Anomalous Chiral Current Commutators and Divergence - INSPIRE

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Anomalous Chiral Current Commutators and Divergence

Gerald V. Dunne
(
- Imperial Coll., London
)
,
A.C. Kakas
(
- Zurich U.
)

1988

5 pages

Published in:

Phys.Lett.B 211 (1988) 445-449

Published: 1988

DOI:

10.1016/0370-2693(88)91890-4

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Abstract: (Elsevier)

The anomalous chiral current commutators and divergence are calculated in the canonical formalism, within a proposed general framework suitable for the study of anomalies. This framework incorporates a generalized form of normal ordering proposed by Faddeev and Shatashvili.

CURRENT ALGEBRA: COMMUTATION RELATIONS
ANOMALY
FIELD THEORY: HAMILTONIAN FORMALISM
FERMION: CHIRAL

References(16)

Figures(0)

[1]

Current algebra and anomalies

S.B. Treiman
,
R. Jackiw
,
B. Zumino
,
E. Witten
,
R. Jackiw

[2]

Realization of the Schwinger Term in the Gauss Law and the Possibility of Correct Quantization of a Theory with Anomalies

- Phys.Lett.B 167 (1986) 225-228,
- Phys. Lett. B167 ( 1986) 225-228
•
DOI:
- 10.1016/0370-2693(86)90604-0

[3]

Generalized Point Splitting Method and BJL Limit for the Commutator Anomaly

S.G. Jo
(
- MIT, LNS
)

- Phys.Rev.D 35 (1987) 3179
•
DOI:
- 10.1103/PhysRevD.35.3179

[4]

Quantization of Anomalous Two-dimensional Models

I.G. Halliday
(
- Imperial Coll., London
)
,
E. Rabinovici
(
- Imperial Coll., London
)
,
A. Schwimmer
(
- Imperial Coll., London
)
,
Michael S. Chanowitz
(
- LBL, Berkeley
)

- Nucl.Phys.B 268 (1986) 413-426
•
DOI:
- 10.1016/0550-3213(86)90163-X

[5]

Gauss Law Commutator in the Chirally Gauged {Wess-Zumino-Witten} Model

- Phys.Lett.B 201 (1988) 256-260
•
DOI:
- 10.1016/0370-2693(88)90224-9

[6]

I. Bakas
,
A.C. Kakas

- Class.Quant.Grav. 4 (1987) 67

[7]

to be published

G.V. Dunne

- J.Phys.A 21 (1988) to be published

[8]

Deformation Theory and Quantization. 1. Deformations of Symplectic Structures

F. Bayen
(
- Paris U., VI-VII
)
,
M. Flato
(
- UCLA
)
,
C. Fronsdal
(
- UCLA
)
,
A. Lichnerowicz
(
- College de France
)
,
D. Sternheimer
(
- College de France
)

- Annals Phys. 111 (1978) 61
•
DOI:
- 10.1016/0003-4916(78)90224-5

[8]

Deformation Theory and Quantization. 2. Physical Applications

F. Bayen
(
- Paris U., VI-VII
)
,
M. Flato
(
- UCLA
)
,
C. Fronsdal
(
- UCLA
)
,
A. Lichnerowicz
(
- College de France
)
,
D. Sternheimer
(
- College de France
)

- Annals Phys. 111 (1978) 111
•
DOI:
- 10.1016/0003-4916(78)90225-7

[9]

I. Bakas
,
A.C. Kakas

- J.Phys.A 20 (1987) 3713

[10]

Calculus for functions of noncommuting operators and general phase-space methods in quantum mechanics. ii. quantum mechanics in phase space

G.S. Agarwal
(
- Rochester U.
)
,
E. Wolf
(
- Rochester U.
)

- Phys.Rev.D 2 (1970) 2187-2205
•
DOI:
- 10.1103/PhysRevD.2.2187

[11]

Particle Spin Dynamics as the Grassmann Variant of Classical Mechanics

F.A. Berezin
(
- Moscow State U.
)
,
M.S. Marinov
(
- Moscow, ITEP
)

- Annals Phys. 104 (1977) 336
•
DOI:
- 10.1016/0003-4916(77)90335-9

[12]

Quantum fields in curved space

N.D. Birrel
,
P.C.W. Davies

[13]

Operator Anomaly for the Gauss Law

L.D. Faddeev
(
- Pisa, Scuola Normale Superiore
)

- Phys.Lett.B 145 (1984) 81-84
•
DOI:
- 10.1016/0370-2693(84)90952-3

[14]

Kinetic Normal Ordering and the (1+1)-dimensional U(1) Anomaly

- Nucl.Phys.B 301 (1988) 327-345
•
DOI:
- 10.1016/0550-3213(88)90348-3

[15]

On the Path Integral of Relativistic Strings

Kazuo Fujikawa
(
- INS, Tokyo
)

- Phys.Rev.D 25 (1982) 2584
•
DOI:
- 10.1103/PhysRevD.25.2584