References
- Halmos P. A Hilbert space problem book. Vol. 19, Graduate texts in mathematics. New York (NY): Springer-Verlag; 1982.
- Rudin W. Real and complex analysis. 3rd ed. New York (NY): McGraw Hill; 1987.
- Dugundji J. Topology. Dubuque (IA): Brown; 1989.
- Jarosz K. Any Banach space has an equivalent norm with trivial isometries. Israel J Math. 1988;64:49–56.
- Li CK, So W. Isometries of lp-norm. Amer Math Monthly. 1994;101:452–453.
- Bóna M. Combinatorics of permutations. 2nd ed. Boca Raton (FL): CRC Press -- Chapman Hall; 2012.
- Schneider H, Turner REL. Matrices Hermitian for an absolute norm. Linear Multilinear Algebra. 1973;1:9–31.
- Li CK, Randrianantoanina B. Isometries of direct sums of sequence spaces. Asian J Math. 1998;2:157–180.
- Chan JT, Li CK, Sze NS. Isometries for unitarily invariant norms. Linear Algebra Appl. 2005;399:53–70.
- Đoković DŽ, Li CK. Overgroups of some classical linear groups with applications to linear preserver problems. Linear Algebra Appl. 1994;197–198:31–61.
- Li CK. Some aspects of the theory of norms. Linear Algebra Appl. 1994;212–213:71–100.
- Li CK, Tsing NK. Linear operators preserving unitarily invariant norms of matrices. Linear Multilinear Algebra. 1990;26:119–132.
- Johnson CR, Laffey T, Li C-K. Linear transformations on Mn(ℝ) that preserve the Ky Fan k-norm and a remarkable special case when (n, k) = (4,2). Linear Multilinear Algebra. 1988;23:285–298.
- Li CK, Tsing NK. Duality between some linear preserver problems. III. c-spectral norms and (skew)-symmetric matrices with fixed singular values. Linear Algebra Appl. 1991;143:67–97.
- Gaál M, Guralnick RM. On isometry groups of self-adjoint traceless and skew-symmetric matrices. Linear Algebra Appl. 2018;541:211–220.
- Dynkin E. Maximal subgroups of the classical groups. Amer Math Soc Transl. 1957;6:245–378.
- Fošner A, Ilišević D. Generalized bicircular projections via rank preserving maps on the spaces of symmetric and antisymmetric operators. Oper Matrices. 2011;5:239–260.
- Behrends E. M-structure and the Banach-Stone theorem. Vol. 736, Lecture notes in mathematics. Berlin: Springer-Verlag; 1979.
- Lal N, Merill S III. Isometries of Hp spaces of the torus. Proc Amer Math Soc. 1972;31:465–471.
- Bell SR, Krantz SG. Smoothness to the boundary of conformal maps. Rocky Mountain J Math. 1987;17:23–40.
- Ilišević D, Kuzma B, Li CK, et al. Preservers of isometries. Acta Sci Math (Szeged). Forthcoming.
- Ezzahraoui H, Mbekhta M, Salhi A, et al. A note on roots and powers of partial isometries. Arch Math. 2018;110:251–259.