PPT-OPTIMIZATION TECHNIQUES Objective Function, Maxima, Minima and Saddle Points,

Objectives Study the basic components of an optimization problem Formulation of design problems as mathematical programming problems Define stationary points Necessary and sufficient conditions for the relative maximum of a function of a single variable and for a function of two variables . The original Saddle and the more compact Pony Saddle accommodate comfortable sitting in countless applications Ultimate Versatility Ultimate Comfort No other stool comes close The Saddle and Pony Saddles unique triangular cushion encourages users to brPage 1br 91 points 91 points 91 points 91 points 91 points 91 points brPage 1br 92 points 92 points 92 points 92 points 92 points 92 points Optimization methods help us find solutions to problems where we seek to find the best of something.. This lecture is about how we formulate the problem mathematically.. In this lecture we make the assumption that we have choices and that we can attach numerical values to the ‘goodness’ of each alternative.. Lagrange's methods. Summary of Maximum and Minimum Introduction. 1) Local maximums and minimums of a function, . f(x). , often . (but not always). occur at stationary points where the function's derivative, . f'(x). , is zero.. TOPICS TO BE DISCUSSED. RESOLVING POWER. LORD RAYLEIGH CRITERION. RESOLVING POWER OF TELESCOPE. RESOLVING POWER OF GRATING. RESOLVING POWER. . The ability of an optical instrument, expressed as numerical measure to resolve the images of two nearby points is called resolving power of instrument.. -Dawn Mueller Comm. 1010. Get to know your saddle!. Saddle Pad. What can affect the saddle fitting correctly?. Horse:. Shape of:. The withers. The back. Length of the back. Size of the shoulders. What happens if the saddle is on incorrectly?. Associate Professor in Physics. Post Graduate Govt. College Sector-11. Chandigarh. Diffraction. The deviation of waves from their original direction due to an obstruction in their path is called . diffraction.. for contact binary stars. . . . Bartlomiej . Debski. Astronomical Observatory of the Jagiellonian University, Orla 171, 30-244 Krakow, Poland; bartek@oa.uj.edu.pl. Which minimum is the primary minimum?. Fernand Meyer. Center of mathematical morphology. Mines-ParisTech. France. Non edge preserving filters. The adjunction erosion/dilation. Openings/closings. The simplest filters. Alternate sequential filters. Properties of a Function’s Graph. Prepared by . Doron. . Shahar. Warm-up: page 40. What is a . y. -intercept? What is an . x. -intercept?. What is meant by a . zero. of a function?. A function . Made to measure morphological filters Fernand Meyer Center of mathematical morphology Mines-ParisTech France Non edge preserving filters The adjunction erosion/dilation Openings/closings The simplest filters Lo Wu Saddle C lub Ltd Ho Sheung Heung Sheung Shui New Territories Tel: 2673 0066 Fax: 2668 6752 Hong Kong ……… Indemnity Form The Executive Committee Lo Wu Saddle Club Limited and Lo Wu Saddle C