'Dt 1' presentation slideshows

Point processes on the line . Nerve firing.

Point processes on the line . Nerve firing. Stochastic point process . Building blocks Process on R {N(t)}, t in R, with consistent set of distributions Pr{N(I 1 )=k 1 ,..., N(I n )=k n } k 1 ,...,k n integers ?? 0 I's Borel sets of R.

437 views • 38 slides

Point processes on the line . Nerve firing.

Point processes on the line . Nerve firing. Stochastic point process . Building blocks Process on R {N(t)}, t in R, with consistent set of distributions Pr{N(I 1 )=k 1 ,..., N(I n )=k n } k 1 ,...,k n integers ?? 0 I's Borel sets of R.

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Background knowledge expected

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Stock Valuation

Stock Valuation. Ch8. Features of Common and Proffered Stocks. First: Common Stock Definition: Equity with no priority in dividend or in bankruptcy. Stockholder rights: 1. Voting right: Shareholders control the corporation through the right to elect directors.

323 views • 32 slides

Point processes on the line . Nerve firing.

Point processes on the line . Nerve firing. Stochastic point process . Building blocks Process on R {N(t)}, t in R, with consistent set of distributions Pr{N(I 1 )=k 1 ,..., N(I n )=k n } k 1 ,...,k n integers ?? 0 I's Borel sets of R.

305 views • 30 slides

RLC CCTs To Simulate Damping

RLC CCTs To Simulate Damping. ? :I of branch or V across the CCT ? :V across a comp. or I in CCT. Typical Differential Eq. of RLC. The Parallel RLC Eq(1): The Series RLC Eq(2):. Load Switching. Switch on & off loads : most Freq. RL, Low P.F. when Inductive

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Microstructure-Properties: II The KJMA Equation

Microstructure-Properties: II The KJMA Equation. 27-302 Lecture 5 Fall, 2002 Prof. A. D. Rollett. Materials Tetrahedron. Processing. Performance. Properties. Microstructure. Objective.

335 views • 27 slides

Segue from time series to point processes. Y = 0,1 E(Y) = Prob{Y = 1}

Segue from time series to point processes. Y = 0,1 E(Y) = Prob{Y = 1} (Y 1 , Y 2 ) E(Y 1 Y 2 } = Prob{( Y 1 ,Y 2 ) = (1,1)} {Y(t)} case. mean level: c Y (t) = Prob{Y(t) = 1}

315 views • 24 slides

Segue from time series to point processes. Y = 0,1 E(Y) = Prob{Y = 1}

Segue from time series to point processes. Y = 0,1 E(Y) = Prob{Y = 1} (Y 1 , Y 2 ) E(Y 1 Y 2 } = Prob{( Y 1 ,Y 2 ) = (1,1)} {Y(t)} case. mean level: c Y (t) = Prob{Y(t) = 1}

246 views • 24 slides

Implicit Fairing of Irregular Meshes using Diffusion and Curvature Flow

Implicit Fairing of Irregular Meshes using Diffusion and Curvature Flow. What are we doing?. Fairness: low variation in curvature. Move vertices to achieve. Mesh topology stays the same. Overview. How do we move vertices? Explicit integration Implicit integration

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1 p1 p2 p7 2 p3 p5 p8 3 p4 p6 p9

FAUST = Fast, Accurate Unsupervised and Supervised Teaching ( Teaching a table to reveal it's information) FAUST CLUSTER (a divisive, FAUSTian clustering method) Start with one cluster, C, consisting of all points in the table, X. On each cluster, C, not yet complete :

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2.9 RLC ????

2.9 RLC ????. ???????? ???? ??????????? ???? ???? ????? ????????? 1.7 R-L-C ????? [p.23]. ?????. ??????. e ( t ) = e R ( t ) + e L ( t ) + e C ( t ). ?? i ( t ) ????????. e ( t ) = R i ( t ) + L d i ( t ) / dt + (1/ C ) ? i ( t ) dt

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AAE 450 - Senior Design

AAE 450 - Senior Design. Nicholas Saadah Group A - Aerodynamics Presentation #1 1/16/01. School of Aeronautics and Astronautics. Goals of Study. To determine method of direct entry where options are: Ballistic capsule vs. lifting body Aerocapture vs. Aeroentry. Constraints are:

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