Article
Full entry |
PDF
(0.9 MB)
Feedback
PDF
(0.9 MB)
Feedback
Keywords:
$L_p$-norms of an integral operator; Hermitian Fredholm integral operator
$L_p$-norms of an integral operator; Hermitian Fredholm integral operator
Summary:
References:
[1] L. G. Brown, H. Kosaki: Jensen’s inequality in semi-finite von Neumann algebras. J. Operator Theory 23 (1990), 3–19. MR 1054812
[2] A. C. Hearn: REDUCE 2 user’s manual. University of Utah, USA, 1973.
[3] R. A. Kunze: $L_p$ Fourier transforms on locally compact unimodular groups. Trans. Amer. Math. Soc. 89 (1958), 519–540. MR 0100235
[4] C. A. McCarthy: $c_p$. Israel J. Math. 5 (1967), 249–271. MR 0225140
[5] S. G. Michlin, Ch. L. Smolickij: Approximate methods of solution of differential and integral equations. Nauka, Moscow, 1965. (Russian) MR 0192630
[6] J. Peetre, G. Sparr: Interpolation and non-commutative integration. Ann. of Math. Pura Appl. 104 (1975), 187–207. MR 0473869
[7] I. E. Segal: A non-commutative extension of abstract integration. Ann. of Math. 57 (1953), 401–457, correction 58(1953), 595–596. MR 0054864 | Zbl 0051.34202
[8] P. Stavinoha: Convergence of $L_p$-norms of a matrix. Aplikace matematiky 30 (1985), 351–360. MR 0806832
[9] P. Stavinoha: On limits of $L_p$-norms of a linear operator. Czech. Math. J. 32 (1982), 474–480. MR 0669788
Search
Partner of
