Path integral for second-derivative Lagrangian L=(κ/2)ẍ2+(m/2)ẋ2+(k/2)x2−j(τ)x(τ)

DOI10.1063/1.527228zbMath0615.58007OpenAlexW2023414640MaRDI QIDQ4722871

Hagen Kleinert

Publication date: 1986

Published in: Journal of Mathematical Physics (Search for Journal in Brave)

Full work available at URL: https://doi.org/10.1063/1.527228

zbMATH Keywords

path integralquantum statistical probability distributionsecond-derivative Euclidean Lagrangian

Mathematics Subject Classification ID

Path integrals in quantum mechanics (81S40) Applications of manifolds of mappings to the sciences (58D30)

Related Items (8)

Bonds with index-linked stochastic coupons in quantum finance ⋮ The heat distribution of the underdamped Langevin equation ⋮ QUANTIZATION OF MECHANICAL SYSTEMS WITH FRACTIONAL DERIVATIVES ⋮ Comprehensive solution to the cosmological constant, zero-point energy, and quantum gravity problems ⋮ Fokker-Planck and Langevin equations from the forward-backward path integral. ⋮ ACTION WITH ACCELERATION I: EUCLIDEAN HAMILTONIAN AND PATH INTEGRAL ⋮ Thermal Casimir interactions for higher derivative field Lagrangians: generalized Brazovskii models ⋮ Path integrals for higher derivative actions

Cites Work

• Quantization of two-component higher order spinor equations

This page was built for publication: Path integral for second-derivative Lagrangian L=(κ/2)ẍ2+(m/2)ẋ2+(k/2)x2−j(τ)x(τ)