PATH INTEGRAL MEASURE FOR HAMILTONIAN QED IN CURVED SPACE

被引：12

作者：

VASSILEVICH, DV

机构：

[1] Department of Theoretical Physics, St.-Petersburg University, St.-Petersburg

来源：

NUOVO CIMENTO DELLA SOCIETA ITALIANA DI FISICA A-NUCLEI PARTICLES AND FIELDS | 1992年 / 105卷 / 05期

关键词：

04.40 - Continuous media; 12.20 - Quantum electrodynamics; electromagnetic and other mixed gravitational systems;

D O I：

10.1007/BF02730770

中图分类号：

O412 [相对论、场论]; O572.2 [粒子物理学];

学科分类号：

摘要：

We show that the path integral measure for Hamiltonian QED is noncovariant. We construct covariant functional measure on the physical subspace.

引用

页码：649 / 653

页数：5

共 50 条

[1] ON THE HAMILTONIAN QED IN CURVED SPACE-TIME
VASSILEVICH, DV
NUOVO CIMENTO DELLA SOCIETA ITALIANA DI FISICA A-NUCLEI PARTICLES AND FIELDS, 1991, 104 (05): : 743 - 754
[2] PATH INTEGRAL IN CURVED SPACE
KIMURA, T
PROGRESS OF THEORETICAL PHYSICS, 1977, 58 (06): : 1964 - 1972
[3] Phase space path integral in curved space
Ferraro, R
Leston, M
INTERNATIONAL JOURNAL OF MODERN PHYSICS A, 2001, 16 (31): : 5033 - 5042
[4] NONEXISTENCE OF PATH SPACE MEASURE FOR LOCAL (QED)
LOFFELHOLZ, J
HELVETICA PHYSICA ACTA, 1991, 64 (05): : 548 - 556
[5] ON PATH INTEGRAL QUANTIZATION IN CURVED SPACE
CASTELLANI, L
LETTERE AL NUOVO CIMENTO, 1980, 28 (01): : 26 - 28
[6] PATH INTEGRAL FOR THE RELATIVISTIC PARTICLE IN CURVED SPACE
FERRARO, R
PHYSICAL REVIEW D, 1992, 45 (04): : 1198 - 1209
[7] Mode regularization of the configuration space path integral in curved space
Bastianelli, F
Corradini, O
PHYSICAL REVIEW D, 1999, 60 (04)
[8] PATH INTEGRAL FORMULATION OF CURVED LOW DIMENSIONAL SPACE
MATSUTANI, S
JOURNAL OF THE PHYSICAL SOCIETY OF JAPAN, 1992, 61 (01) : 55 - 63
[9] HAMILTONIAN PATH INTEGRAL FOR SYSTEMS WITH CONIC PHASE-SPACE
PROKHOROV, LV
SHABANOV, SV
VESTNIK LENINGRADSKOGO UNIVERSITETA SERIYA FIZIKA KHIMIYA, 1988, (01): : 68 - 71
[10] EFFECTIVE LAGRANGIAN OF PATH INTEGRAL QUANTIZATION FORMALISM IN CURVED SPACE
RUAN, TN
FAN, HY
YIN, HJ
SCIENTIA SINICA, 1981, 24 (05): : 618 - 625