27,560 research outputs found
Accounting for the determinants of banksâ credit ratings
The contribution of the banking industry to the recent financial crisis 2007/8 has raised public concerns about the excessive involvement of banks in risky activities. In addition there have been public concerns about the ability of credit rating agencies to evaluate these risks in advance. In this context, this study uses an ordered logit analysis to examine the determinants of banksâ credit ratings using a sample of US and UK banksâ accounting data from 1994 to 2009. Our intention is to examine to what extent banksâ ratings reflect banksâ risks. Our analysis shows that a small number of accounting variables, namely: bank size, liquidity, efficiency and profitability are able to correctly assign credit rating for approximately 74% to 78% the sample banks. Surprisingly, the association between banksâ credit ratings and each of leverage asset quality and capital is not robust, suggesting that the rating agencyâs models did not pick them up despite their importance in the crisis. In addition, the relationship between banksâ credit ratings and liquidity is the reverse of that which an adequate early warning system would require. As banks benefit from higher credit ratings they will have addressed their determinants rather than taking care of systemic factors that affect underlying risk. Policy makers therefore need to intervene to address this market failure.This study was financially supported by the Institute of Chartered Accountants of Scotland (ICAS)
Plasmon dispersion in semimetallic armchair graphene nanoribbons
The dispersion relations for plasmons in intrinsic and extrinsic semimetallic
armchair graphene nanoribbons (acGNR) are calculated in the random phase
approximation using the orthogonal p_z-orbital tight binding method. Our model
predicts new plasmons for acGNR of odd atomic widths N=5,11,17,... Our model
further predicts plasmons in acGNR of even atomic width N=2,8,14,... related to
those found using a Dirac continuum model, but with different quantitative
dispersion characteristics. We find that the dispersion of all plasmons in
semimetallic acGNR depends strongly on the localization of the p_z electronic
wavefunctions. We also find that overlap integrals for acGNR behave in a more
complex way than predicted by the Dirac continuum model, suggesting that these
plasmons will experience a small damping for all q not equal to 0. Plasmons in
extrinsic semimetallic acGNR with the chemical potential in the lowest
(highest) conduction (valence) band are found to have dispersion
characteristics nearly identical to their intrinsic counterparts, with
negligible differencs in dispersion arising from the slight differences in
overlap integrals for the interband and intraband transitions.Comment: 8 pages, 9 figure
A Differentiation Theory for It\^o's Calculus
A peculiar feature of It\^o's calculus is that it is an integral calculus
that gives no explicit derivative with a systematic differentiation theory
counterpart, as in elementary calculus. So, can we define a pathwise stochastic
derivative of semimartingales with respect to Brownian motion that leads to a
differentiation theory counterpart to It\^o's integral calculus? From It\^o's
definition of his integral, such a derivative must be based on the quadratic
covariation process. We give such a derivative in this note and we show that it
leads to a fundamental theorem of stochastic calculus, a generalized stochastic
chain rule that includes the case of convex functions acting on continuous
semimartingales, and the stochastic mean value and Rolle's theorems. In
addition, it interacts with basic algebraic operations on semimartingales
similarly to the way the deterministic derivative does on deterministic
functions, making it natural for computations. Such a differentiation theory
leads to many interesting applications some of which we address in an upcoming
article.Comment: 10 pages, 9/9 papers from my 2000-2006 collection. I proved these
results and more earlier in 2004. I generalize this theory in upcoming
articles. I also apply this theory in upcoming article
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