Path integral methods
by Ōnuki, Yoshio, Suzuki, Masuo, Kashiwa, Taro
fromOxford science publications
Introduces the powerful and flexible combination of Hamiltonian operators and path integrals in quantum mathematics.
Introduces the powerful and flexible combination of Hamiltonian operators and path integrals in quantum mathematics.
Introduces the powerful and flexible combination of Hamiltonian operators and path integrals in quantum mathematics.
The basic purpose of the paper is to construct, for the indicated integrals, series expansions in terms of finite multiple integrals of increasing multiplicity ("generalized Dyson series''). The authors study in detail the character of these expansions in the case when the measu…
Theoretical physics is a cornerstone of modern physics and provides a foundation for all modern quantitative science. It aims to describe all natural phenomena using mathematical theories and models, and in consequence develops our understanding of the fundamental nature of the …
