Let be a complete probability measure on R, let m be the analogue of Wiener measure over paths on [0, T] and let f(t) be continuously differentiable on [0, T]. In this note, we give the analogue of Wiener measure m of {x in C[0, T]|x(0) < f(0) ...
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https://www.riss.kr/link?id=A103659962
2009
-
410
KCI등재
학술저널
579-586(8쪽)
0
상세조회0
다운로드다국어 초록 (Multilingual Abstract)
Let be a complete probability measure on R, let m be the analogue of Wiener measure over paths on [0, T] and let f(t) be continuously differentiable on [0, T]. In this note, we give the analogue of Wiener measure m of {x in C[0, T]|x(0) < f(0) ...
Let be a complete probability measure on R, let m be the analogue of Wiener measure over paths on [0, T] and let f(t) be continuously differentiable on [0, T]. In this note, we give the analogue of Wiener measure m of {x in C[0, T]|x(0) < f(0) and x(s0) f(s0) for some s0 in [0, T]} by use of integral equation techniques. This result is a generalization of Park and Paranjape’s 1974 result[1].
목차 (Table of Contents)
SOME RESULTS ON STRONG ¼{REGULARITY
ISOMORPHISM CLASSES OF ELLIPTIC CURVES OVER FINITE FIELDS WITH CHARACTERISTIC 3
POINCAR¶E S INEQUALITY ON A NEW FUNCTION SPACE L??(X)
A NOTE ON THE GENERALIZED VARIATIONAL INEQUALITY WITH OPERATOR SOLUTIONS