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T<b>kernel</b>

  • /* * EULER S ALGORITHM 5.1 * * TO APPROXIMATE THE SOLUTION OF THE INITIAL VALUE PROBLEM: * Y = F

    /* * EULER S ALGORITHM 5.1 * * TO APPROXIMATE THE SOLUTION OF THE INITIAL VALUE PROBLEM: * Y = F(T,Y), A<=T<=B, Y(A) = ALPHA, * AT N+1 EQUALLY SPACED POINTS IN THE INTERVAL [A,B]. * * INPUT: ENDPOINTS A,B INITIAL CONDITION ALPHA INTEGER N. * * OUTPUT: APPROXIMATION W TO Y AT THE (N+1) VALUES OF T. */

    標(biāo)簽: APPROXIMATE ALGORITHM THE SOLUTION

    上傳時間: 2015-08-20

    上傳用戶:zhangliming420

  • BNB20 Finds the constrained minimum of a function of several possibly integer variables. % Usage: [

    BNB20 Finds the constrained minimum of a function of several possibly integer variables. % Usage: [errmsg,Z,X,t,c,fail] = % BNB20(fun,x0,xstatus,xlb,xub,A,B,Aeq,Beq,nonlcon,settings,options,P1,P2,...) % % BNB solves problems of the form: % Minimize F(x) subject to: xlb <= x0 <=xub % A*x <= B Aeq*x=Beq % C(x)<=0 Ceq(x)=0 % x(i) is continuous for xstatus(i)=0 % x(i) integer for xstatus(i)= 1 % x(i) fixed for xstatus(i)=2 %

    標(biāo)簽: constrained variables function possibly

    上傳時間: 2014-01-13

    上傳用戶:youth25

  • 生成Bipartite Graphs ./distributions -u -m 1 -M 10 -n 100 -s 500 > top_distrib ./distributions -p

    生成Bipartite Graphs ./distributions -u -m 1 -M 10 -n 100 -s 500 > top_distrib ./distributions -p -2.2 -m 1 -M 100 -n 200 -s 500 > bottom_distrib ./random_bipartite -t top_distrib -b bottom_distrib > bn_test

    標(biāo)簽: distributions top_distrib Bipartite Graphs

    上傳時間: 2015-10-02

    上傳用戶:yy541071797

  • palm編成,這種書很少,有興趣看看 Title: Palm Programming: The Developer s Guide URL: http://safari.oreilly.com/J

    palm編成,這種書很少,有興趣看看 Title: Palm Programming: The Developer s Guide URL: http://safari.oreilly.com/JVXSL.asp?x=1&mode=section&sortKey=rank&sortOrder=desc&view=book&xmlid=1-56592-525-4&open=false&srchText=palm+programming&code=&h=&m=&l=1&catid=&s=1&b=1&f=1&t=1&c=1&u=1&page=0 ISBN: 1-56592-525-4 Author: Julie McKeehan/ Neil Rhodes Publisher: O Reilly Page: 478 Edition: 1st edition (December 1998) Catalog: PDA programming / Palm Format: pdf Size: 2.06M Supplier: Summary: Emerging as the bestselling hand-held computers of all time, PalmPilots have spawned intense developer activity and a fanatical following. Used by Palm in their developer training, this tutorial-style book shows intermediate to experienced C programmers how to build a Palm application from the ground up. Includes a CD-ROM with source code and third-party developer tools

    標(biāo)簽: Programming Developer oreilly safari

    上傳時間: 2013-12-10

    上傳用戶:litianchu

  • 假定已經(jīng)有許多應(yīng)用采用了程序1 - 1 5中所定義的C u r r e n c y類

    假定已經(jīng)有許多應(yīng)用采用了程序1 - 1 5中所定義的C u r r e n c y類,現(xiàn)在我們想要對C u r r e n c y類 的描述進(jìn)行修改,使其應(yīng)用頻率最高的兩個函數(shù)A d d和I n c r e m e n t可以運(yùn)行得更快,從而提高應(yīng) 用程序的執(zhí)行速度。由于用戶僅能通過p u b l i c部分所提供的接口與C u r r e n c y類進(jìn)行交互,

