The Feynman Integral and Feynman's Operational Calculus
By G. Johnson, Michel L. Lapidus. 2000
313 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/cebc50853858b2c728443f1c9b3c4a6601dea8d4
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- T. Banica
- Michel L. Lapidus
- M. V. Frankenhuijsen
- David L. Skoug
- D. Storvick
- Michael Brannan
- Moritz Weber
- Julien Bichon
Citations in the corpus
- A Survey of Results Involving Transforms and Convolutions in Function Space (2004, background): “On pages 609 637 of [34], Johnson and Lapidus give a detailed discussion of the Fresnel integral and various Fresnel classes of functionals.”
- Quantum automorphism groups of homogeneous graphs (2003, methodology): “If j is the antilinear map from C(X) to itself given by j (ii) = (ii) for any i, then the elements tj (1) and tj−1(1) constructed by Woronowicz in [16] are both equal to the unit of Q2 = Q02.”
- Fractal Geometry and Applications: A Jubilee of Benoît Mandelbrot (2004, background): “, to Chapters 2–5 of [JoLa] (and to the relevant references therein) for a brief introduction to the fascinating history of the study of Brownian motion as well as for a mathematical discussion of the Wiener process and of some of its key properties, from an analyst’s viewpoint; see also, e.”