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  • The "GEE! It s Simple" package illustrates Gaussian elimination with partial pivoting, which produce

    The "GEE! It s Simple" package illustrates Gaussian elimination with partial pivoting, which produces a factorization of P*A into the product L*U where P is a permutation matrix, and L and U are lower and upper triangular, respectively. The functions in this package are accurate, but they are far slower than their MATLAB equivalents (x=A\b, [L,U,p]=lu(A), and so on). They are presented here merely to illustrate and educate. "Real" production code should use backslash and lu, not this package.

    標(biāo)簽: illustrates elimination Gaussian pivoting

    上傳時間: 2016-11-09

    上傳用戶:wang5829

  • The "GEE! It s Simple" package illustrates Gaussian elimination with partial pivoting, which produce

    The "GEE! It s Simple" package illustrates Gaussian elimination with partial pivoting, which produces a factorization of P*A into the product L*U where P is a permutation matrix, and L and U are lower and upper triangular, respectively. The functions in this package are accurate, but they are far slower than their MATLAB equivalents (x=A\b, [L,U,p]=lu(A), and so on). They are presented here merely to illustrate and educate. "Real" production code should use backslash and lu, not this package.

    標(biāo)簽: illustrates elimination Gaussian pivoting

    上傳時間: 2014-01-21

    上傳用戶:lxm

  • public void playerUpdate(final Player p, final String event, final Object eventData) { // queue a

    public void playerUpdate(final Player p, final String event, final Object eventData) { // queue a call to updateEvent in the user interface event queue Display display = Display.getDisplay(midlet) display.callSerially(new Runnable() { public void run() { DRMPlayer.this.updateEvent(p, event, eventData) } }) }

    標(biāo)簽: final playerUpdate eventData public

    上傳時間: 2013-12-18

    上傳用戶:1109003457

  • 51單片連tcs230的源程序

    51單片連tcs230的源程序,絕對原創(chuàng),可以記憶顏色。 #define uchar unsigned char #include <reg52.h> #include<math.h> sbit S0=P1^7 sbit S1=P1^0 //端口定義 sbit S2=P1^1 sbit S3=P1^2 sbit OE=P1^3 sbit OUT=P3^4 //頻率從TO口輸入 sbit key0=P1^5 sbit LED=P1^6 sbit a=P3^0 sbit b=P3^1 uchar color //1:blue 2:green 3:red uchar T[4] //color timer uchar TH[4] uchar TL[4] uchar bizhi[4] void time1() interrupt 3 { TH[color]=TH0 TL[color]=TL0 T[color]=(TH[color]*0xff+TL[color]) TR0=0 //關(guān)定時器 TR1=0 TH1=0xB1 TL1=0xE0 //歸0 TH0=0x00 TL0=0x00 //歸0 }

    標(biāo)簽: tcs 230 源程序

    上傳時間: 2016-11-26

    上傳用戶:秦莞爾w

  • AR6001 WLAN Driver for SDIO installation Read Me March 26,2007 (based on k14 fw1.1) Windows CE Em

    AR6001 WLAN Driver for SDIO installation Read Me March 26,2007 (based on k14 fw1.1) Windows CE Embedded CE 6.0 driver installation. 1. Unzip the installation file onto your system (called installation directory below) 2. Create an OS design or open an existing OS design in Platform Builder 6.0. a. The OS must support the SD bus driver and have an SD Host Controller driver (add these from Catalog Items). b. Run image size should be set to allow greater than 32MB. 3. a. From the Project menu select Add Existing Subproject... b. select AR6K_DRV.pbxml c. select open This should create a subproject within your OS Design project for the AR6K_DRV driver. 4. Build the solution.

    標(biāo)簽: installation Windows Driver March

    上傳時間: 2014-09-06

    上傳用戶:yuzsu

  • Overview Input Clock = 24Mhz Preview VGA 15fps @ 60Hz VGA 12.5fps @ 50Hz Capture VGA 15fps @ 60H

    Overview Input Clock = 24Mhz Preview VGA 15fps @ 60Hz VGA 12.5fps @ 50Hz Capture VGA 15fps @ 60Hz VGA 12.5fps @ 50Hz Output Format YCbCr 4:2:2 (ITU 656) YCbCr to RGB conversion R = Y + (351*(Cr – 128)) >> 8 G = Y – (179*(Cr – 128) + 86*(Cb – 128))>>8 B = Y + (443*(Cb – 128)) >> 8

    標(biāo)簽: VGA fps Overview Capture

    上傳時間: 2013-12-24

    上傳用戶:遠(yuǎn)遠(yuǎn)ssad

  • "Readers can pick up this book and become familiar with C++ in a short time. Stan has taken a very b

    "Readers can pick up this book and become familiar with C++ in a short time. Stan has taken a very broad and complicated topic and reduced it to the essentials that budding C++ programmers need to know to write real programs. His case study is effective and provides a familiar thread throughout the book.

    標(biāo)簽: familiar Readers become short

    上傳時間: 2014-01-19

    上傳用戶:luke5347

  • We analyze, both analytically and numerically, the effectiveness of cloaking an infinite cylinder f

    We analyze, both analytically and numerically, the effectiveness of cloaking an infinite cylinder from observations by electromagnetic waves in three dimensions. We show that, as truncated approximations of the ideal permittivity and permeability tensors tend towards the singular ideal cloaking fields, so that the anisotropy ratio tends to infinity, the D and B fields blow up near the cloaking surface. Since the metamaterials used to implement cloaking are based on effective medium theory, the resulting large variation in D and B will pose a challenge to the suitability of the field averaged characterization of " and 碌. We also consider cloaking with and without the SHS (softand- hard surface) lining, shown in [6] to be theoretically necessary for cloaking in the cylindrical geometry. We demonstrate numerically that cloaking is significantly improved by the SHS lining, with both the far field of the scattered wave significantly reduced and the blow up of D and B prevented.

    標(biāo)簽: effectiveness analytically numerically cloaking

    上傳時間: 2017-03-30

    上傳用戶:zxc23456789

  • Creating barcodes in Microsoft廬 Office has never been easier. With BarCodeWiz Toolbar you can add b

    Creating barcodes in Microsoft廬 Office has never been easier. With BarCodeWiz Toolbar you can add barcodes to Microsoft廬 Office applications with a click of a button. In Microsoft廬 Word, create single barcodes, pages of labels, or mail merge documents. In Microsoft廬 Excel廬, select a range of cells and automatically convert each cell to a barcode. In Microsoft廬 Access廬, create reports with barcodes based on your data tables.

    標(biāo)簽: BarCodeWiz Microsoft Creating barcodes

    上傳時間: 2013-12-18

    上傳用戶:asddsd

  • A Convex Hull is the smallest convex polygon that contains every point of the set S. A polygon P is

    A Convex Hull is the smallest convex polygon that contains every point of the set S. A polygon P is convex if and only if, for any two points A and B inside the polygon, the line segment AB is inside P. One way to visualize a convex hull is to put a "rubber band" around all the points, and let it wrap as tight as it can. The resultant polygon is a convex hull.

    標(biāo)簽: polygon S. the contains

    上傳時間: 2013-12-23

    上傳用戶:it男一枚

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