中文摘要：

近年来,嵌段共聚物在受限空间中的自组装已成为高分子科学领域一个新的关注点.在受限条件下,嵌段共聚物展现出更多的可调控性,可获得复杂多样的微相分离结构.这些新颖的结构为实现嵌段共聚物更加丰富的功能奠定了材料基础.中国的学者们在嵌段共聚物受限自组装的理论模拟和实验研究方面取得了一系列重要创新成果,有力地推动了该领域的发展.本文总结和评述了中国学者在该领域的研究进展,并展望了嵌段共聚物受限自组装研究未来发展的机遇与挑战.

英文摘要：

Block copolymers（BCPs） are a kind of copolymers containing homopolymer blocks that are chemically bonded together. They can undergo microphase separation（i.e., self-assembly） to form well-defined nanostructures（e.g., spheres, cylinders, vesicles, etc.）, since their non-compatible blocks are covalently bonded, limiting the macrophase separation. The self-assembled nanostructures possess great potential for various applications in the fields of nanolithography, photonic crystal, data storage, drug delivery and controlled release, diagnostics and others. When imposing spatial constrains on BCPs, where the confining volume has at least one dimension comparable to the period（L0） of the bulk copolymer phase, a large variety of novel BCP assemblies（e.g., helix, patchy, staking, and other complex structures） can be generated under confined space due to the symmetry breaking, interfacial interactions, structural frustration and confinement-induced entropy loss. Recently, the fabrication of confined assemblies of BCPs and investigation of the BCPs assembly in different confined geometries from experimental and theoretical simulation points have been a topic of great interest in the scientific communities in China. This review aims to summarize some research progress on confined assembly of BCPs in China, including the general concept of confined assembly of BCPs, experimental and simulative investigation of confined assemblies of BCPs through varying factors under different dimensions, and potential applications of confined BCP assemblies. Factors affecting the confined assembly of BCPs, including the degree of confinement（D/L0, D is the size of confinement space）, interfacial interaction（selective or neutral interface）, geometry of the confining space, block ratio, topology structure of the BCPs, and others, are also discussed. Moreover, compared with one dimension（1D） and 2D confinement, 3D confinement provides the most tightly confining geometry（i.e., highest confinement degree） and p