This project attempts to stream high-speed ADC (or other digital) samples into a computer equipped with USB 2.0 CY3681FX2 AD9245
標(biāo)簽： high-speed attempts computer equipped
上傳時間： 2017-06-11
上傳用戶：曹云鵬
//初始化 if(initscr() == NULL) { perror("initcurs") exit(EXIT_FAILURE) } //設(shè)置模式 cbreak() noecho() keypad(stdscr, TRUE) //建立窗口 win = newwin(h, w, 3, 20) box(win, 0, 0) keypad(win, TRUE) wmove(win, cury, curx) mvaddstr(16, 1, "Press arrow keys to move the cursor within the window.\n") mvaddstr(17, 1, "Press q to quit.\n") refresh() wrefresh(win)
標(biāo)簽： EXIT_FAILURE initcurs initscr perror
上傳時間： 2013-12-20
上傳用戶：FreeSky
width = gdk_pixbuf_animation_get_width(ani) height = gdk_pixbuf_animation_get_height(ani) current_frame_list = gdk_pixbuf_animation_get_frames(ani) pixmap = gdk_pixmap_new(w->window, width, height, -1) clean_pixmap = gdk_pixmap_new(w->window, width, height, -1) if (w->style->bg_pixmap[GTK_STATE_NORMAL]) { GdkPixmap *bg = w->style->bg_pixmap[GTK_STATE_NORMAL] GdkGC *gc GdkGCValues values values.tile = bg values.fill = GDK_TILED gc = gdk_gc_new_with_values(w->window, &values, GDK_GC_FILL|GDK_GC_TILE) gdk_gc_set_ts_origin(gc, (w->allocation.width - width)/2, (w->allocation.height-height)/2) gdk_draw_rectangle(clean_pixmap,gc, TRUE, 0, 0, width, height) gdk_gc_destroy(gc) } else { gdk_draw_rectangle(clean_pixmap, w->style->bg_gc[GTK_STATE_NORMAL], TRUE, 0, 0, width, height) }
標(biāo)簽： gdk_pixbuf_animation_get_height gdk_pixbuf_animation_get_width ani height
上傳時間： 2013-12-26
上傳用戶：thinode
The code performs a number (ITERS) of iterations of the Bailey s 6-step FFT algorithm (following the ideas in the CMU Task parallel suite). 1.- Generates an input signal vector (dgen) with size n=n1xn2 stored in row major order In this code the size of the input signal is NN=NxN (n=NN, n1=n2=N) 2.- Transpose (tpose) A to have it stored in column major order 3.- Perform independent FFTs on the rows (cffts) 4.- Scale each element of the resulting array by a factor of w[n]**(p*q) 5.- Transpose (tpose) to prepair it for the next step 6.- Perform independent FFTs on the rows (cffts) 7.- Transpose the resulting matrix The code requires nested Parallelism.
標(biāo)簽： iterations performs Bailey number
上傳時間： 2014-01-05
上傳用戶：libenshu01
Microsoft Visual C++ is a programming environment used to create applications for the Microsoft Windows operating systems . To use this ebook , you must have installed either Microsoft Visual C++ 6.0 or Microsoft Visual Studio 6.0.
標(biāo)簽： Microsoft applications environment programming
上傳時間： 2017-06-18
上傳用戶：huyiming139
學(xué)會一個程式語言，是一回事兒；學(xué)會如何以此語言設(shè)計(jì)並實(shí)作出有效的程式，又是一回事兒。C++ 尤其如此，因?yàn)樗懿粚こ５睾w了罕見的威力和豐富的表現(xiàn)力，不但建立在一個全功能的傳統(tǒng)語言（C）之上，更提供極為廣泛的物件導(dǎo)向（object-oriented）性質(zhì)，以及對templates 和exceptions（異常狀態(tài)）的支援。
標(biāo)簽： 程式
上傳時間： 2013-12-09
上傳用戶：ANRAN
This is the project README file. Here, you should describe your project. Tell the reader (someone who does not know anything about this project) all he/she needs to know. The comments should usually include at least:
標(biāo)簽： project the describe someone
上傳時間： 2017-06-22
上傳用戶：450976175
此包包含了眾多矩陣處理程序，能夠滿足矩陣處理的一般要求，由于將各功能分開到不同的“.cpp”文件中，故使用時需要用戶自行選取更換合適自己使用的“.cpp”文件。其中，矩陣功能有：輸出矩陣、矩陣轉(zhuǎn)置、矩陣歸一化、判斷矩陣對稱、判斷矩陣對稱正定、全選主元法求矩陣行列式、全選主元高斯(Gauss)消去法求一般矩陣的秩、用全選主元高斯-約當(dāng)(Gauss-Jordan)消去法計(jì)算實(shí)(復(fù))矩陣的逆矩陣、用“變量循環(huán)重新編號法”法求對稱正定矩陣逆、特蘭持(Trench)法求托伯利茲(Toeplitz)矩陣逆、實(shí)矩陣LU分解、用豪斯荷爾德(Householder)變換對一般m*n階的實(shí)矩陣進(jìn)行QR分解、對稱正定陣的喬里斯基(Cholesky)分解及求其行列式值、一般實(shí)矩陣的奇異值分解、廣義逆的奇異值分解。
上傳時間： 2013-12-27
上傳用戶：duoshen1989
NN Functions a program in Lisp to demonstrate working of an artificial neuron. (Enter an input vector X and weight vector W. Calculate weighted sum XW. Transform this using signal or activation functions like logistic, threshold, hyperbolic-tangent, linear, exponential, sigmoid or some other functions (syntax provided) and display the output).
標(biāo)簽： demonstrate artificial Functions program
上傳時間： 2013-12-30
上傳用戶：hfmm633
C28x IQmath v1.5版下載，目前在Ti網(wǎng)站最新。 版本日期 2008/07/08
上傳時間： 2017-07-04
上傳用戶：壞壞的華仔
蟲蟲下載站版權(quán)所有 京ICP備2021023401號-1
<button id="ks8c4"></button>