What is the publication through which Zinn-Justin published what has come to be known as the “Zinn-Justin...
does anybody know which publication contains the introduction of what has come to known as the Zinn-Justin equation?
quantum-field-theory renormalization history specific-reference
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does anybody know which publication contains the introduction of what has come to known as the Zinn-Justin equation?
quantum-field-theory renormalization history specific-reference
edited 6 hours ago
Qmechanic♦
101k121821140
asked 7 hours ago
kristina
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does anybody know which publication contains the introduction of what has come to known as the Zinn-Justin equation?
quantum-field-theory renormalization history specific-reference
edited 6 hours ago
Qmechanic♦
101k121821140
asked 7 hours ago
kristina
112
New contributor
kristina is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
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does anybody know which publication contains the introduction of what has come to known as the Zinn-Justin equation?
quantum-field-theory renormalization history specific-reference
quantum-field-theory renormalization history specific-reference
edited 6 hours ago
Qmechanic♦
101k121821140
asked 7 hours ago
kristina
112
New contributor
kristina is a new contributor to this site. Take care in asking for clarification, commenting, and answering.
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edited 6 hours ago
Qmechanic♦
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asked 7 hours ago
kristina
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edited 6 hours ago
Qmechanic♦
101k121821140
edited 6 hours ago
Qmechanic♦
101k121821140
edited 6 hours ago
Qmechanic♦
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101k121821140
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kristina
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asked 7 hours ago
kristina
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asked 7 hours ago
kristina
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J. Zinn-Justin, Renormalization of gauge theories, Bonn lectures 1974.
Published in Trends in Elementary Particle Physics, Lecture Notes in Physics 37 (1975) 1-39, H. Rollnik and K. Dietz eds., Springer Verlag, Berlin. ISBN 978-3-540-07160-0.
The Zinn-Justin (ZJ) equation itself can be found in several versions within Chapter III: Gauge symmetries.
Interestingly, Zinn-Justin introduces an "antiproduct" notation $Fast G$ in eq. (55). The Batalin-Vilkovisky (BV) "antibracket" from 1981 can then be written as
$$(F,G)~=~Fast G - (-1)^{(|F|+1)(|G|+1)}Gast F. $$
The ZJ equation is equivalent to the classical BV master equation $(S,S)=0,$ cf. my Phys.SE answer here.
answered 6 hours ago
Qmechanic♦
101k121821140
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Here is a seminar given by Sinn-Justin himself, in which he details the history of this equation. He states he first presented it at the Bonn summer school 1974. The reference are all given of course.
https://arxiv.org/pdf/hep-th/9906115.pdf
answered 6 hours ago
frapadingue
47619
add a comment |
Well, as per the link in your question, that would appear to be Trends in Elementary Particle Physics, Lecture Notes in Physics 37 pages 1-39, H. Rollnik and K. Dietz eds., Springer Verlag, Berlin. See here for a link.
answered 6 hours ago
Martin C.
344212
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3 Answers
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3 Answers
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J. Zinn-Justin, Renormalization of gauge theories, Bonn lectures 1974.
Published in Trends in Elementary Particle Physics, Lecture Notes in Physics 37 (1975) 1-39, H. Rollnik and K. Dietz eds., Springer Verlag, Berlin. ISBN 978-3-540-07160-0.
The Zinn-Justin (ZJ) equation itself can be found in several versions within Chapter III: Gauge symmetries.
Interestingly, Zinn-Justin introduces an "antiproduct" notation $Fast G$ in eq. (55). The Batalin-Vilkovisky (BV) "antibracket" from 1981 can then be written as
$$(F,G)~=~Fast G - (-1)^{(|F|+1)(|G|+1)}Gast F. $$
The ZJ equation is equivalent to the classical BV master equation $(S,S)=0,$ cf. my Phys.SE answer here.
answered 6 hours ago
Qmechanic♦
101k121821140
add a comment |
J. Zinn-Justin, Renormalization of gauge theories, Bonn lectures 1974.
Published in Trends in Elementary Particle Physics, Lecture Notes in Physics 37 (1975) 1-39, H. Rollnik and K. Dietz eds., Springer Verlag, Berlin. ISBN 978-3-540-07160-0.
The Zinn-Justin (ZJ) equation itself can be found in several versions within Chapter III: Gauge symmetries.
Interestingly, Zinn-Justin introduces an "antiproduct" notation $Fast G$ in eq. (55). The Batalin-Vilkovisky (BV) "antibracket" from 1981 can then be written as
$$(F,G)~=~Fast G - (-1)^{(|F|+1)(|G|+1)}Gast F. $$
The ZJ equation is equivalent to the classical BV master equation $(S,S)=0,$ cf. my Phys.SE answer here.
answered 6 hours ago
Qmechanic♦
101k121821140
add a comment |
J. Zinn-Justin, Renormalization of gauge theories, Bonn lectures 1974.
Published in Trends in Elementary Particle Physics, Lecture Notes in Physics 37 (1975) 1-39, H. Rollnik and K. Dietz eds., Springer Verlag, Berlin. ISBN 978-3-540-07160-0.
