'Local maximum' presentation slideshows

Tier I: Mathematical Methods of Optimization

Tier I: Mathematical Methods of Optimization. Section 3: Nonlinear Programming. Introduction to Nonlinear Programming. We already talked about a basic aspect of nonlinear programming (NLP) in the Introduction Chapter when we considered unconstrained optimization.

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Exploration

Exploration. Chapter 4 COMP151 Feb 5 2007. Chap 4. Best-first search Greedy best-first search Recursive best-first search A * search Heuristics Local search algorithms Hill-climbing search Simulated annealing search Local beam search Genetic algorithms Online Search.

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Engineering Optimization

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Computer Simulation (1)

Computer Simulation (1). Step 1. A (8). B (5). C (3). A (8). B (5). C (3). Step 2. 8. 4. 4. Goal State. Step 3. Initial State. Step 4. Step 5. Step 6. Step 7. Some fun (and difficult!) games. Theseus and the Minotaur: http://www.logicmazes.com/theseus.html More special mazes

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EECS 274 Computer Vision

EECS 274 Computer Vision. Segmentation by Clustering II. Segmentation and Grouping. Watershed Mean shift filtering and segmentation Reading: FP Chapter 14, S Chapter 5. Watershed lines. Watershed Segmentation. Visualize an image in 3D: spatial coordinates and gray levels.

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Finding Regulatory Signals in Genomes 24.11.5 60 min.

Finding Regulatory Signals in Genomes 24.11.5 60 min. The Biological Problem Different Kinds of Signals Promotors Enhancers Splicing Signals Different Organisms Information Beyond the sequences Data - known/unknown signal

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Two Types of Baroclinic Life Cycles during the Southern Hemisphere summer

Two Types of Baroclinic Life Cycles during the Southern Hemisphere summer. Woosok Moon and Steven Feldstein. Earth and Environmental Systems Institute, The Pennsylvania State University, University Park, Pennsylvania, U.S.A. Presented at the AMS AOFD conference, Stowe, Vermont, June 8, 2009.

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PROGRAMME 9

PROGRAMME 9. DIFFERENTIATION APPLICATIONS 2. Programme 9: Differentiation applications 2. Differentiation of inverse trigonometric functions Derivatives of inverse hyperbolic functions Maximum and minimum values Points of inflexion. Programme 9: Differentiation applications 2.

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Blocking morphology, with an example from the TIGGE forecasts

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Section 3.2 Polynomial Functions and Their Graphs

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Objectives for Section 12.5 Absolute Maxima and Minima

Objectives for Section 12.5 Absolute Maxima and Minima. The student will be able to identify absolute maxima and minima. The student will be able to use the second derivative test to classify extrema. Absolute Maxima and Minima. Definition:

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The stationary points of a curve are the points where the gradient is zero

The stationary points of a curve are the points where the gradient is zero. e.g. A local maximum. x. x. A local minimum. The word local is usually omitted and the points called maximum and minimum points. e.g.1 Find the coordinates of the stationary points on the curve. Solution:. or.

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Graphs of Secant and Cosecant

Graphs of Secant and Cosecant. Section 4.5b. The graph of the secant function. Wherever cos ( x ) = 1, its reciprocal sec( x ) is also 1. The graph has asymptotes at the zeros of the cosine function. The period of the secant function is , the same a s the cosine function.

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MAXIMUM AND MINIMUM VALUES

MAXIMUM AND MINIMUM VALUES. A critical number is the value of x that makes f ? ( x ) = 0 or f ? ( x ) undefined The absolute minimum of a function is the very lowest point on the graph over a given interval of x .

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a. g(x) = f(x) + 5 b. h(x) = f(x+1)

Suppose that f ( x ) and g ( x ) are functions for which g ( x ) = f ( x ) + 3 for all values of x . a. How are the graphs of f ( x ) and g ( x ) related geometrically?

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LECTURE 09: MAXIMUM LIKELIHOOD ESTIMATION

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Introduction

Figure 1 : Dorsal fin image. Characteristic feature points are indicated in red. Figure 3 : Two real-world results of the registration process. In each set, the originally extracted outlines are pictured on the top. The automatically registered outlines are pictured on the bottom.

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