[1] S. Banach, Th´eorie des Op´erations Lin´eaires, Monografje Matematyczne, Warsaw, 1932.
[2] A. Browder, Introduction to Function Algebras, W.A. Benjamin, Inc., New YorkAmsterdam, 1969.
[3] N. Dunford and J. Schwartz, Linear Operators (Part I), Interscience Publishers, Inc., New
York, 1958.
[4] P.L. Duren, Theory of H p spaces, Academic Press, New York-London, 1970.
[5] R. Fleming and J. Jamison, Isometries on Banach spaces: function spaces, Chapman &
Hall/CRC, Boca Raton, FL, 2003.
[6] O. Hatori and T. Miura, Real-linear isometries between function algebras. II, Cent. Eur.
J. Math. 11 (2013), no. 10, 1838–1842.
[7] K. Jarosz, Isometries in semisimple, commutative Banach algebras, Proc. Amer. Math.
Soc. 94 (1985), no. 1, 65–71.
[8] K. Kawamura, A Banach-Stone type theorem for C 1 -function spaces over the circle, Topology Proc. 53 (2019), 15–26.
[9] K. Kawamura, H. Koshimizu and T. Miura, Norms on C 1 ([0, 1]) and their isometries,
Acta Sci. Math. (Szeged) 84 (2018), no. 1–2, 239–261.
[10] S. Mazur and S. Ulam, Sur les transformations isom´etriques d’espaces vectoriels norm´es,
C. R. Acad. Sci. Paris, 194 (1932), 946–948.
[11] T. Miura and N. Niwa, Surjective isometries on a Banach space of analytic functions on
the open unit disc, Nihonkai Math. J. 29 (2018), no. 1, 53–67.
[12] T. Miura and N. Niwa, Surjective isometries on a Banach space of analytic functions on
the open unit disc, II, Nihonkai Math. J. 31 (2020), 75–91.
[13] W.P. Novinger and D.M. Oberlin, Linear isometries of some normed spaces of analytic
functions, Canad. J. Math. 37 (1985), no. 1, 62–74.
[14] N.V. Rao and A.K. Roy, Linear isometries of some function spaces, Pacific J. Math. 38
(1971), 177–192.
[15] W. Rudin, Real and Complex Analysis, Third Edition, McGraw-Hill Book Co., New York,
1987.
...