Oishi Shinya, Karki Rajeshri G, Shi Zhen-Dan, Worthy Karen M, Bindu Lakshman, Chertov Oleg, Esposito Dominic, Frank Peter, Gillette William K, Maderia Melissa, Hartley James, Nicklaus Marc C, Barchi Joseph J, Fisher Robert J, Burke Terrence R
Laboratory of Medicinal Chemistry, Center for Cancer Research, National Cancer Institute, National Institutes of Health, PO Box B, Bldg. 376 Boyles St. Frederick, MD 21702-1201, USA.
Bioorg Med Chem. 2005 Apr 1;13(7):2431-8. doi: 10.1016/j.bmc.2005.01.052.
Preferential binding of ligands to Grb2 SH2 domains in beta-bend conformations has made peptide cyclization a logical means of effecting affinity enhancement. This is based on the concept that constraint of open-chain sequences to bend geometries may reduce entropy penalties of binding. The current study extends this approach by undertaking ring-closing metathesis (RCM) macrocyclization between i and i+3 residues through a process involving allylglycines and beta-vinyl-functionalized residues. Ring closure in this fashion results in minimal macrocyclic tetrapeptide mimetics. The predominant effects of such macrocyclization on Grb2 SH2 domain binding affinity were increases in rates of association (from 7- to 16-fold) relative to an open-chain congener, while decreases in dissociation rates were less pronounced (approximately 2-fold). The significant increases in association rates were consistent with pre-ordering of solution conformations to near those required for binding. Data from NMR experiments and molecular modeling simulations were used to interpret the binding results. An understanding of the conformational consequences of such i to i+3 ring closure may facilitate its application to other systems where bend geometries are desired.
配体优先结合处于β-转角构象的Grb2 SH2结构域,这使得肽环化成为提高亲和力的合理方法。这基于这样一个概念,即开放链序列被限制为弯曲几何形状可能会降低结合时的熵罚。当前的研究通过一个涉及烯丙基甘氨酸和β-乙烯基官能化残基的过程,在i和i+3残基之间进行闭环复分解(RCM)大环化,扩展了这种方法。以这种方式闭环会产生最小的大环四肽模拟物。这种大环化对Grb2 SH2结构域结合亲和力的主要影响是,与开链同类物相比,缔合速率增加(7至16倍),而解离速率的降低则不太明显(约2倍)。缔合速率的显著增加与溶液构象预先排列为接近结合所需构象一致。来自核磁共振实验和分子模拟的数据被用于解释结合结果。了解这种i到i+3闭环的构象后果可能有助于将其应用于其他需要弯曲几何形状的系统。