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The regularity conclusion in Lemma 1.4 is incorrect (G. Pappas gave a counterexample). Regularity of X must be assumed as a hypothesis, and then the other conclusions follow (see below; also cf. [CEP...
INERTIA GROUPS AND FIBERS     INERTIA GROUPS  FIBERS       2015/7/6
One interesting application of Theorem 0.1 is given in [DG, x3], where it is used to analyze the niteness of the number of solutions to certain generalized Fermat equations. Another application of T...
We study resolution of tame cyclic quotient singularities on arithmetic surfaces, and use it to prove that for any subgroup H μ (Z=pZ) £=f§1g the map XH(p) = X1(p)=H ! X0(p) induces an injection &...
When trying to fit data to functions of the eigensystem of a pde-eigenvalue problem, such as Maxwell’s equation, numerical differentiation is ineffective and analytic gradients must be supplied. In ou...
We consider two dimensional maps preserving a foliation which is uniformly contracting and a one dimensional associated quotient map having exponential convergence to equilibrium (iterates of Lebesgue...
We show theoretically that the photoionization process in a hollow-core photonic crystal fiber filled with a Raman-inactive noble gas leads to a constant acceleration of solitons in the time domain wi...
This brief survey of some singularity invariants related to Milnor fibers should serve as a quick guide to references. We attempt to place things into a wide geometric context while leaving technicali...
We describe the asymptotic behaviour of a cylindrical elastic body, reinforced along identical $\epsilon$-periodically distributed fibers of size $r_{\epsilon}$, with $0 < r_{\epsilon} < \epsilon$, fi...
The nonlinear propagation of light pulses in liquid-filled photonic crystal fibers is considered. Due to the slow reorientational nonlinearity of some molecular liquids, the nonlinear modes propagatin...
We study the Jordan normal forms of the local and global monodromies over complete intersection subvarieties of Cn by using the theory of motivic Milnor fibers.The results will be explicitly described...
We consider a circle of ideas involving differential algebra, local Noetherian rings, and their generic formal fibers. Connecting these ideas gives rise to what we term a “twisted” subring R of a ring...
We first provide here a very short proof of a refinement of a the-orem of Kodiyalam and Cutkosky, Herzog and Trung on the regularity of powers of ideals.

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