Isoperimetric Inequalities for Lattices in Semisimple Lie Groups of Rank 2.
E. Leuzinger, C. Pittet (1996)
Geometric and functional analysis
Similarity:
E. Leuzinger, C. Pittet (1996)
Geometric and functional analysis
Similarity:
T.N. Venkataramana (1988)
Inventiones mathematicae
Similarity:
Gopal Prasad (1977)
Bulletin de la Société Mathématique de France
Similarity:
Dragan M. Acketa (1979)
Publications de l'Institut Mathématique
Similarity:
McKenna, Geoffrey (2005)
The Electronic Journal of Combinatorics [electronic only]
Similarity:
Elkies, Noam D. (2001)
Experimental Mathematics
Similarity:
Dick, Josef, Pillichshammer, Friedrich (2005)
Integers
Similarity:
Fred Richman (1984)
Rendiconti del Seminario Matematico della Università di Padova
Similarity:
Yoav Segev (1994)
Mathematische Zeitschrift
Similarity:
Xiaofei Qi, Jinchuan Hou (2010)
Studia Mathematica
Similarity:
A linear map L on an algebra is said to be Lie derivable at zero if L([A,B]) = [L(A),B] + [A,L(B)] whenever [A,B] = 0. It is shown that, for a 𝒥-subspace lattice ℒ on a Banach space X satisfying dim K ≠ 2 whenever K ∈ 𝒥(ℒ), every linear map on ℱ(ℒ) (the subalgebra of all finite rank operators in the JSL algebra Alg ℒ) Lie derivable at zero is of the standard form A ↦ δ (A) + ϕ(A), where δ is a generalized derivation and ϕ is a center-valued linear map. A characterization of linear...
W. Waliszewski (1976)
Annales Polonici Mathematici
Similarity:
Henry H. Crapo (1967)
Rendiconti del Seminario Matematico della Università di Padova
Similarity: