By Ruqian Lu

We are either enthusiasts of staring at lively tales. each night, ahead of or after d- ner, we consistently sit down in entrance of the tv and watch the animation application, that's initially produced and proven for kids. we discover ourselves turning into more youthful whereas immerged within the attention-grabbing plot of the animation: how the princess is first killed after which rescued, how the little rat defeats the large cat, and so on. yet what now we have present in these animation courses aren't in basic terms attention-grabbing plots, but additionally an enormous likelihood for the applying of machine technology and synthetic intelligence thoughts. As is widely known, the price of generating lively videos is especially excessive, inspite of using special effects options. Turning a narrative in textual content shape into an lively motion picture is a protracted and complex method. We got here to the c- clusion that many components of this approach may be computerized through the use of synthetic - telligence strategies. it's really a problem and attempt for computer intelligence. So we determined to discover the potential of an entire existence cycle automation of c- puter animation new release. by means of complete lifestyles cycle we suggest the new release strategy of desktop animation from a childrens s tale in typical language textual content shape to the ultimate lively motion picture. it's after all a job of tremendous trouble. even though, we determined to aim our greatest and to work out how some distance lets go.

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**Example text**

Of course, if m > n, matrix A possesses at least m — n singular values at the origin. , respectively. T h e unitary matrices U and V specify the singular value decomposition of A. 8, matrix S has the same dimensions as A and exhibits the following structure r [ A 0 ] A 0 n

E. a root of the polynomial ^pki^)Hence 7(5) := {s — X)~^ijjk{s) is a polynomial. Then the input UL defined as 0 0 UL := R{s)-' 7(5) 0 k-th. 13) 30 CHAPTER 2, PRELIMINARIES is a polynomial vector since R~^{s) is a polynomial matrix. Therefore r[{s)uL = 0,i ^ k and r^j^{s)uL = 7(5). It then turns out that yfLo = {s — X)~^lk{s)ek{s). Since A is not a root of ek{s)^ VfLo = yo(5-A)"^H-/3(5) where yo is a suitable constant vector and f3{s) a suitable polynomial vector. Transforming back this expression in the time domain for t > 0, the conclusion follows.

Ai A2 0 A3 B C=[Ci B2 0 where the pair (yli, Ci) is observable. If condition i) holds (namely A is an eigenvalue of A3) choose 2: = [0 ^' 0]', where ^ ^ 0 is such that {XI - A^)^ = 0. Then, obviously, P{X)z = 0 so that A is an invariant zero of E. If condition ii) holds, let, according to the structure of A, XQ := [XQI Xo2]^ Being y^ = 0, it follows Ci{sl-Ai)-' ^01 + BIUQ {s-X) DUQ 0 + (s-X) By noticing that {sI-Ai) I - {si - A,)-\XI {s-X) y{0) = Cixoi + Duo ^xoi = - A,) -^01 it then follows Ci{sl - A,)-'[{XI - Ai)xoi - Biuo] = 0 The first term of such an equation is the Laplace transform of the (free) output of the system E(Ai,0,Ci,0) when the initial state is {XI — Ai)xoi — BIUQ.