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We posed the concept of sufficient intersection about s(1≤s≤n) algebraic hypersurfaces in n-dimensional space and proved the dimension of polynomial space Pm(which denotes the space of all multivariate polynomials of total degree≤m) on the algebraic manifold S=s(f1,…, fs) where f1(X=0,…, f s=0denote s algebraic hypersurfaces of sufficient intersection, then gave a convenient expression for dimension calculation by using the backw ard difference operator.

给出了n维空间中s(1≤s≤n)个代数超曲面充分相交的概念，证明了n元m次多项式空间Pm在充分相交的代数流形S=s(f1，…， fs)（f1=0，…， fs=0表示s个代数超曲面）上的维数，并利用倒差分算子给出一个方便计算的表达式；构造了沿代数流形上插值适定结点组的叠加插值法；证明了在充分相交的代数流形上任意次插值适定结点组的存在性；给出代数流形上插值适定结点组的性质和判定条件。

Let G be a finite group, and S a subset of G not containing theidentity element 1. The Cayley digraph Cay on G with respect to S is definedas a directed graph with vertex set G and edge set {|g∈G, s∈S}. IfS~(-1)=S, then Cay is undirected and in this case, we view two directededges and as an undirected edge {u, v}. Obviously, the right regularrepresentation R of G, the acting group of G by right multiplication, is asubgroup of the full automorphism group AutCay(G, S of Cay.

给定有限群G，设S是G的不含单位元1的子集，群G关于子集S的Cayley有向图Cay是一个以G顶点集合，而以｛|g∈G，s∈S｝为边集合的有向图，特别地，若S~(-1)=S，则X=Cay是无向的，此时我们把一条无向边｛u，v｝等同于两条有向边和，易见，群G的右正则表示R，即G在G上的右乘作用，为图Cay的全自同构群AutCay

If d +d ≥n for every two strongly disjoint independent sets S and T with|S|=s and|T|=1, respectively, then G is hamiltonian.

设s，t是两个正整数，G是一个2-连通n阶图，若对任意两个强不交独立集S和T，其中|S|=s，|T|=t，有d+d≥n，则G是哈密尔顿图。

If d +d ≥n for every two strongly disjoint independent sets S and T with|S|=s and|T|=t, respectively, then G is hamiltonian.

若对任意两个强不交独立集S和T，其中|S|=s，|T|=t，有d+d≥n，则G是哈密尔顿图。

Artist : Lady Sovereign Title : Love Me Or Hate Me Album : N/A Genre : Modern Rock Email this page to a friend Yeah It's officially the biggest midget in the game... I dunno Make way for the Ess Oh Vee Love me or hate me it's still an obsession Love me or hate me that is the question If you love me then thank you If you hate me then f**k you x 2 I'm fat I need a diet Na in fact I'm just too light and I aint got the biggest breast-s-s But I wrote all the best disses I got hairy armpits But I don't walk around like this I wear a big baggy T-shirt That hides that nasty sh*t Ugh... never had my nails done Bite them down until they're numb I'm the one with a non-existent bum I don't really give a UGH I'm missing my shepherd's pie Like a high maintenance chick missing her diamonds I'm missing my Clipper lighters Now bow down to your royal highness No, I don't own a corgi I had a hampster It died cos I ignored it Go on then, go on report me I'm English, try and deport me Love me or hate me it's still an obsession Love me or hate me that is the question If you love me then thank you If you hate me then f**k you x 2 I'm a funky little monkey With the tiniest ears I don't like drinking fancy champi I stick with Heineken beers Oops, might burp in your face A little unladylike, what can I say?

标题： 爱我或恨我册页： N/A 风格：现代岩石给这页发电子邮件给朋友呀它正式地是最大的侏儒在比赛… I dunno做方式为Ess Oh Vee 爱我或恨它是成见仍然爱我的我或恨我是问题，如果您爱我然后感谢您，如果您恨我然后f ** k您x 2 我是肥胖的我需要饮食Na实际上我是太轻的，并且I aint得到了最大的乳房s s，但我写了我得到长毛的腋窝的所有最佳的disses，但我不象我穿着一件大宽松的T恤杉掩藏那讨厌的sh*t Ugh…的这样走动未曾安排我的钉子做咬住他们下来，直到他们麻木我是那个与一不存在二赖子我真正地不给我错过我的牧羊人的饼象错过她的金刚石的一只高效维护小鸡我错过我的飞剪机打火机现在压垮对殿下没有的UGH，我没拥有我有一hampster它死COS我在报告忽略它然后继续，去我我英语，尝试并且递解我的corgi 爱我或恨它是成见仍然爱我的我或恨我是问题，如果您爱我然后感谢您，如果您恨我然后f ** k您x 2 我一只质朴的小的猴子是否是用我不喜欢喝花梢champi I棍子用Heineken啤酒Oops的最微小的耳朵，也许打嗝在您面对A少许unladylike，我什么能说？

He says psychiatrists have known for years that S.S.R.I.s work best in the sickest patients.

他说这些年来S.S.R.I.s在众所周知的为重病号努力的工作。

He says psychiatrists have known for years that S.S.R.I.s work best in the sickest patients.

他说精神病学家已经知道S.S.R.I.s在治疗最严重的病人最有效。

He says psychiatrists have known for years that S.S.R.I.s work best in the sickest patients.

他说精神学家好些年前就知道了S.S.R.I.s只在严重的患者中有很好的效果的结论。

He says psychiatrists have known for years that S.S.R.I.s work best in the sickest patients.

他指出精神病专家在几年前就已经知道 S.S.R.I.s 是对重患最好的治疗。

He says psychiatrists have known for years that S.S.R.I.s work best in the sickest patients .

他说精神病学家知道S.S.R.I.s用于患严重抑郁症的人很有效。

As she looked at Warrington's manly face, and dark, melancholy eyes, she had settled in her mind that he must have been the victim of an unhappy attachment.

每逢看到沃林顿那刚毅的脸，那乌黑、忧郁的眼睛，她便会相信，他一定作过不幸的爱情的受害者。

Maybe they'll disappear into a pothole.

也许他们将在壶穴里消失