17,171 research outputs found

    Revisiting Bank Pricing Policies in Brazil: evidence from loan and deposit markets

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    This paper addresses the determinants of interest rates in the Brazilian banking market. The results suggest that banks fully adjust their loan interest rates to a change in the monetary policy rate, but we also observe a rigid short-term response for some loan product categories. The study confirms that pricing policies can vary substantially depending on the market. For example, microeconomic factors did not seem to be a major determinant of retail loan rates, but they were found to be important determinants of corporate loan or time deposit rates. As two additional results, market concentration was found to have a robust significant positive effect on loan rates and interest spreads, as well as the international risk perception of Brazil, as proxied by the EMBI Brazil.

    On the second largest eigenvalue of the signless Laplacian

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    Let GG be a graph of order n,n, and let q1(G)≥...≥qn(G)q_{1}(G) \geq ...\geq q_{n}(G) be the eigenvalues of the QQ-matrix of GG, also known as the signless Laplacian of G.G. In this paper we give a necessary and sufficient condition for the equality qk(G)=n−2,q_{k}(G) =n-2, where 1<k≤n.1<k\leq n. In particular, this result solves an open problem raised by Wang, Belardo, Huang and Borovicanin. We also show that [ q_{2}(G) \geq\delta(G)] and determine that equality holds if and only if GG is one of the following graphs: a star, a complete regular multipartite graph, the graph K1,3,3,K_{1,3,3}, or a complete multipartite graph of the type K1,...,1,2,...,2K_{1,...,1,2,...,2}.Comment: This version fills a gap in one proof, noticed by Rundan Xin

    Existence of covers with fixed ramification in positive characteristic

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    We discuss two elementary constructions for covers with fixed ramification in positive characteristic. As an application, we compute the number of certain classes of covers between projective lines branched at 4 points and obtain information on the structure of the Hurwitz curve parametrizing these covers

    Evolution of Magnetic Fields in Freely Decaying Magnetohydrodynamic Turbulence

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    We study the evolution of magnetic fields in freely decaying magnetohydrodynamic turbulence. By quasi-linearizing the Navier-Stokes equation, we solve analytically the induction equation in quasi-normal approximation. We find that, if the magnetic field is not helical, the magnetic energy and correlation length evolve in time respectively as E_B \propto t^{-2(1+p)/(3+p)} and \xi_B \propto t^{2/(3+p)}, where p is the index of initial power-law spectrum. In the helical case, the magnetic helicity is an almost conserved quantity and forces the magnetic energy and correlation length to scale as E_B \propto (log t)^{1/3} t^{-2/3} and \xi_B \propto (log t)^{-1/3} t^{2/3}.Comment: 4 pages, 2 figures; accepted for publication in PR
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