PRODUK SILANG TEREDUKSI DARI ALJABAR-C^* OLEH SEMIGRUP PADA AUTOMORFISMA
Gerard.J. Murphy (1991) mendefinisikansuatusistemdinamik(A,M,α) terdiri dari A aljabar-C^*dan Msemigrupdenganunsuridentitas, dimanakeduanyadihubungkanolehaksihomomorfismaα oleh M pada automorfisma di A. Produk silang dari sistemdinamik(A,M,α), yaitu(B,ρ,V) terdiri dari aljabar-C^* B (yang selanjutny...
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2014-06-25.
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001 | repoupi_16616 | ||
042 | |a dc | ||
100 | 1 | 0 | |a Shabilla, Nadia |e author |
245 | 0 | 0 | |a PRODUK SILANG TEREDUKSI DARI ALJABAR-C^* OLEH SEMIGRUP PADA AUTOMORFISMA |
260 | |c 2014-06-25. | ||
500 | |a http://repository.upi.edu/16616/2/S_MTK_1005195_Title.pdf | ||
500 | |a http://repository.upi.edu/16616/1/S_MTK_1005195_Abstract.pdf | ||
500 | |a http://repository.upi.edu/16616/9/S_MTK_1005195_Table_of_content.pdf | ||
500 | |a http://repository.upi.edu/16616/4/S_MTK_1005195_Chapter1.pdf | ||
500 | |a http://repository.upi.edu/16616/5/S_MTK_1005195_Chapter2.pdf | ||
500 | |a http://repository.upi.edu/16616/6/S_MTK_1005195_Chapter3.pdf | ||
500 | |a http://repository.upi.edu/16616/7/S_MTK_1005195_Chapter4.pdf | ||
500 | |a http://repository.upi.edu/16616/8/S_MTK_1005195_Chapter5.pdf | ||
500 | |a http://repository.upi.edu/16616/3/S_MTK_1005195_Bibliography.pdf | ||
520 | |a Gerard.J. Murphy (1991) mendefinisikansuatusistemdinamik(A,M,α) terdiri dari A aljabar-C^*dan Msemigrupdenganunsuridentitas, dimanakeduanyadihubungkanolehaksihomomorfismaα oleh M pada automorfisma di A. Produk silang dari sistemdinamik(A,M,α), yaitu(B,ρ,V) terdiri dari aljabar-C^* B (yang selanjutnya dinotasikan dengan A⋊_α M) dan pasangan(ρ,V) yangmerupakanhomomofismakovarian di A⋊_α M. Pada tulisan ini dipelajari tentang bentukrepresentasiisometrikregulerdariMsemigrupkanselatifkanan (denganunsuridentitas) di ruang Hilbert l^2 (M,H) dan konstruksi produksilangA⋊_α Mdarisistemdinamik(A,M,α), yang terdiri dari A aljabar-C^* unital dan M semigrupkanselatifkanandenganidentitas. Kemudiandikajisifat universal dariproduksilangA⋊_α M sehingga melahirkan produk silang tereduksi di (A,M,α). Gerard.J. Murphy (1991) defined a dynamical system (A,M,α) which contains a C*-algebra A and a semigroup with identity element M of automorphism on A. The system (B,ρ,V) is a crossed product for dynamical system (A,M,α), that contains C*-algebra B (which later will be denoted as A⋊_α M) and a covariant homomorphism which denoted as a pair (ρ,V). In this paper, we learn a regular isometric's form of right-cancellative semigroup (with identity element) M on Hilbert space l^2 (M,H), construction of crossed product A⋊_α M from a dynamical system (A,M,α) which contains a unitalC*-algebra A and right-cancellative semigroup (with identity element) M. Moreover, we investigate the universal property of a crossed product A⋊_α M that forms a reduced crossed product on (A,M,α). | ||
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690 | |a QA Mathematics | ||
655 | 7 | |a Thesis |2 local | |
655 | 7 | |a NonPeerReviewed |2 local | |
787 | 0 | |n http://repository.upi.edu/16616/ | |
787 | 0 | |n http://repository.upi.edu | |
856 | |u https://repository.upi.edu/16616 |z Link Metadata |