A study of (π2)33 at N = ∞

François David; David A. Kessler; Herbert Neuberger

doi:10.1016/0550-3213(85)90371-2

A study of (π²)₃³ at N = ∞

François David, David A. Kessler, Herbert Neuberger

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42 Scopus citations

Abstract

A study of various types of critical behavior and continuum limits of (π²)₃³ at N = ∞ is presented with special emphasis on the BMB phenomenon. An estimate for the lowest value of N for which the BMB phenomenon could still occur is obtained. It is also conjectured that even for all finite N the BMB phenomenon does not survive.

Original language	English
Pages (from-to)	695-728
Number of pages	34
Journal	Nuclear Physics B
Volume	257
Issue number	C
DOIs	https://doi.org/10.1016/0550-3213(85)90371-2
State	Published - 1985
Externally published	Yes

Bibliographical note

Funding Information:
This work was started when one of us (F.D.) was a member at the IAS in Princeton. His research was supported in part by the DOE under grant number DEAC02-76ER02220. The research of D.A.K. and H.N. was supported in part by the NSF under grant number PHY84-15534.

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10.1016/0550-3213(85)90371-2

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title = "A study of (π2)33 at N = ∞",

abstract = "A study of various types of critical behavior and continuum limits of (π2)33 at N = ∞ is presented with special emphasis on the BMB phenomenon. An estimate for the lowest value of N for which the BMB phenomenon could still occur is obtained. It is also conjectured that even for all finite N the BMB phenomenon does not survive.",

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note = "Funding Information: This work was started when one of us (F.D.) was a member at the IAS in Princeton. His research was supported in part by the DOE under grant number DEAC02-76ER02220. The research of D.A.K. and H.N. was supported in part by the NSF under grant number PHY84-15534.",

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AU - Kessler, David A.

AU - Neuberger, Herbert

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PY - 1985

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AB - A study of various types of critical behavior and continuum limits of (π2)33 at N = ∞ is presented with special emphasis on the BMB phenomenon. An estimate for the lowest value of N for which the BMB phenomenon could still occur is obtained. It is also conjectured that even for all finite N the BMB phenomenon does not survive.

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A study of (π²)₃³ at N = ∞

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