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Addendum to "Superconnections and Parallel Transport"  [PDF]
Florin Dumitrescu
Mathematics , 2010,
Abstract: In this addendum to our article "Superconnections and Parallel Transport" we give an alternate construction to the parallel transport of a superconnection contained in Corollary 4.4 of \cite{D1}, which has the advantage that is independent on the various ways a superconnection splits as a connection plus a bundle endomorphism valued form.
Addendum to `Fake Projective Planes'  [PDF]
Gopal Prasad,Sai-Kee Yeung
Mathematics , 2009, DOI: 10.1007/s00222-010-0259-6
Abstract: The addendum updates the results presented in the paper `Fake Projective Plane, Invent Math 168, 321-370 (2007)' and makes some additions and corrections. The fake projective planes are classified into twenty six classes. Together with a recent work of Donald Cartwright and Tim Steger, there is now a complete list of fake projective planes. There are precisely one hundred fake projective planes as complex surfaces classified up to biholomorphism.
Addendum to the discussion of "Breakdown and groups"  [PDF]
P. Laurie Davies,Ursula Gather
Mathematics , 2005, DOI: 10.1214/009053606000000399
Abstract: In his discussion of Davies and Gather [Ann. Statist. 33 (2005) 977--1035] [math.ST/0508497] Tyler pointed out that the theory developed there could not be applied to the case of directional data. He related the breakdown of directional functionals to the problem of definability. In this addendum we provide a concept of breakdown defined in terms of definability and not in terms of bias. If a group of finite order $k$ acts on the sample space we show that the breakdown point can be bounded above by $(k-1)/k$. In the case of directional data there is a group of order $k=2$ giving an upper bound of 1/2.
Addendum to "Spherical structures on torus knots and links"  [PDF]
Alexander Kolpakov
Mathematics , 2011,
Abstract: The present paper is an addendum to "Spherical structures on torus knots and links", arXiv:1008.0312, and concerns more general case of torus knot and link cone-manifolds.
Inversion polynomials for 321-avoiding permutations: addendum  [PDF]
Szu-En Cheng,Sergi Elizalde,Anisse Kasraoui,Bruce E. Sagan
Mathematics , 2013,
Abstract: This addendum contains results about the inversion number and major index polynomials for permutations avoiding 321 which did not fit well into the original paper. In particular, we consider symmetry, unimodality, behavior modulo 2, and signed enumeration.
Homomorphisms into mapping class groups. An addendum  [PDF]
Jason Behrstock,Cornelia Drutu,Mark Sapir
Mathematics , 2010,
Abstract: This is an addendum to arXiv: 0810.5376. We show, using our methods and an auxiliary result of Bestvina-Bromberg-Fujiwara, that a finitely generated group with infinitely many pairwise non-conjugate homomorphisms to a mapping class group virtually acts non-trivially on an $\R$-tree, and, if it is finitely presented, it virtually acts non-trivially on a simplicial tree
Precise Vacuum Stability Bound in the Standard Model (addendum)  [PDF]
Marc Sher
Physics , 1994,
Abstract: This is an addendum to the paper of the above title published in Physics Letters B317, 159 (1993). In that paper, I found the lower bound to the Higgs mass as a function of the top quark mass one obtains by requiring that the standard model vacuum be stable. It included all higher order corrections to two-loops, precise definitions of the Higgs and top masses, etc. Unfortunately, the results were given for top quark masses between 120 and 160 GeV. In this addendum, I give the results for masses between 160 and 190 GeV. The main result, using a value of 0.117 for the strong coupling at the Z-mass, is M_Higgs > 132 + 2.2 (M_top-170) in GeV units. This increases (decreases) by 4.5 GeV if the strong coupling decreases (increases) by 0.007, and is accurate to 1 GeV in the top mass. This will be submitted to Phys. Lett. as an addendum.
Addendum to ``Maximal Chains in $\fomom$ and Ultrapowers of the Integers''  [PDF]
Saharon Shelah,Juris Steprāns
Mathematics , 1993,
Abstract: Upon presenting the proof of Theorem 3.3 in "Maximal chains in $$ and ultrapowers of the integers" I discovered that it is not entirely correct and certainly some details should be added. I have therefore written an addendum to the paper and made it available by ftp. Unfortunately the published version will be somewhat wanting.
Addendum: Behavior of a bipartite system in a cavity  [PDF]
C. A. Linhares,A. P. C. Malbouisson,J. M. C. Malbouisson
Physics , 2010, DOI: 10.1103/PhysRevA.82.055805
Abstract: This note is an Addendum to our previous article [Phys. Rev. A \textbf{81}, 053820 (2010)]. We show that under the assumption of a Bose-Einstein distribution for the thermal reservoir, zero-temperature properties of the entangled states considered there are not changed by heating, for temperatures up to the order of room temperatures. In this case, the system is dissipative in free space and presents stability for a small cavity, both for T=0 and for finite temperature.
Analysis of the Neutralino System in Supersymmetric Theories -- Addendum --  [PDF]
S. Y. Choi,J. Kalinowski,G. Moortgat--Pick,P. M. Zerwas
Physics , 2002,
Abstract: In the preceding reference [CKMZ] we have shown how the fundamental gaugino and higgsino parameters of the chargino and neutralino system in supersymmetric theories can be determined in high--precision experiments at $e^+e^-$ linear colliders. Within the Minimal Supersymmetric Standard Model these parameters can be reconstructed completely even if only the light charginos $\tilde{\chi}^\pm_1$ and the light neutralinos $\tilde{\chi}^0_1$ and $\tilde{\chi}^0_2$ are kinematically accessible in the initial phase of these machines, as demonstrated in this Addendum.
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