'Eigenvectors' presentation slideshows

Solution of Linear Systems of Equations Consistency Rank Geometric Interpretation

1.41k views • 41 slides

Principal Component Analysis

320 views • 27 slides

Outline:

Beam Coupling Impedance for finite length devices. N.Biancacci, B.Salvant, V.G.Vaccaro. Outline: . Motivation The Mode-Matching Method Analysis of a simple 3D structure Outlook. Motivation. 1- Why finite length models?. Real life elements are finite in length

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New Feature Presentation of Transition Probability Matrix for Image Tampering Detection

New Feature Presentation of Transition Probability Matrix for Image Tampering Detection. Luyi Chen 1 Shilin Wang 2 Shenghong Li 1 Jianhua Li 1 1 Department of Electrical Engineering, Shanghai Jiaotong University 2 School of Information Security, Shanghai Jiaotong University. Outline.

371 views • 18 slides

Welcome to Engineering Mathematics 2

Welcome to Engineering Mathematics 2. We will cover 2 topics today 1 . Eigenvalues 2. Eigenvectors. Lecture Recap. If det A ? 0 then only a trivial solution exists. Last lecture we looked at systems of equations in the form.

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Reporter: PENG, Li-Li 1, 2

THE CHARACTERISTICS OF CLOUDINESS VARIATION AND ITS POSSIBLE CAUSES OVER THE QINGHAI-XIZANG PLATEAU DURING 1971-2004. Reporter: PENG, Li-Li 1, 2. 1 Institute of Geographical Sciences and Natural Resources Research, Chinese Academy of Sciences Beijing, China

289 views • 17 slides

Update

Update. By Rob Chase and Pat Dragon Supervised by Robin Young. Given initial conditions and a system of PDEs, what happens?. The decoupled case can be modeled (u,v)t+(u+v,u-v)x=0 (u,v)t+(u,v)x=0 Decoupling is equivalent to finding the eigensystem. Recall. Shock Profiles u-x

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10/14/2014

SOL TUTORIAL 5 Eigenvalues and Eigenvectors. 10/14/2014. LECTURES. 1. 1. 2. 3. 4. 5. 6. 7. a). 10/14/2014. LECTURES. 10. b). 10/14/2014. LECTURES. 11. 8. 10/14/2014. LECTURES. 12. 10/14/2014. LECTURES. 13. 9. 10. 10/14/2014. LECTURES. 14. 11. 10/14/2014. LECTURES.

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eigenvectors of random graphs: nodal domains

eigenvectors of random graphs: nodal domains. James R. Lee. University of Washington. Yael Dekel and Nati Linial. Hebrew University. TexPoint fonts used in EMF. Read the TexPoint manual before you delete this box.: A A A A A A. preliminaries. Random graphs.

276 views • 13 slides

Kinect Image Manipulation Project

Kinect Image Manipulation Project. CSC410 Victor Milenkovic , Justin Stoecker , Brendan Loyot. Project Overview. Build a system to manipulate 3d images on a screen with the Kinect device. 1 st steps are to build up a set of gestures that the K inect recognizes.

328 views • 13 slides

Dynamic graphics, Principal Component Analysis

Dynamic graphics, Principal Component Analysis. Ker-Chau Li UCLA department of Statistics. Xlisp-stat (demo). (plot-points x y) (scatterplot-matrix (list x y z u w)) (spin-plot (list x y z)) Link, remove, select, rescale Examples : (1) simulated data (2) Iris data

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Measures of System Performance

Measures of System Performance. Starrett Mini-Lecture #6. Questions. Which states are influenced by certain modes? Which states are capable of influencing certain modes?. Measures of System Structure. Right & Left Eigenvectors Controllability & Observability Participation Factors.

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5. Eigenvalues and Eigenvectors

5. Eigenvalues and Eigenvectors. 5.1 Eigenvectors and Eigenvalues. For. eigenvalue. eigenvector. Definition

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COMPUTATIONAL METHODS : 1. MOLECULAR MECHANICS (to explore the potential energy surface) 2. DENSITY FUNCTIONAL THEORY, D

INTERPRETATION STRATEGY. GOAL: a quantitative interpretation of the vibrational spectra (IR and Raman) i.e. the assignment of the whole spectrum to the respective normal modes of vibration:. THEORETICAL APPROACH NORMAL COORDINATE ANALYSIS (Wilson GF method): Input: 1. Geometry (G matrix)

287 views • 8 slides

Rotation matrices

Rotation matrices. Constructing rotation matrices. Eigenvectors and eigenvalues. y. x. 0. Rotating a vector. y. Length v. x. 0. Repeatedly rotating a vector. y. x. 0. How can we recognize a rotation matrix?. STOP. Rotation matrices. Constructing rotation matrices.

170 views • 7 slides