MAPPING THEOREMS ON $X_1$${\circled{+}}$X_2$
한국수학교육학회지시리즈B:순수및응용수학 / Journal of the Korean Society of Mathematical Education Series B: Theoretical Mathematics and Pedagogical Mathematics, (P)3059-0604; (E)3059-1309
1997, v.4 no.2, pp.115-119
Kim, Jae-Woon
(Department of Mathematics Education, Chongju University)
Kim, Jae-Woon.
(1997). MAPPING THEOREMS ON <TEX>$X_1$</TEX><TEX>${\circled{+}}$</TEX><TEX>X_2$</TEX>, 4(2), 115-119.
Abstract
We show that if $f_{i}$:$X_{i}$ longrightarrow Y is strongly continuous(resp. weakly continuous, set connected, compact, feebly continuous, almost-continuous, strongly $\theta$-continuous, $\theta$-continuous, g-continuous, V-map), then F : $X_1 \bigoplus X_2$longrightarrow Y is strongly continuous(resp.weakly continuous, set connected, compact, feebly continuous, almost-continuous, strongly $\theta$-continuous, $\theta$-continuous, g-continuous, V-map).
- keywords
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strongly <tex> $\theta$</tex>-continuous,
weakly continuous,
set-connected,
feebly continuous,
almost-continuous,
g-continuous,
V-map