新生儿惊厥76例临床分析

目的：探讨新生儿惊厥的病因及临床特点。方法：回顾分析我院近2年收治的76例新生儿惊厥的临床资料。结果：居惊厥病因前3位依次为缺氧缺血性脑病（HIE）29例（38.2%）、颅内出血（ICH）17例（22.4%）、代谢性疾病15例（19.7%）,三者共61例（80.3%）。首次惊厥发作日龄〈1天19例,2~3天31例,4~7天8例,7~14天10例,14~28天8例,出生后3天内惊厥发作共50例（65.8%）,1周内惊厥发作共58例（76.3%）。微小型发作46例（60.5%）,阵挛型发作18例（23.7%）,强直型发作10例（13.2%）,肌阵挛型发作2例（2.7%）。结论：新生儿惊厥病因主要为HIE、ICH、代谢性疾病,发作时间以生后1周内为主,发作类型以微小型发作最多见。早期明确病因,早期治疗,可防止惊厥性脑损伤。

小儿重症腹泻伴发代谢性酸碱失衡30例诊治分析

小儿重症腹泻常伴水、电解质失衡,本院自1987年1月至1989年12月共收治重症腹泻患儿105例,其中伴发代谢性酸中毒(简称代酸)90例(占85.7%),代谢性碱中毒(简称代碱)15例(占14.3%)。现将其中30例临床表现基本相似而血气证实16例为代酸、14例为代碱的临床资料分析如下。

Formation and Evolution of Vertisols in Huaibei Plain

The objectives of the present paper are to restore soil-forming environment of the Vertisols,to reveal their regularities of formation and evolution and to found soil chronology.In regard to formation and evolution of the Vertisols in the Huaibei Plain,they have undergone 3 cycles of deposition-formation during different geologic time (Q3^3;Q4^2 and Q4^3).Therefore,they are considered as the soils developed on heterogeneous parent material.The Vertisols as a paleosol can be divided into relict Vertisols and buried Vertisols.The former is shajiang black soils called by local people,the latter is shajiang black soils underlying Warp soil or warp soil horizon.

A NEW MULTI-PROXY SIGNATURE FROM BILINEAR PAIRING

Proxy signatures are very useful tools when one needs to delegate his/her signing capability to other parties. In this paper,a new multi-proxy signature scheme is proposed. The new scheme is constructed from bilinear pairings using Boneh,Lynn,and Shacham’s (BLS) short signatures. The proxy key for the proxy group is just a short signature on the proxy warrant generated by the original signer. Due to the use of short signatures,our scheme is not only efficient,but also satisfies all the security requirements of the strong proxy signature.

Additive Rank-1 Preservers Between Hermitian Matrix Spaces Over Quaternion Division Algebra

Let Q be the quaternion division algebra over real field F, Denote by Hn（Q） the set of all n x n hermitian matrices over Q. We characterize the additive maps from Hn（Q） into Hm（Q） that preserve rank-1 matrices when the rank of the image of In is equal to n. Let QR be the quaternion division algebra over the field of real number R. The additive maps from Hn （QR） into Hm （QR） that preserve rank-1 matrices are also given.

Studies of Rigid Rotor-Rigid Surface Scattering in Dynamical Lie Algebraic Method

The dynamical Lie algebraic method is used for the description of statistical mechanics of rotationally inelastic molecule-surface scattering. It can give the time-evolution operators about the low power of and by solving a set of coupled nonlinear differential equations. For considering the contribution of the high power of and , we use the Magnus formula. Thus, with the time-evolution operators we can get the statistical average values of the measurable quantities in terms of the density operator formalism in statistical mechanics. The method is applied to the scattering of (rigid rotor) by a flat, rigid surface to illustrate its general procedure. The results demonstrate that the method is useful for describing the statistical dynamics of gas-surface scattering.

