]-benzamide ] in which an aromatic ring is inserted between two benzamide moieties in para, para' rather than ortho, ortho' positions as in GL23 might be due to a planar conformation facilitating membrane insertion. In conclusion, correspondence analysis is a neat way of highlighting similarities and differences in molecular properties (QSAR descriptors and potency). Therapeutic doses of many classes of drug might interfere with the regulatory domain of PKC alpha if, like our test-compounds, they have basic side-chain(s), high hydrophobicity, low hydration energy, a planar conformation and/or a highly charged reactive (oxamide) moiety.

Animals↗

The Michaelis-Menten equation: computing substrate concentration as a function of time without restrictions on the initial conditions.

We describe a novel algorithm for enzyme kinetics following the Michaelis-Menten equation, with the particular aim of computing the substrate concentration as a function of time without restrictions on the initial conditions. This algorithm, named 'tangent exponential' was demonstrated to converge for all initial conditions when the initial substrate concentration is positive. When the data are close to the solution, a quadratic convergence was demonstrated.

Algorithms↗

Competitive interactions of drugs with their targets: a computerized improvement of Dixon's algorithm.

Many drugs are competitive and reversible enzyme inhibitors. When the target enzyme kinetics follows the Michaelis-Menten equation, the enzyme affinity of the inhibitor is characterized by a single parameter: the Ki value. This parameter is usually determined via Dixon's procedure: (i). the rate of reaction (V) is measured in the presence of a few concentrations of the inhibitor (I); (ii.) 1/V versus I gives a straight line, which allows a graphic determination of the inhibitory constants, or better via a least-square fit the linear regression. The introduction of appropriate weighting factors in the linear regression may improve the accuracy of the Ki determinations.

Algorithms↗