schlichtadj.

Brit.

/ʃlɪxt/, U.S.

/ʃlɪxt/

Forms: also occasionally (irregular) with capital initial.

Origin: A borrowing from German. Etymon: German schlicht.

Etymology: < German schlicht simple, plain (see slight adj.), also specifically with reference to a function (1916).

Mathematics.

Designating any holomorphic one-to-one function defined on a disk in the complex plane; spec. (in later use) one that is defined on the unit disk and is such that the values of it and its derivative at 0 are 0 and 1 respectively. Also: the domain of such a function.

ΘΚΠ

the world > relative properties > number > algebra > [adjective] > relating to expressions > relating to functions

generating1671

exponential1704

discontinuous1803

functional1806

odd1812

periodic1820

syzygetic1850

convex1858

graphometric1865

polycyclic1869

subrational1875

synectic1876

variational1879

polyhedral1881

holomorphic1886

tropical1887

Gudermannian1888

monogeneous1888

monotonous1890

oscillating1893

monotonic1901

monotone1903

orthogonalized1909

schlicht1925

concave1942

deconvolved1974

unate1978

1925 Proc. London Math. Soc. 23 481 If f is a ‘schlicht’ function in | z | < R, i.e. takes no value more than once, the domain W (considered on the simple w-plane) is ‘schlicht’, i.e. does not overlap itself.

1958 Math. Proc. Cambr. Philos. Soc. 54 378 Suppose we are given any schlicht domain D, and we wish to determine E(D).

2007 Jrnl. Amer. Math. Soc. 20 819 Consequently, the following mapping is a Schlicht function.

This entry has been updated (OED Third Edition, June 2019; most recently modified version published online March 2022).

单词	schlicht
释义	schlichtadj. Brit. /ʃlɪxt/, U.S. /ʃlɪxt/ Forms: also occasionally (irregular) with capital initial. Origin: A borrowing from German. Etymon: German schlicht. Etymology: < German schlicht simple, plain (see slight adj.), also specifically with reference to a function (1916). Mathematics. Designating any holomorphic one-to-one function defined on a disk in the complex plane; spec. (in later use) one that is defined on the unit disk and is such that the values of it and its derivative at 0 are 0 and 1 respectively. Also: the domain of such a function. ΘΚΠ the world > relative properties > number > algebra > [adjective] > relating to expressions > relating to functions generating1671 exponential1704 discontinuous1803 functional1806 odd1812 periodic1820 syzygetic1850 convex1858 graphometric1865 polycyclic1869 subrational1875 synectic1876 variational1879 polyhedral1881 holomorphic1886 tropical1887 Gudermannian1888 monogeneous1888 monotonous1890 oscillating1893 monotonic1901 monotone1903 orthogonalized1909 schlicht1925 concave1942 deconvolved1974 unate1978 1925 Proc. London Math. Soc. 23 481 If f is a ‘schlicht’ function in \| z \| < R, i.e. takes no value more than once, the domain W (considered on the simple w-plane) is ‘schlicht’, i.e. does not overlap itself. 1958 Math. Proc. Cambr. Philos. Soc. 54 378 Suppose we are given any schlicht domain D, and we wish to determine E(D). 2007 Jrnl. Amer. Math. Soc. 20 819 Consequently, the following mapping is a Schlicht function. This entry has been updated (OED Third Edition, June 2019; most recently modified version published online March 2022). < adj.1925
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