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Inner product space has properties cause we make define area of parallelepiped that be formed by vectors in inner product space. In arbitrary inner product space we can define norm of vector. Then, each inner product space is norm space. Unfortunately, generally norm space is not inner product space...

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Main Author: RANGGA KRISTIANTO (NIM 10104075), TYAS
Format: Final Project
Language:Indonesia
Online Access:https://digilib.itb.ac.id/gdl/view/11539
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Institution: Institut Teknologi Bandung
Language: Indonesia
id id-itb.:11539
spelling id-itb.:115392017-09-27T11:43:07Z#TITLE_ALTERNATIVE# RANGGA KRISTIANTO (NIM 10104075), TYAS Indonesia Final Project INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/11539 Inner product space has properties cause we make define area of parallelepiped that be formed by vectors in inner product space. In arbitrary inner product space we can define norm of vector. Then, each inner product space is norm space. Unfortunately, generally norm space is not inner product space. It's cause definition of area of parallelepiped in norm space different with definition of parallelepiped in inner product space. We have two different definitions about area of parallelepiped in norm space. Those are introduced by Gunawan and Gahler. This final project study about equivalence of Gunawan and Gahler definitions, especially in L2 space. We have already known L2 space is inner product space. <br /> text
institution Institut Teknologi Bandung
building Institut Teknologi Bandung Library
continent Asia
country Indonesia
Indonesia
content_provider Institut Teknologi Bandung
collection Digital ITB
language Indonesia
description Inner product space has properties cause we make define area of parallelepiped that be formed by vectors in inner product space. In arbitrary inner product space we can define norm of vector. Then, each inner product space is norm space. Unfortunately, generally norm space is not inner product space. It's cause definition of area of parallelepiped in norm space different with definition of parallelepiped in inner product space. We have two different definitions about area of parallelepiped in norm space. Those are introduced by Gunawan and Gahler. This final project study about equivalence of Gunawan and Gahler definitions, especially in L2 space. We have already known L2 space is inner product space. <br />
format Final Project
author RANGGA KRISTIANTO (NIM 10104075), TYAS
spellingShingle RANGGA KRISTIANTO (NIM 10104075), TYAS
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author_facet RANGGA KRISTIANTO (NIM 10104075), TYAS
author_sort RANGGA KRISTIANTO (NIM 10104075), TYAS
title #TITLE_ALTERNATIVE#
title_short #TITLE_ALTERNATIVE#
title_full #TITLE_ALTERNATIVE#
title_fullStr #TITLE_ALTERNATIVE#
title_full_unstemmed #TITLE_ALTERNATIVE#
title_sort #title_alternative#
url https://digilib.itb.ac.id/gdl/view/11539
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