'2nd derivative' diaporamas de présentation

John Ehlers 805-927-3065 ehlers@mesasoftware mesasoftware eMiniZ IndiceZ

Colleagues In Trading Seminar 17 Feb 2007. John Ehlers 805-927-3065 ehlers@mesasoftware.com mesasoftware.com eMiniZ.com IndiceZ.com ISignals.com. ENGINEERS ARE AS. AS ANYONE. Fibanacci Ratios. Patterns. Thousands of patterns have been catalogued

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Bruce Mayer, PE Licensed Electrical & Mechanical Engineer BMayer@ChabotCollege

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Chap. 9: Image Segmentation

Chap. 9: Image Segmentation. Jen-Chang Liu, 2005. Motivation. Segmentation subdivides an image into its constituent regions or objects. Example: ?????????????. Basics of image segmentation. Input: image => Output: attributes

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4.5 Optimization II

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Quantum Mechanics Calculations II

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Flow Models and Optimal Routing

Flow Models and Optimal Routing. Flow Models and Optimal Routing. How can we evaluate the performance of a routing algorithm quantify how well they do use arrival rates at nodes and flow on links

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Numerical Integration

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Some topics in research Atomic Physics a t the EBIT center of Fudan University Gordon Berry

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Identifying Stationary Points

Identifying Stationary Points. Differentiation 3.6. 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.

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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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Parametric Derivatives

Parametric Derivatives. Section 10-3-a. The Parametric form of a Derivative : If a smooth curve C is given by the equations Then the slope of C at (x, y) is . Derivatives of Parametric Equations. Horizontal: Vertical: . Tangents.

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3.4 Concavity

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Higher Order Derivatives

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Calculus Section 3.7 Find higher ordered derivatives.

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Higher Order Derivatives

Higher Order Derivatives. Find if . Substitute back into the equation. Higher Order Derivatives. Examples:. Find the 2 nd derivative of : y =

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