The effects of acetaminophen combined with radiation on the radiosensitivity of irradiated human glioma cell progeny

Objective： To study the effects of acetaminophen （ACE） combined with radiation on the progeny of the human glioma cell line SHG-44, and to investigate if ACE may be an useful therapeutic radiosensitivity agent in the treatment of recurrent human glioma. Methods： A randomized, controlled experiment, was performed at the Department of Radiology Laboratory, the First Hospital Affiliated to Soochow University, between September 2004 and January 2006. Brain glioma SHG-44 cells were divided into three groups： SHG-44, SHG-44-10, and SHG-44-10 ＋ ACE cells groups. The SHG-44-10 cells group was irradiated with dose of 10 Gy by a linear accelerator （6 MVX）. It was passaged for 15 generations and cultured in RPMI-1640 culture media. Then SHG-44-10 ＋ ACE cells group was treated with ACE. Measures： Community re-double time, mean lethal dose （DO）, extrapolation number （N）, fraction surviving fraction irradiated by 2 Gy dose （SF2）, quasi-threshold dose （Dq）, and cell cycle. Results： The SF2 of the SHG-44, SHG-44-10, and SHG-44-10 ＋ ACE cells groups were 70.8%, 80.6% and 45.2%, respectively, with significance （P = 0.040）. The SHG-44-10 and SHG-44-10 ＋ ACE cells groups were irradiated with 8 Gy. After 12 hours, the G2/M ratio of the SHG-44-10 and SHG-44-10 ＋ ACE cells groups were indicating significantly higher ratio compared to pre-irradiated groups （P 〈 0.01）. After 24 hours, the G2/M ratio of the SHG-44-10 cells group decreased rapidly, while the ratio of the SHG-44-10 ＋ ACE cells group still maintained in high level. Conclusion： In the present study, Subtoxic dose of ACE increased the radiosensitivity of the progeny of irradiated human glioma cell. ACE may be an useful radiosensitivity agent in the treatment of recrudescent human malignant glioma.

Galois linear maps and their construction

The condition of an algebra to be a Hopf algebra or a Hopf(co)quasigroup can be determined by the properties of Galois linear maps.For a bialgebra H,if it is unital and associative as an algebra and counital coassociative as a coalgebra,then the Galois linear maps T1 and T2 can be defined.For such a bialgebra H,it is a Hopf algebra if and only if T1 is bijective.Moreover,T1^-1 is a right H-module map and a left H-comodule map(similar to T2).On the other hand,for a unital algebra(no need to be associative),and a counital coassociative coalgebra A,if the coproduct and counit are both algebra morphisms,then the sufficient and necessary condition of A to be a Hopf quasigroup is that T1 is bijective,and T1^-1 is left compatible with ΔT1-11^r and right compatible with mT1-1^l at the same time(The properties are similar to T2).Furthermore,as a corollary,the quasigroups case is also considered.

Ignition and Emission Characteristics of Ignition-assisting Agents for Densified Corn Stover Briquette Fuel

Ignition-assisting agents for densified corn stover briquette fuel(DCBF) were developed,and their ignition and emission characteristics were investigated using type LLA-6 household cooking stove.Three waste liquid fuels,waste engine oil(E) ,diesel oil(D) ,and industrial alcohol(A) ,were used as raw materials to make 25 ignitionassisting agents by mixing at different ratios.Their ignition performance was evaluated in terms of ignition time and cost.It was found that ignition-assisting agents ED15(a mix of E and D at volume ratio of 1︰5) and DA51(a mix of D and A at volume ratio of 5︰1) presented better ignition results with shorter ignition time(40-53 s) and lower cost(6.1 and 5.3 cents) at the dosages of 9 ml and 8 ml,respectively.The emission of O2,CO,CO2,NOx,and SO2,the temperature in fume gas,and combustion efficiency were investigated for ED15 and DA51.The results show that the emission of ED15 with the dosage of 9 ml is lower than that of DA51 with the dosage of 8 ml in the ignition process.ED15 at the dosage of 9 ml achieves satisfactory combustion efficiency and emits less pollutant,so it is recommended for practical application.The study will provide a cost-effective and environmentally friendly approach to fast ignite DCBF and break the barrier to the practical application of DCBF.

