Doubly-fed Induction Generator Modeling and Control in DigSilent Power Factory CAMILLE HAMON Master’s Thesis at KTH School of Electrical Engineering XR-EE-ES 2010:004 Abstract International agreements have set high demands on the share of renewable energy in the total energy mix. From the different renewable sources‚ significant investments are made in wind power. More and more wind turbines are being built and their number is due to rise dramatically. There are many different generator
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According to Sirius XM Radio Annual Sec Filing Form 10-K for The Year 2011 (2012)‚ the total assets for the company had at the end of calendar year 2011 is $7‚495‚996. This number is equal to the total liabilities and stockholders’ equity and a 1.5% increase from the previous year. Total assets at the end of the previous annual reporting period? Total assets for the previous year were $7‚383‚086 Cash and Cash Equivalents at the End of the Most Recent Reporting Period According to Sirius XM Radio Annual
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paying in cars‚ homes and using portable players‚ Sirius competes most directly with the following providers of radio or other audio services: XM Radio. Sirius’s direct competitor in satellite radio service is XM Radio‚ the only other FCC licensee for satellite radio service in the United States. XM Radio broadcasts certain programming that we do not offer. XM Radio service is also offered as an option on various car model brands‚ certain of which do not also offer SIRIUS radios. Traditional AM/FM
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APPLIED PROBABILITY AND STATISTICS APPLIED PROBABILITY AND STATISTICS DEPARTMENT OF COMPUTER SCIENCE DEPARTMENT OF COMPUTER SCIENCE STATISTICAL DISTRIBUTION STATISTICAL DISTRIBUTION SUBMITTED BY – PREETISH MISHRA (11BCE0386) NUPUR KHANNA (11BCE0254) SUBMITTED BY – PREETISH MISHRA (11BCE0386) NUPUR KHANNA (11BCE0254) SUBMITTED TO – PROFESSOR SUJATHA V. SUBMITTED TO – PROFESSOR SUJATHA V
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\n¿-an-®p-\-S-Øn-s°m-≠n-cn-°p-∂-Xv- B-cm-sW-∂p-≈Xm-Wv.- H-cp- a-lm-{K-\v-Yw-t]m-se- \-ap-°p-ap-∂n¬- Xp-d-∂p-sh-°-s∏´n-´p-≈- Cu- {]-]-©-Øn-se-hn-sS-bpw- A-Xn-s≥-d- \n¿-am-Xm-hn-s‚-t]-sc-gp-Xn-sh-®n-´n-√.- ]t£‚- {]-]©- ]p-kXIØn-se- Hm-tcm- A£v- - c-hpw- C-Xn-s∂m-cp- \n¿-am-Xm-hv- B-h-iy-am-sW-∂v- hy-Iv-X-am-bpw{]Jym-]n-°p-∂p-≠v.- B \n¿-am-Xm-hn-s≥-d- kz`-m-h- k-hn-ti-j-XIsf- kw-_\[n-®v- H-cp- G-ItZ-i- Nn-{Xw- Cu- ]p-kXIØn-se- hmIy- vv- - ߃- \¬-Ip-∂p-s≠-∂-Xm-Wv- hm-kv-X-hw.- ]¿-∆-X-Øn-s‚- D-®nbntem- B-gn-bp-sS-
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This stock operates in consumer goods. This company is the owner of Sirius XM satellite radio. Sirius XM Holdings has recently been in the news. It was recently announced that they will take over the Sirius XM Canada corporation. This stock was interesting to us because the price was so low. Usually large companies or companies that are easily recognizable are priced much higher than this stock
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X=my+B Back to general form 1. X=my+B 2. ln(x) = my+ln(b) 3. eln(x) = e(my+ln(b)) 4. x = bemy Power To linear form 1. y=bxm 2. ln(y)=ln(bxm) 3. ln(y)=ln(b)+ln(xm) 4. ln(y)=ln(b)+m*ln(x) 5. Y=mX+B Back to general form 1. Y=mX+B 2. ln(y)=ln(b)+m*ln(x) 3. ln(y)=ln(b)+ln(xm) 4. e(ln(y))=e(ln(b))+e(ln(x^m)) 5. y= e(ln(b)*ln(x^m)) 6. y= b* xm This and many other helpful resources can be found at http://web.ics.purdue.edu/~cohenm/fye.html
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0 equals 1. Negative Exponent Property x−n = 1 xn (x ≠ 0) Any number raised to a negative power is equivalent to the reciprocal of the positive exponent of the number. Product of Powers Property xn•xm = xn+m (x ≠ 0) To multiply two powers with the same base‚ add the exponents. Quotient of Powers Property xn xm = xn−m (x ≠ 0) To divide two powers with the same base‚ subtract the exponents. Power of a Product Property (xy)n=xn•yn (x and y ≠; 0) To find a power of a product‚ find the power of each factor
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# the start of this has the power-law fitting function you can use‚ make sure to evaluate it before calling plfit # PLFIT fits a power-law distributional model to data. # # PLFIT(x) estimates x_min and alpha according to the goodness-of-fit # based method described in Clauset‚ Shalizi‚ Newman (2007). x is a # vector of observations of some quantity to which we wish to fit the # power-law distribution p(x) ~ x^-alpha for x >= xmin. # PLFIT automatically detects whether x is
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FIXED POINTS AS NASH EQUILIBRIA ´ JUAN PABLO TORRES-MARTINEZ Received 27 March 2006; Revised 19 September 2006; Accepted 1 October 2006 The existence of fixed points for single or multivalued mappings is obtained as a corollary of Nash equilibrium existence in finitely many players games. ı Copyright © 2006 Juan Pablo Torres-Mart´nez. This is an open access article distributed under the Creative Commons Attribution License‚ which permits unrestricted use‚ distribution‚ and reproduction in any medium
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