Fujun Wang tarapyndan döredilen Tetris Kitap tekjesi dizaýny Mebel Dizaýny Bäsleşik Kategoriýasynda 2022 A' Design Award Demir Baýragy baýragynyň abraýly ýeňijisidir.
DemirMebel· 2022
Tetris Kitap tekjesi
dizaýner: Fujun Wang
Müşderi: Nanchang University
Mebel Kategoriýasynda A' Design Award Demir Baýragy Ýeňijisi
Tassyklanan Baýrak Ýeňijisi
#138030 üçin Baýrak Ýagdaýyny BarlaňDizaýn
Tetris Kitap tekjesi hakynda
Tetris — çeýe saklamak üçin niýetlenen modul kitap tekjesidir. Kitap tekjesi uly çarçuwadan we plitka gabat getirmek oýnunyň bloklaryna meňzeş şekilli kiçi şkaflar toplumyndan ybaratdyr. Ulanyjylar kiçi şkaflary aýryp, olary şekil we reňk boýunça gaýtadan tertipläp, şahsy ýerleşişini düzüp bilerler. Her bir kiçi şkafy hem aýratynlykda aýryp, saklaýyş gutusy hökmünde ulanyp bolýar. Kitap tekjesi ýeňil material bolan, gowy gatylygy, berkligi, poslama garşylygy we kebşirlenip bilinjekligi bilen tapawutlanýan alýumin garyndysyndan ýasalandyr. Onuň ölçegleri 120,6 × 30,4 × 181,6 santimetrdir.
Ykrar etme
A' Design Award Demir Baýragy hakynda
Tetris Kitap tekjesi A' Design Award Demir Baýragynyň ýeňijisidir; bu gowy dizaýn edilen eserlerden garaşylýan hünär we senagat talaplaryny kanagatlandyrýan gowy dizaýnlara berilýän abraýly ykrarnamadyr. Demir ýeňijileri döredijileriniň uly başarnygyny, ýokary ugurlaşygyny, hünärmen düşünjesini we döredijilik ukybyny görkezýär. Tetris Kitap tekjesi uly baha berilýän, haýran galynýan we söýülýän, amaly we täzelikçi eser bolmagy garaşylýar. A' Design Award Demir Baýragyny gazanan bu dizaýn pudagyň iň oňat tejribelerini birleşdirýär we bilim we zehin bilen baglanyşykly ukyply tehniki aýratynlyklara eýedir. Tetris Kitap tekjesi jikme-jikligi üçin hormatlanylýar we dünýäni has gowy ýere öwürmäge kömek edýän ýaşaýyş hilini gowulandyrýan zatlary hödürlemek üçin dizaýn edilendir.
Dizaýnyň sahna arkasy
Metbugat toplumy
Dizaýner tarapyndan berlen kreditler, topar agzalary we tehniki maglumatlar.
- Üýtgeşik Aýratynlyklar
- This is a unique bookcase design. The most different is that it is a DIY bookcase. It is divided into small cabinet and big cabinet two parts. Small cabinets use the semantics of Tetris. Users can put different shapes and color blocks into large cabinets to DIY their own bookcase according to the characteristics. The small cabinet can also be removed as a small storage box.
- Ölçegler we Gaplama
- length 120.6cm x Width 30.4 cm x Height 181.6cm
- Bellikler
- Bookcase, DIY, Different, Tetris, Beautiful, Assembly
- Önümçilik Tehnologiýasy
- The bookcase is made of aluminum alloy. Aluminum alloy has good stiffness and strength, but also light weight. It has good casting performance and plastic processing performance, good electrical and thermal conductivity, good corrosion resistance and weldability.
- Dizaýn Kynçylygy
- This is an innovative design with a complex internal structure, and the machining qualification rate is the biggest challenge encountered by this project.
- Gözleg
- The most common consideration for users to buy bookcases is the amount of storage, the convenience of using (taking books to buy books), the space, the safety (including formaldehyde and stability), and the cost performance.
- Ylham
- I got inspiration from the shape of Tetris and designed this bookcase in the shape of it. Nowadays, more and more people like DIY products. The motivation for our design was that it was a free-form bookcase.
- Taslama Dowamlylygy
- The project started in September 2021 in Milan and finished in February 2022 in that place, and was exhibited in China in February 2022.
- Iş Akymy
- First, when the user starts assembling, remove all the small boxes. Just like Tetris, users can make their own DIY bookcase by matching different shapes and color blocks based on the characteristics. At the same time, the user can also remove the small box as a storage rack to use.
- Patentler
- Copyrights belong to Bruce Tao, 2022
- Topar Agzalary
- Design leader: Zichen Liu
Designer: Qianzi Wang - Surat Awtorlary
- Creator (Bruce Tao / Designer)
Hemaýatçy
Designers.org-dan Daşary Öwreniň
Mahabat hyzmatdaşlarymyzdan önümleri, hyzmatlary we mümkinçilikleri tapyň.
Has köp öwreniň
Degişli dizaýnlar
Şol bir kategoriýadan mynasyplyk boýunça saýlanan beýleki baýrakly dizaýnlary öwreniň.