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1
MIXED BRIGHTNESS-INTEGRALS OF CONVEX BODIES
MIXED BRIGHTNESS-INTEGRALS OF CONVEX BODIES
Li Ni | 대한수학회 | 2010
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2
Likely mean value theorem of integrals of real mapping between fuzzy bounds
Likely mean value theorem of integrals of real mapping between fuzzy bounds
유종원 | 동아대학교 기초과학연구소 | 1997
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3
Conditional Yeh-Wiener integral = 조건부 Yeh-Wiener 적분
Conditional Yeh-Wiener integral = 조건부 Yeh-Wiener 적분
김성수 | 배재대학교 자연과학연구소 | 1999
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4
Ergodic theorems for closed monotone operators of non-linear volterra integral equations in hilbert spaces
Ergodic theorems for closed monotone operators of non-linear volterra integral equations in hilbert spaces
엄미래 | 동서대학교 | 1999
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5
On the fundamental concepts of the Fuzzy integrals : Fuzzy 적분의 기본개념에 관하여
On the fundamental concepts of the Fuzzy integrals : Fuzzy 적분의 기본개념에 관하여
임종록 | 한양대학교 기초과학연구소 | 1995
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6
(An) Operator-valued Wiener and Feynman integral of functionals determined by fourier transforms = 작용소가의 위너와 페인만 적분
(An) Operator-valued Wiener and Feynman integral of functionals determined by fourier transforms = 작용소가의 위너와 페인만 적분
안병무 | 순천향대학교 | 1997
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7
(A) bounded convergence theorem for the operator-valued Wiener and Feynman integral = 작용소가의 위너와 페인만 적분의 유계 수렴 정리
(A) bounded convergence theorem for the operator-valued Wiener and Feynman integral = 작용소가의 위너와 페인만 적분의 유계 수렴 정리
안병무 | 순천향대학교 | 1996
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8
Further properties of Fuzzy Daniell integral
Further properties of Fuzzy Daniell integral
오후진 | 공주사범대학 | 1986
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9
Fuzzy Daniell Integral : Fuzzy Daniell 적분에 관하여
Fuzzy Daniell Integral : Fuzzy Daniell 적분에 관하여
오후진 | 공주사범대학 | 1985
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10
(A) Proof of Dirichlet's Integral
(A) Proof of Dirichlet's Integral
소원섭 | 공주사범대학 | 1971
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