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     Synthesis and Characterization of Hydrotalcite-like[Cd_xMg_(6-x)Al_2(OH)_(16)] ̄(2+)[S·2H_2O] ̄(2-)
     类水滑石[Cd_xMg_(6-x)Al_2(OH)_(16)]~(2+)[S·2
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     The optimum enzyme hydrolysis technology conditions were gained as follows : [E]/[S]=0.82%、pH=7.5、T=48℃、t=2hr, the optimum DH was 9.5 %.
     根据N/P、CPP得率优化水解条件为:[E]/[S]=0.82%,pH=7.5,T=48℃,t=2hr,得出最适水解度为9.5%。
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     This artical reported the synthesis,crystal and molecular strulture of complex compound [(C 2H 5) 4N] 2{Fe 4S 4[S 2CN(C 2H 5) 2] 4}which contained similar cube model cluster nucleus Fe 4S 4.
     本文报导含类立方烷型簇核Fe4s4的金硫配位化合物[(C2H5)4N]2{Fe4S4[S2CN(C2H5)2]4}的合成、晶体和分子结构测定的结果。
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     Spectral Characterization of L(C_r[S_n])
     关于图C_r[S_n]的线图L(C_r[S_n])的谱特征
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     Theoptimum hydrolysis condition of hydrolyzing the protein of Silver carp by-product byAlcalase was: [E]/[S]=3.33%,pH=8.54, T=58℃,time=90min.
     得出最优水解条件为:[E]/[S]=3.33%、pH=8.54、T=58℃、水解时间为 90min。
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     Also showed that the important range of every factor effects to diastaseactivity is T→pH→]→t→[E].
     各因素对酶活影响的重要性顺序为T→pH→[S]→t→[E]。
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     It was found that the aluminum in the covering fluxes of basic electrode has a good ability of desulfurization. The desulfurization behaviour is presented by the following reaction:2+4CaO+3=3CaS+CaO·Al_2O_3
     研究表明,在碱性焊条焊接条件下,铝粉具有较好的脱硫效果,并遵循反应式:2[Al]+4CaO+3[S]=3CaS+CaO·Al2O3
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     Type2/D,N,J/; Type 3/K/;
     依此形态,将汉语腭图分为四型:Ⅰ型为[S、X],Ⅱ型为[D、N、J],Ⅲ型为[K],Ⅳ型为[R、L]。
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     In this paper we prove the structure theorem of the derivation algebra for Lie algebra S(n,)of Cartan type with characteristic p=2.The main result is the following:If P=2,n≥4,then Det(S(n, )=ad _(s(n, )(S'(n, )+T) <(adD_i)|1≤s_i≤m_i,1≤i≤n>.
     本文解决了这个问题,证明了当P=2,n≥4时。 Der(S(n,m))=ad_(s(n,m))[S'(n,m)+T]<(adD_i)|1≤S_i≤m_i,1≤S_i≤m_i,1≤i≤n>.
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     Five larch cone flies:Strobilomyia laricicola,S. bacicalense S.melaniola,S. infrequens and S.svenssoni are found to damage the larch cones.
     贝加尔球果花蝇[S.bacicalense(Elberg)]、黑胸球果花蝇[S.melaniola(Fan)]、稀球果花蝇[S.infrequens(Ackland)]和斯氏球果花蝇[S.svenssoniMichelsen]。
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As in the case of Mumford's geometric invariant theory (which concerns projective good quotients) the problem can be reduced to the case of an action of a torus.
      
We also show how to distinguish examples of open subsets with a good quotient coming from Mumford's theory and give examples of open subsets with non-quasi-projective quotients.
      
Cones of highest weight vectors, weight polytopes, and Lusztig's q-analog
      
As an application of the results we prove a generalization of Chevalley's restriction theorem for the classical Lie algebras.
      
Let g be a Lie algebra,S(g) the symmetric algebra,U(g) the universal enveloping algebra, andZ(g) the center ofU(g).
      
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