Theory X and theory Y

Results: 107



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51The flow of a vector field. Suppose F = P i + Qj is a vector field in the plane1 Associated to F is its flow which, for each time t is a transformation ft (x, y) = (ut (x, y), vt (x, y)) and which is characterized by the

The flow of a vector field. Suppose F = P i + Qj is a vector field in the plane1 Associated to F is its flow which, for each time t is a transformation ft (x, y) = (ut (x, y), vt (x, y)) and which is characterized by the

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Source URL: www.math.duke.edu

Language: English - Date: 2010-11-12 09:03:20
52The Bar Construction Let k be a commutative ring and let A be a k-algebra. Let X be a right module over A and let Y be a left module over A. Then we can construct a simplicial k-module {Bn (X, A, Y )}∞ n=0 whose ⊗n n

The Bar Construction Let k be a commutative ring and let A be a k-algebra. Let X be a right module over A and let Y be a left module over A. Then we can construct a simplicial k-module {Bn (X, A, Y )}∞ n=0 whose ⊗n n

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Source URL: math.stanford.edu

Language: English - Date: 2011-12-11 17:09:27
53Motivation among construction workers in Turkey

Motivation among construction workers in Turkey

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Source URL: eprints.whiterose.ac.uk

Language: English - Date: 2014-06-04 04:49:07
54ON TATE-SHAFAREVICH GROUPS OF SOME ELLIPTIC CURVES FRANZ LEMMERMEYER Abstract. Generalizing results of Stroeker and Top we show that the 2-ranks of the Tate-Shafarevich groups of the elliptic curves y 2 = (x + k)(x2 + k2

ON TATE-SHAFAREVICH GROUPS OF SOME ELLIPTIC CURVES FRANZ LEMMERMEYER Abstract. Generalizing results of Stroeker and Top we show that the 2-ranks of the Tate-Shafarevich groups of the elliptic curves y 2 = (x + k)(x2 + k2

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Source URL: www.fen.bilkent.edu.tr

Language: English - Date: 2003-09-11 11:04:03
55Extended Euclid’s Algorithm The extended Euclid’s algorithm can be used to express gcd(a, b) as an integer linear combination of a and b, i.e., we can use it to find integers x and y such that ax + by = gcd(a, b). Le

Extended Euclid’s Algorithm The extended Euclid’s algorithm can be used to express gcd(a, b) as an integer linear combination of a and b, i.e., we can use it to find integers x and y such that ax + by = gcd(a, b). Le

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Source URL: pages.pacificcoast.net

Language: English - Date: 2006-11-11 11:30:09
56Modelling of Landslides Based on Monitoring Data and the Dynamics of Slopes  Modelling of Landslides Based on Monitoring Data and the Dynamics of Slopes X.L. Ding, Y.Q. Chen, J.J. Zhu Department of Land Surveying and

Modelling of Landslides Based on Monitoring Data and the Dynamics of Slopes Modelling of Landslides Based on Monitoring Data and the Dynamics of Slopes X.L. Ding, Y.Q. Chen, J.J. Zhu Department of Land Surveying and

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Source URL: www.fig.net

Language: English - Date: 2010-11-10 04:35:45
57Imprecise Dirichlet process with application to the hypothesis test on the probability that X ≤ Y Alessio Benavoli1 and Francesca Mangili1 and Fabrizio Ruggeri2 and Marco Zaffalon1 1  IPG IDSIA, Manno, Switzerland

Imprecise Dirichlet process with application to the hypothesis test on the probability that X ≤ Y Alessio Benavoli1 and Francesca Mangili1 and Fabrizio Ruggeri2 and Marco Zaffalon1 1 IPG IDSIA, Manno, Switzerland

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Source URL: ipg.idsia.ch

Language: English - Date: 2015-02-10 08:39:35
58The x-and-y-axes travelling salesman problem Eranda C ¸ ela∗ Vladimir Deineko†‡

The x-and-y-axes travelling salesman problem Eranda C ¸ ela∗ Vladimir Deineko†‡

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Source URL: www.opt.math.tu-graz.ac.at

Language: English - Date: 2012-08-17 06:11:47
59SOME FAMILIES OF NON-CONGRUENT NUMBERS FRANZ LEMMERMEYER Abstract. In this article we study the Tate-Shafarevich groups corresponding to 2-isogenies of the curve Ek : y 2 = x(x2 − k2 ) and construct infinitely many exa

SOME FAMILIES OF NON-CONGRUENT NUMBERS FRANZ LEMMERMEYER Abstract. In this article we study the Tate-Shafarevich groups corresponding to 2-isogenies of the curve Ek : y 2 = x(x2 − k2 ) and construct infinitely many exa

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Source URL: www.fen.bilkent.edu.tr

Language: English - Date: 2003-09-11 11:03:50
60CHAPTER FIVE  REFLEXIVE FRAMEWORKS In this chapter we develop a framework, called a reflexive observer framework, in which the objects of perception of an observer O are themselves observers having the same X, Y , E, and

CHAPTER FIVE REFLEXIVE FRAMEWORKS In this chapter we develop a framework, called a reflexive observer framework, in which the objects of perception of an observer O are themselves observers having the same X, Y , E, and

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Source URL: www.cogsci.uci.edu

Language: English - Date: 2002-07-26 13:45:28