We present here the draft genome sequence of a Providencia stuartii strain, derived from the salivary glands of larval Lucilia sericata, a common blow fly important to forensic, medical, and veterinary science. The genome sequence will help dissect coinfections involving P. stuartii and Proteus mirabilis, as well as blow fly-bacteria interactions.

In this paper we study the blow-up phenomenon for nonnegative solutions to the following parabolic problem: ut(x, t) = ∆u(x, t) + (u(x, t)) , in Ω× (0, T ), where 0 < p− = min p ≤ p(x) ≤ max p = p+ is a smooth bounded function. After discussing existence and uniqueness we characterize the critical exponents for this problem. We prove that there are solutions with blow-up in finite time if and o...

We consider the case of two real variables. A function g : R 2 ! R is blowanalytic if there exists a composition of simple blowings up, each centered at a point, = 1 n : X ! R 2 such that g is analytic ([7][4]). If a homeomorphism h : R 2 ! R 2 and its inverse, h 1 , both have blow-analytic components, we say h is blow-analytic. S. Koike([5]) was the rst to discover a blow-analytic homeomorphis...

In this paper, we provide a blow-up mechanism to the modified Camassa-Holm equation with varying linear dispersion. We first consider the case when linear dispersion is absent and derive a finite-time blow-up result with an initial data having a region of mild oscillation. A key feature of the analysis is the development of the Burgers-type inequalities with focusing property on characteristics...

In order to study wall crossing formula of Donaldson type invariants on the blown-up plane, Nakajima-Yoshioka constructed a sequence blow-up/blow-down diagrams connecting moduli space torsion free framed sheaves projective and that its blow-up. this paper, we prove Nakajima-Yoshioka's diagram realizes minimal model program. Furthermore, obtain fully-faithful embedding between derived categories...