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Converse measurability
theorems for Yeh-Wiener space
Kun Soo Chang |
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Vol. 97 (1981), No. 1, 59–63
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Abstract |
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Cameron and Storvick established a theorem for evaluating in terms of a Wiener integral the Yeh-Wiener integral of a functional of x which depends on the values of x on a finite number of horizontal lines. Skoug obtained the converse of the theorem in case of one horizontal line. In this paper we extend Skoug’s result to the case of a finite number of horizontal lines. |
Mathematical Subject Classification 2000
Primary: 60H05
Secondary: 28C20, 60J65
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Milestones
Received: 11 November 1980
Published: 1 November 1981
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Authors |
| Kun Soo Chang | |
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