³í¹®¸í |
[³í¹®] Çö´ë°ÇÃàÀÇ À§»ó±âÇÏÇÐÀû °ø°£ÇüŰæÇâ¿¡ °üÇÑ ¿¬±¸ / A study on the Tendency of Topological Formation in Contemporary Architecture |
¼ö·Ï»çÇ× |
Çѱ¹¹®È°ø°£°ÇÃàÇÐȸ ³í¹®Áý, Åë±Ç Á¦13È£ (2005-08) |
ÆäÀÌÁö |
½ÃÀÛÆäÀÌÁö(113) ÃÑÆäÀÌÁö(8) |
ÁÖÁ¦¾î |
À§»ó±âÇÏÇÐ ; Æúµù ; Ç¥ÇÇ ; ³Ò½º ; º¯Çü ; ¸þºñ¿ì½º¶ì ; Topology ; Folding ; Surface ; N.U.R.B.S. ; Deformation ; Mobius strip |
¿ä¾à1 |
º» ¿¬±¸¿¡¼´Â Çö´ë°ÇÃà¿¡¼ º¸¿© Áö´Â À§»ó±âÇÏÇÐÀûÀÎ °ø°£ÇüŰæÇâÀÇ ÀÌ·ÐÀû, öÇÐÀû, »çȸÀû, ±â¼úÀûÀÎ ¹è°æ¿¡ ´ëÇÑ °íÂû°ú ´õºÒ¾î Çö´ë°ÇÃà¿¡¼ÀÇ Ç¥ÇÇÀÇ °³³ä, °ü°èÀÇ °³³ä, ±×¸®°í ¸Æ¶ôÀ¸·Î¼ÀÇ °³³ä¿¡¼ ±¸Ã¼ÀûÀΠǥÇöƯ¡ÀÇ ºÐ¼®À» ÅëÇØ »õ·Î¿î Á¶ÇüÇö»óÀ» Àû±ØÀûÀ¸·Î ÀÌÇØÇÏ°í »ìÆìº¸°íÀÚ ÇÑ´Ù. |
¿ä¾à2 |
Topology is the study of the behavior of a surface structure under deformation. The surface registers the changes of the differential space-time changes in a continuous deformation. This has potentials for topological architectural form. The continuous deformation of a surface can lead to the intersection of interior and exterior planes in a continuous morphological changes, just as in the Mobius strip or Klein bottle. The architects use this topological form in design. Today, space is understood to be topologically formed. Rather than a static model of formations, space is understood be malleable and changeable, and its organization, division, and appropriation becomes elastic. The paper examines this tendency of topological formation in contemporary architecture. |