Existence and Algorithm of Solutions for Generalized Set-valued Strongly Nonlinear Mixed Variational-like Type Inequalities

The auxiliary principle technique is extended to study a class of generalized set-valued strongly nonlinear mixed variational-like type inequalities. Firstly, the existence of solutions to the auxiliary problems for this class of generalized set-valued strongly nonlinear mixed variational-like type inequalities is shown. Secondly, the iterative algorithm for solving this class of generalized set-valued strongly nonlinear mixed variational-like type inequalities is given by using this existence result. Finally, the strong convergence of iterative sequences generated by the algorithm is proven. The present results improve, generalize and modify the earlier and recent ones obtained previously by some authors in the literature.

Algorithm of solutions for generalized nonlinear implicit quasivariational inclusions with fuzzy mappings

A class of generalized implicit quasivariational inclusions with fuzzy mappings in Hilbert space is discussed in this paper which proves an existence theorem of the solutions and proposes a new iterative algorithm and the convergence of the iterative sequence generated by the new algorithm. These results extend and improve some recent corresponding achievements.

A Monte Carlo Simulation of Radiation Damage of SiC and Nb Using JA-IPU Code

MC （Monte Carlo） simulation code, JA-IPU is used to study radiation damage of SiC irradiated to spallation neutron and AmBe neutron spectra. The code is based on the major physical processes of radiation damage on incorporation of atomic collision cascade and limited to 10 MeV neutron energy. A phenomenological relation for radiation swelling is also derived. Based on the calculation of swelling, DPA （displacement per atom）, defect production efficiency and effective threshold energy, Efff from the data of MC simulation, SiC is inferred to be a highly radiation resistant material when compared with Nb and Ni metals which are used in composition of several reactor steels. Experimental results of hill-hock density measured using AFM （atomic force microscopy）, also confirm radiation resistant behavior of SiC.

Some infinite dimensional representations of reductive groups with Frobenius maps

In this paper,we construct certain irreducible infinite dimensional representations of algebraic groups with Frobenius maps.In particular,a few classical results of Steinberg and Deligne&Lusztig on complex representations of finite groups of Lie type are extended to reductive algebraic groups with Frobenius maps.

STRONGLY ALGEBRAIC LATTICES AND CONDITIONS OF MINIMAL MAPPING PRESERVING INFS

The tabor gives some characterizations of strongly algebraic lattices, and proves that thecategory of strongly algebraic lattices is complete and cocomplete. Finally, this paper gives thecomplete conditions under which the minimal mapping β: L→2L on a completely distributivelattice L preserves finite infs and arbitrary infs.

From a projective invariant to some new properties of algebraic hypersurfaces

Projective invariants are not only important objects in mathematics especially in geometry,but also widely used in many practical applications such as in computer vision and object recognition. In this work,we show a projective invariant named as characteristic number,from which we obtain an intrinsic property of an algebraic hypersurface involving the intersections of the hypersurface and some lines that constitute a closed loop. From this property,two high-dimensional generalizations of Pascal's theorem are given,one establishing the connection of hypersurfaces of distinct degrees,and the other concerned with the intersections of a hypersurface and a simplex.

AUTOMRPPHISM GROUP OF LIE ALGEBRA C(t)d/dt

The Lie algebra of derivations of rational function field C(t) is C(t) dt/d.The automorphism group of C(t) is well known as to be isomorphic to the projective linear groupPGL(2, C). In this short note we prove that every automorphism of C(t) dt/d can be induced in anatural way from an automorphism of C(t).

ON THE RELATIVE GENERALIZED HAMMING WEIGHTS OF A 4-DIMENSIONAL LINEAR CODE AND A SUBCODE WITH DIMENSION ONE

Finite projective geometry method is effectively used to study the relative generalized Hamming weights of 4-dimensional linear codes, which are divided into 9 classes in order to get much more information about the relative generalized Hamming weights, and part of the relative generalized Hamming weights of a 4-dimensional linear code with a 1-dimensional subcode are determined.