张量空间中的真正锥被引量：2

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摘要本文指出了文献 [1 ]在张量空间中定义的两种锥是一致的 ,证明了它们是张量空间中的最小真正锥 ,并可用来表示有限维实空间中由锥不变算子所组成的锥 ,因而可用来研究锥不变算子 .

作者牛少彰

机构地区北京邮电大学基础科学部

出处《工科数学》 2000年第1期45-47,共3页 Journal of Mathematics For Technology

关键词张量积张量空间真正锥锥不变算子射影锥

参考文献3

1Barker G P. Monotone norms and tensor products[J]. Linear and Muttillnear Algebra, 1976,4:191-199.
2Tam B S. Some results of potyhedral cones and simplicial eones[J]. Linear and Muttitinear Algebra, 1977.4:281-284.
3Mcmullen P. and Shephard G C. Convex Polytops and the Upper Bound conjecture[M]. Cambridge University Press, London, 1971.

1Barker G P. Monotone Norms and Tensor Products[J]. Linear and Multilinear Algebra, 1976, 4:191-199.
2Tam B S. Some Results of Polyhedral Cones and Simplicial Cones[J]. Linear and Multilinear Algebra, 1977,4:281 - 284.
3Mcmullen P, Shephard G C. Convex Polytops and the Upper Bound Conjecture[M]. Cambridge University Press London, 1971.
4Barker G P, Loewy R. The Structure of Cones of Matrices[J]. Linear Algebra and Its Application, 1975, 12:87-94.
5Loewy R, Schneider H. Indecomposable Cones[J]. Linear Algebra and Its Application, 1975, 11:235-245.
6Barker G P, Loewy R. The Structure of Cones of Matrices[J]. Linear Algebra and Its Application, 1975, 12:87-94.
7Barker G P. Monotone Norms and Tensor Products[J]. Linear and Multilinear Algebra, 1976, 4:191-199.
8Tam B S. Some Results of Polyhedral Cones and Simplicial Cones[J]. Linear and Multilinear Algebra, 1977, 4:281-284.
9Mcmullen P, Shephard G C. Convex Polytops and the Upper Bound Conjecture[M]. Cambridge University Press London, 1971.

工科数学

2000年第1期

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