Access the full text.
Sign up today, get DeepDyve free for 14 days.
M. Beneke, H. Dosch (1992)
Flavour dependence of the mixed quark gluon condensatePhysics Letters B, 284
V. Novikov, M. Shifman, A. Vainshtein, V. Zakharov (1985)
Wilson's operator expansion: Can it fail?Nuclear Physics, 249
B. Ioffe (1981)
Calculation of baryon masses in quantum chromodynamicsNuclear Physics, 188
T. Muta (1998)
Foundations of Quantum Chromodynamics: An Introduction to Perturbative Methods in Gauge Theories
C. Cronström (1980)
A simple and complete Lorentz-covariant gauge conditionPhysics Letters B, 90
J. Schwinger (1951)
On gauge invariance and vacuum polarizationPhysical Review, 82
M. Shifman, A. Vainshtein, V. Zakharov (1979)
QCD and resonance physics. theoretical foundationsNuclear Physics, 147
K. Wilson (1969)
Non-Lagrangian Models of Current AlgebraPhysical Review, 179
D. Jido, Nobuaki Kodama, M. Oka (1996)
Negative-parity nucleon resonance in the QCD sum rule.Physical review. D, Particles and fields, 54 7
S. Narison (2004)
QCD as a Theory of Hadrons: Renormalization of operators using the background field method
Isabel Pope (1937)
La música a Catalunya fins al segle XIII. Higini AnglèsSpeculum, 12
D. Leinweber (1995)
QCD sum rules for skepticsAnnals of Physics, 254
J. Marrow, J. Parker, G. Shaw (1987)
QCD sum rules: charmoniumZeitschrift für Physik C Particles and Fields, 37
G. Sterman (2002)
At the Frontier of Particle Physics: Handbook of QCDPhysics Today, 56
V. Novikov, M. Shifman, A. Vainshtein, V. Zakharov (1984)
Calculations in external fields in quantum chromodynamics. Technical reviewProtein Science, 32
M. Shifman (1998)
Snapshots of hadrons or the story of how the vacuum medium determines the properties of the classical mesons which are produced, live and die in the QCD vacuumProgress of Theoretical Physics Supplement, 131
V. Novikov, M. Shifman, A. Vainshtein, M. Voloshin, V. Zakharov (1984)
Use and Misuse of QCD Sum Rules, Factorization and Related TopicsNuclear Physics, 237
J. Schwinger, J. Bernstein (1971)
Particles, Sources and FieldsPhysics Today, 24
T. Doi, N. Ishii, M. Oka, Hideo Tech, Wako, Riken (2002)
The Quark gluon mixed condensate g(anti-q sigma(mu nu) G(mu nu) q) in SU(3)(c) quenched lattice QCDPhysical Review D
L. Reinders, H. Rubinstein, S. Yazaki (1985)
Hadron properties from QCD sum rulesPhysics Reports, 127
E. Poggio, H. Quinn, S. Weinberg (1976)
Smearing method in the quark modelPhysical Review D, 13
P. Pascual, R. Tarrach (1984)
QCD: Renormalization for the Practitioner
Subhash Gupta, H. Quinn (1982)
Operator-product expansion and vacuum instabilityPhysical Review D, 26
Y. Kondo, O. Morimatsu, T. Nishikawa (2005)
Coupled QCD sum rules for positive and negative-parity nucleonsNuclear Physics, 764
Keisuke Ohtani, Philipp Gubler, M. Oka (2011)
A Bayesian analysis of the nucleon QCD sum rulesThe European Physical Journal A, 47
V. Novikov, M. Shifman, A. Vainshtein, V. Zakharov (1979)
η' Meson as a pseudoscalar gluoniumPhysics Letters B, 86
S. Deser, M. Grisaru, H. Pendleton (1970)
Lectures on elementary particles and quantum field theory. 1970 Brandeis University Summer Institute in theoretical physics. Volume 2
F. David (1984)
On the Ambiguity of Composite Operators, IR Renormalons and the Status of the Operator Product ExpansionNuclear Physics, 234
H. Quinn, S. Drell, Subhash Gupta (1982)
Composite Models of Quarks and Leptons and Strong Coupling Lattice Gauge TheoriesPhysical Review D, 26
M. Shifman, A. Vainshtein, V. Zakharov (1979)
QCD and Resonance Physics: ApplicationsNuclear Physics, 147
Pietro Colangelo, A. Khodjamirian (2000)
QCD sum rules, a modern perspectivearXiv: High Energy Physics - Phenomenology
H. Panagopoulos, E. Vicari (1990)
The trilinear gluon condensate on the latticeNuclear Physics, 332
S. Brodsky, R. Shrock (2009)
Condensates in quantum chromodynamics and the cosmological constantProceedings of the National Academy of Sciences, 108
M. Shifman (1980)
Wilson Loop in Vacuum FieldsNuclear Physics, 173
Keisuke Ohtani, Philipp Gubler, M. Oka (2012)
Parity projection of QCD sum rules for the nucleonPhysical Review D, 87
M. Dubovikov, A. Smilga (1981)
Analytical properties of the quark polarization operator in an external self-dual fieldNuclear Physics, 185
S. Deser, M. Grisaru, H. Pendleton (1970)
LECTURES ON ELEMENTARY PARTICLES AND QUANTUM FIELD THEORY. VOLUME 1. 1970 Brandeis University Summer Institute in Theoretical Physics.
R. Bertlmann, G. Launer, E. Rafael (1985)
Gaussian sum rules in quantum chromodynamics and local dualityNuclear Physics, 250
[QCD sum rules, one of the basic tools employed in this thesis, will be reviewed in this chapter. First, the dispersion relation of the two-point function is introduced and the sum rules are subsequently derived, including an explanation of the Borel transformation. Then, some technical subtleties related to the operator product expansion are discussed, and the details of the calculations are presented. Next, our current knowledge of the QCD vacuum is reviewed and the explicit values for the various vacuum condensates, which characterize the QCD vacuum, are given. Finally, the problem of the parity projection for baryonic sum rules is explained and a novel approach for properly carrying out such a parity projection is explicitly shown in detail, including all the necessary calculations.]
Published: Mar 30, 2013
Keywords: Dispersion relation; Two-point function; Operator product expansion; QCD sum rules; QCD condensates
Read and print from thousands of top scholarly journals.
Already have an account? Log in
Bookmark this article. You can see your Bookmarks on your DeepDyve Library.
To save an article, log in first, or sign up for a DeepDyve account if you don’t already have one.
Copy and paste the desired citation format or use the link below to download a file formatted for EndNote
Access the full text.
Sign up today, get DeepDyve free for 14 days.
All DeepDyve websites use cookies to improve your online experience. They were placed on your computer when you launched this website. You can change your cookie settings through your browser.