The Cameron-Storvick function space integral: The \(L_1\) theory
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Publication:1218543
DOI10.1016/0022-247X(75)90017-7zbMath0308.28006MaRDI QIDQ1218543
David Skoug, Gerald W. Johnson
Publication date: 1975
Published in: Journal of Mathematical Analysis and Applications (Search for Journal in Brave)
Related Items (9)
Generalized Feynman integrals: The \({\mathcal L} (L_ 2,L_ 2)\) theory ⋮ The Cameron-Storvick function space integral: An L(Lp, Lp′) theory ⋮ The Cameron-Storvick function space integral: An L(Lp, Lp′) theory ⋮ Integral transform as operator-valued Feynman integrals via conditional Feynman integrals over Wiener paths in abstract Wiener space ⋮ Operator-valued Feynman integral via conditional Feynman integrals on a function space ⋮ A bounded convergence theorem for the Feynman integral ⋮ Analytic operator-valued Feynman integrals of certain finite-dimensional functionals on function space ⋮ Jump-type processes and their applications in quantum mechanics ⋮ Perturbation theory and a dominated convergence theorem for Feynman integrals
Cites Work
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- Cameron and Storvick's function space integral for a Banach space of functionals generated by finite-dimensional functionals
- Operator-valued Feynman integrals of finite-dimensional functionals
- Feynman integrals of non-factorable finite-dimensional functionals
- A Banach algebra of Feynman integrable functionals with application to an integral equation formally equivalent to Schrödinger's equation
- An operator valued function space integral applied to integrals of functions of class L\(_2\)
- Cameron and Storvick's Function Space Integral for Certain Banach Spaces of Functionals
- A Function Space Integral for a Banach Space of Functionals on Wiener Space
- Operator-Valued Feynman Integrals of Certain Finite-Dimensional Functionals
- An Operator Valued Function Space Integral: A Sequel to Cameron and Storvick's Paper
- An Operator-Valued Function-Space Integral Applied to Integrals of Functions of Class L 1
- An operator valued function space integral applied to multiple integrals of functions of class L1
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