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Path integral formulation
URI:
https://gptkb.org/entity/Path_integral_formulation
GPTKB entity
Statements (52)
Predicate
Object
gptkbp:instanceOf
Physical theory
Quantum mechanics formalism
gptkbp:alsoKnownAs
gptkb:Feynman_path_integral
gptkbp:appliesTo
gptkb:Quantum_chromodynamics
gptkb:Statistical_mechanics
gptkb:Quantum_electrodynamics
gptkbp:describes
gptkb:quantum_field_theory
gptkb:Quantum_mechanics
gptkbp:form
Functional analysis
Measure theory
Functional integration
gptkbp:formedBy
gptkb:Richard_Feynman
gptkbp:hasConcept
Sum over histories
https://www.w3.org/2000/01/rdf-schema#label
Path integral formulation
gptkbp:influenced
gptkb:Renormalization_group
gptkb:Euclidean_quantum_field_theory
gptkb:Effective_field_theory
gptkb:Lattice_gauge_theory
gptkb:Supersymmetry
Instantons
Quantum computing
Quantum optics
Topological quantum field theory
Quantum cosmology
Modern quantum field theory
Path integral Monte Carlo
Quantum Brownian motion
Quantum anomalies
Quantum statistical field theory
Quantum statistical mechanics
Stochastic quantization
String path integrals
gptkbp:influencedBy
gptkb:Classical_mechanics
Lagrangian formalism
Hamiltonian formalism
Least action principle
gptkbp:introducedIn
1948
gptkbp:relatedTo
gptkb:Hamiltonian_mechanics
gptkb:Schrödinger_equation
gptkb:Lagrangian_mechanics
Classical action
gptkbp:usedFor
gptkb:string_theory
gptkb:Quantum_gravity
Perturbation theory
Quantum tunneling
Calculating transition amplitudes
Gauge theories
Non-perturbative effects
Statistical field theory
gptkbp:bfsParent
gptkb:Consistent_histories
gptkb:Schwinger-Dyson_equation
gptkbp:bfsLayer
8