The Zinn-Justin (ZJ) equation itself can be found in several versions within Chapter III: Gauge symmetries.
Interestingly, Zinn-Justin introduces an "antiproduct" notation $Fast G$ in eq. (55). The Batalin-Vilkovisky (BV) "antibracket" from 1981 can then be written as
$$(F,G)~=~Fast G - (-1)^{(|F|+1)(|G|+1)}Gast F. $$
The ZJ equation is equivalent to the classical BV master equation $(S,S)=0,$ cf. my Phys.SE answer here.
answered 6 hours ago
Qmechanic♦
101k121821140
J. Zinn-Justin, Renormalization of gauge theories, Bonn lectures 1974.
Published in Trends in Elementary Particle Physics, Lecture Notes in Physics 37 (1975) 1-39, H. Rollnik and K. Dietz eds., Springer Verlag, Berlin. ISBN 978-3-540-07160-0.
The Zinn-Justin (ZJ) equation itself can be found in several versions within Chapter III: Gauge symmetries.
Interestingly, Zinn-Justin introduces an "antiproduct" notation $Fast G$ in eq. (55). The Batalin-Vilkovisky (BV) "antibracket" from 1981 can then be written as
$$(F,G)~=~Fast G - (-1)^{(|F|+1)(|G|+1)}Gast F. $$
The ZJ equation is equivalent to the classical BV master equation $(S,S)=0,$ cf. my Phys.SE answer here.
answered 6 hours ago
Qmechanic♦
101k121821140
edited 4 hours ago
answered 6 hours ago
Qmechanic♦
101k121821140
answered 6 hours ago
Qmechanic♦
101k121821140
answered 6 hours ago
Qmechanic♦
101k121821140
101k121821140
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Here is a seminar given by Sinn-Justin himself, in which he details the history of this equation. He states he first presented it at the Bonn summer school 1974. The reference are all given of course.
https://arxiv.org/pdf/hep-th/9906115.pdf
answered 6 hours ago
frapadingue
47619
add a comment |
Here is a seminar given by Sinn-Justin himself, in which he details the history of this equation. He states he first presented it at the Bonn summer school 1974. The reference are all given of course.
https://arxiv.org/pdf/hep-th/9906115.pdf
answered 6 hours ago
frapadingue
47619
add a comment |
Here is a seminar given by Sinn-Justin himself, in which he details the history of this equation. He states he first presented it at the Bonn summer school 1974. The reference are all given of course.
https://arxiv.org/pdf/hep-th/9906115.pdf
answered 6 hours ago
frapadingue
47619
Here is a seminar given by Sinn-Justin himself, in which he details the history of this equation. He states he first presented it at the Bonn summer school 1974. The reference are all given of course.
https://arxiv.org/pdf/hep-th/9906115.pdf
answered 6 hours ago
frapadingue
47619
answered 6 hours ago
frapadingue
47619
answered 6 hours ago
frapadingue
47619
answered 6 hours ago
frapadingue
47619
47619
add a comment |
add a comment |
Well, as per the link in your question, that would appear to be Trends in Elementary Particle Physics, Lecture Notes in Physics 37 pages 1-39, H. Rollnik and K. Dietz eds., Springer Verlag, Berlin. See here for a link.
answered 6 hours ago
Martin C.
344212
add a comment |
Well, as per the link in your question, that would appear to be Trends in Elementary Particle Physics, Lecture Notes in Physics 37 pages 1-39, H. Rollnik and K. Dietz eds., Springer Verlag, Berlin. See here for a link.
answered 6 hours ago
Martin C.
344212
add a comment |
Well, as per the link in your question, that would appear to be Trends in Elementary Particle Physics, Lecture Notes in Physics 37 pages 1-39, H. Rollnik and K. Dietz eds., Springer Verlag, Berlin. See here for a link.
answered 6 hours ago
Martin C.
344212
Well, as per the link in your question, that would appear to be Trends in Elementary Particle Physics, Lecture Notes in Physics 37 pages 1-39, H. Rollnik and K. Dietz eds., Springer Verlag, Berlin. See here for a link.
answered 6 hours ago
Martin C.
344212
answered 6 hours ago
Martin C.
344212
answered 6 hours ago
Martin C.
344212
answered 6 hours ago
Martin C.
344212
344212
add a comment |
add a comment |
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