diff options
author | Ian Jauslin <jauslin@ias.edu> | 2018-04-08 05:10:49 +0000 |
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committer | Ian Jauslin <jauslin@ias.edu> | 2018-04-16 02:14:09 +0000 |
commit | f76337d7390ab2daefb6b439072aecdbebd7517e (patch) | |
tree | 45f444339eea6ebe742ed035aa3b72dcc938c995 /Changelog | |
parent | ec3406fb7ae7141b0b163f74f3b24620fb41342b (diff) |
Update to v0.2:v0.2
Fixed: corrected the leading order in the asymptotics for \rho_1 in
theorem 1.2.
Fixed: The clusters in the cluster expansion are multi-sets, not sets.
Fixed: The Ursell function in lemma 3.3 needs to be divided by the
multiplicity of each element.
Fixed: In the proofs of lemma 3.4 and theorem 1.2, when individuating a
polymer from a cluster, one needs to sum over its multiplicity so
as to avoid overcounting.
Fixed: Wrong estimate in the proof of lemma 3.4 which changes some of the
constants.
Fixed: Missing a smallness condition on \alpha in the proof of lemma 3.4.
Fixed: Wrong argument for the analyticity of \zeta in the proof of
theorem 1.2.
Fixed: miscellaneous minor tweaks, reformulations, clarifications and
typos.
Diffstat (limited to 'Changelog')
-rw-r--r-- | Changelog | 25 |
1 files changed, 25 insertions, 0 deletions
@@ -1,3 +1,28 @@ +0.2: + + * Fixed: corrected the leading order in the asymptotics for \rho_1 in + theorem 1.2. + + * Fixed: The clusters in the cluster expansion are multi-sets, not sets. + + * Fixed: The Ursell function in lemma 3.3 needs to be divided by the + multiplicity of each element. + + * Fixed: In the proofs of lemma 3.4 and theorem 1.2, when individuating a + polymer from a cluster, one needs to sum over its multiplicity so + as to avoid overcounting. + + * Fixed: Wrong estimate in the proof of lemma 3.4 which changes some of the + constants. + + * Fixed: Missing a smallness condition on \alpha in the proof of lemma 3.4. + + * Fixed: Wrong argument for the analyticity of \zeta in the proof of + theorem 1.2. + + * Fixed: miscellaneous minor tweaks, reformulations, clarifications and + typos. + 0.1: * Fixed: deleted erroneous reference to Kramers and Wannier. |