    標(biāo)簽: 程序 定義

    上傳時間: 2015-10-11

    上傳用戶:BIBI

  • crc任意位生成多項(xiàng)式 任意位運(yùn)算 自適應(yīng)算法 循環(huán)冗余校驗(yàn)碼(CRC

    crc任意位生成多項(xiàng)式 任意位運(yùn)算 自適應(yīng)算法 循環(huán)冗余校驗(yàn)碼(CRC,Cyclic Redundancy Code)是采用多項(xiàng)式的 編碼方式,這種方法把要發(fā)送的數(shù)據(jù)看成是一個多項(xiàng)式的系數(shù) ,數(shù)據(jù)為bn-1bn-2…b1b0 (其中為0或1),則其對應(yīng)的多項(xiàng)式為: bn-1Xn-1+bn-2Xn-2+…+b1X+b0 例如:數(shù)據(jù)“10010101”可以寫為多項(xiàng)式 X7+X4+X2+1。 循環(huán)冗余校驗(yàn)CRC 循環(huán)冗余校驗(yàn)方法的原理如下: (1) 設(shè)要發(fā)送的數(shù)據(jù)對應(yīng)的多項(xiàng)式為P(x)。 (2) 發(fā)送方和接收方約定一個生成多項(xiàng)式G(x),設(shè)該生成多項(xiàng)式 的最高次冪為r。 (3) 在數(shù)據(jù)塊的末尾添加r個0,則其相對應(yīng)的多項(xiàng)式為M(x)=XrP(x) 。(左移r位) (4) 用M(x)除以G(x),獲得商Q(x)和余式R(x),則 M(x)=Q(x) ×G(x)+R(x)。 (5) 令T(x)=M(x)+R(x),采用模2運(yùn)算,T(x)所對應(yīng)的數(shù)據(jù)是在原數(shù) 據(jù)塊的末尾加上余式所對應(yīng)的數(shù)據(jù)得到的。 (6) 發(fā)送T(x)所對應(yīng)的數(shù)據(jù)。 (7) 設(shè)接收端接收到的數(shù)據(jù)對應(yīng)的多項(xiàng)式為T’(x),將T’(x)除以G(x) ,若余式為0,則認(rèn)為沒有錯誤,否則認(rèn)為有錯

    標(biāo)簽: crc CRC 多項(xiàng)式 位運(yùn)算

    上傳時間: 2014-01-16

    上傳用戶:hphh

  • “網(wǎng)絡(luò)基本輸入/輸出系統(tǒng)”(Network Basic Input/Output System, NetBIOS)是一種標(biāo)準(zhǔn)的應(yīng)用程序編程接口( A P I)

    “網(wǎng)絡(luò)基本輸入/輸出系統(tǒng)”(Network Basic Input/Output System, NetBIOS)是一種標(biāo)準(zhǔn)的應(yīng)用程序編程接口( A P I),1 9 8 3年由S y t e k公司專為I B M開發(fā)成功)

    標(biāo)簽: Network NetBIOS Output System

    上傳時間: 2015-12-09

    上傳用戶:wanghui2438

  • the calculator s usage! after you have inputed 2 operators,choose + - * / function! But the only

    the calculator s usage! after you have inputed 2 operators,choose + - * / function! But the only situation I did t deal with is that when you choos + fuction ,and the operaters signs is like this -A+B,just turn it to B-A!

    標(biāo)簽: calculator the operators function

    上傳時間: 2016-02-12

    上傳用戶:lili123

  • 數(shù)據(jù)結(jié)構(gòu) 1、算法思路: 哈夫曼樹算法:a)根據(jù)給定的n個權(quán)值{W1

    數(shù)據(jù)結(jié)構(gòu) 1、算法思路: 哈夫曼樹算法:a)根據(jù)給定的n個權(quán)值{W1,W2… ,Wn }構(gòu)成 n棵二叉樹的集合F={T1,T2…,T n },其中每棵二叉樹T中只有一個帶權(quán)為W i的根結(jié)點(diǎn),其左右子樹均空;b)在F中選取兩棵根結(jié)點(diǎn)的權(quán)值最小的樹作為左右子樹構(gòu)造一棵新的二叉樹,且置新的二叉樹的根結(jié)點(diǎn)的權(quán)值為其左、右子樹上結(jié)點(diǎn)的權(quán)值之和;c)F中刪除這兩棵樹,同時將新得到的二叉樹加入F中; d)重復(fù)b)和c),直到F只含一棵樹為止。

    標(biāo)簽: 算法 W1 數(shù)據(jù)結(jié)構(gòu)

    上傳時間: 2016-03-05

    上傳用戶:lacsx

  • Swfdec still is development software, but has also followed a rigid no-crashes-allowed policy. I b

    Swfdec still is development software, but has also followed a rigid no-crashes-allowed policy. I believe it s stable enough now to be installed as a default plugin for people that can live with occasional crashes of their browser. But don t blame me if it does crash. File a bug at https://bugs.freedesktop.org/enter_bug.cgi?product=swfdec

    標(biāo)簽: no-crashes-allowed development followed software

    上傳時間: 2016-04-14

    上傳用戶:franktu

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