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There are two versions of n-norm in Ip space, due to Gahler and Gunawan. We prove that both versions are equivalent. The equivalence is first proved for n = 2, and then it is generalized for any n E N. In n-normed space with n > 2, we redefine the equivalence of n-norm and n-Banach space.
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id-itb.:72542017-09-27T14:41:45Z#TITLE_ALTERNATIVE# MUTAQIN (NIM 20106008), ANWAR Indonesia Theses INSTITUT TEKNOLOGI BANDUNG https://digilib.itb.ac.id/gdl/view/7254 There are two versions of n-norm in Ip space, due to Gahler and Gunawan. We prove that both versions are equivalent. The equivalence is first proved for n = 2, and then it is generalized for any n E N. In n-normed space with n > 2, we redefine the equivalence of n-norm and n-Banach space. text |
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There are two versions of n-norm in Ip space, due to Gahler and Gunawan. We prove that both versions are equivalent. The equivalence is first proved for n = 2, and then it is generalized for any n E N. In n-normed space with n > 2, we redefine the equivalence of n-norm and n-Banach space. |
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MUTAQIN (NIM 20106008), ANWAR #TITLE_ALTERNATIVE# |
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MUTAQIN (NIM 20106008), ANWAR |
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MUTAQIN (NIM 20106008), ANWAR |
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