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논문 기본 정보
- 자료유형
- 학술저널
- 저자정보
- 발행연도
- 2009.1
- 수록면
- 369 - 382 (14page)
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In this paper we establish various relationships among the generalized
integral transform, the generalized convolution product and the ¯rst variation for functionals in a Banach algebra [수식] introduced by Chang and Skoug in
[14]. We then derive an inverse integral transform and obtain several relationships
involving inverse integral transforms.
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참고문헌 (23)
참고문헌 신청
B.J. Kim / 2004 / Integral transforms, convolution products, and first variations / Int. J. Math. Math. Soc 11 : 579 ~ 598
B.S. Kim / 2003 / Integral transforms of functionals in L2(C0[0; T]) / Rocky Moun-tain J. Math 33 : 1379 ~ 1393
E. Nelson / 1967 / Dynamical Theories of Brownian Motion (2nd edition). Math. Notes / University Press
G.W. Johnson / 1981 / Notes on the Feynman integral, I / Pacific J. Math 93 : 313 ~ 324
G.W. Johnson / 2000 / The Feynman Integral and Feynman's Operational Calculus / The Clarendon Press
B.S. Kim / 2003 / Integral transforms of functionals in L2(C0[0; T]) / Rocky Moun-tain J. Math 33 : 1379 ~ 1393
E. Nelson / 1967 / Dynamical Theories of Brownian Motion (2nd edition). Math. Notes / University Press
G.W. Johnson / 1981 / Notes on the Feynman integral, I / Pacific J. Math 93 : 313 ~ 324
G.W. Johnson / 2000 / The Feynman Integral and Feynman's Operational Calculus / The Clarendon Press
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