We analysed retinal nerve fibre layer (RNFL) defects in eyes with normal circumpapillary RNFL (cpRNFL) thickness using posterior pole asymmetry analysis (PPAA) and investigated the parameters of Bruch membrane opening (BMO) and neural canals using enhanced depth imaging spectral domain optical coherence tomography (EDI-SDOCT). A total of 112 preperimetric glaucomatous eyes of 92 patients were e...

We introduce a novel approach towards Harnack’s inequality in the context of spaces of homogeneous type. This approach, based on the socalled critical density property and doubling properties for weights, avoids the explicit use of covering lemmas and BMO.

We establish estimates in BMO and Campanato-John-Nirenberg spaces BMOψ for the second derivatives of solutions to the fully nonlinear elliptic equation F(D2u, x) = f (x).

Differentially expressed microRNAs were detected to explore the molecular mechanisms of diapause termination. The total small RNA of diapause-destined silkworm eggs and HCl-treated eggs was extracted and then sequenced using HiSeq high-throughput method. 44 novel miRNAs were discovered. Compared to those in the diapause-destined eggs, 61 miRNAs showed significant changes in the acid-treated egg...

H. Brezis and L. Nirenberg proved that if (gk) ⊂ C(S , S ) and g ∈ C(S , S ) (N ≥ 1) are such that gk → g in BMO(S ), then deg gk → deg g. On the other hand, if g ∈ C(S , S ), then Kronecker’s formula asserts that deg g = 1 |SN | ∫ SN det(∇g) dσ. Consequently, ∫ SN det(∇gk) dσ converges to ∫ SN det(∇g) dσ provided gk → g in BMO(S N ). In the same spirit, we consider the quantity J(g, ψ) := ∫ SN...

Cytochrome P450 monooxygenases (P450) are heme-containing enzymes that oxidize a broad range of substrates in the presence of molecular oxygen and NAD(P)H. For their activity, most P450s rely on one or two redox proteins responsible for the transfer of electrons from the cofactor NAD(P)H to the heme. One of the challenges when using P450s in vitro, especially when non-physiological redox protei...

Let Ω be homogeneous of degree zero and have mean value on the unit sphere Sd− 1, TΩ singular integral operator with kernel ( x ) | d $\frac {\Omega (x)}{|x|^{d}}$ TΩ,b commutator symbol b. In this paper, we prove that if ∈ L log 2 S − 1 ${\Omega }\in L(\log L)^{2}(S^{d-1})$ , then for b BMO ℝ $b\in \text {BMO}(\mathbb {R}^{d})$ satisfies an endpoint estimate $L\log L$ type.

We construct an efficient approach to deal with the global regularity estimates for a class of elliptic double-obstacle problems in Lorentz and Orlicz spaces. Moreover, setting paper, we are led study nonlinearity is supposed be partially weak BMO condition (is measurable one fixed variable only satisfies locally small-BMO seminorms remaining variables). This work also extends some abstract res...

In this work, we consider the magnetohydrodynamics system with Hall and ion-slip effects in R3. The main result is a sufficient condition for regularity on time interval [0,T] expressed terms , of norm homogeneous Besov space B?,0{\dot{B}_{\infty,\infty}^0} respect to pressure BMO-norm gradient magnetic field, respectively
 ?0T(???(t)?B??,?02/3+??B(t)?BMO2)dt?{\int_{0}^{T} ({\| \Delta \pi(...