'Stochastic differential equations' presentation slideshows

Lecture 6: Langevin equations

Lecture 6: Langevin equations. Outline: linear/nonlinear, additive and multiplicative noise soluble linear example w/ additive noise: Ornstein-Uhlenbeck process general 1-d nonlinear equation with multiplicative noise relation to Fokker-Planck equation

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1.26k views • 57 slides

Mathematical Modelling

Mathematical Modelling. Classes of models Ordinary d.e. (Box models) Partial d.e. (Diffusion & Advection) Stochastic (different time & length scales) Discrete dyn. (e.g., Population dynamics). Liouville equation. d/dt x = A(x) d/d t r( x,t ) = - d/d x ( A( x ) . r( x,t) ). t.

435 views • 27 slides

Metrics of monograph use in the Marston Science Library by Michelle Foss Leonard and

Metrics of monograph use in the Marston Science Library by Michelle Foss Leonard and Stephanie Haas Marston Science Library, University of Florida.

336 views • 22 slides

GPU-accelerated Evaluation Platform for High Fidelity Networking Modeling

GPU-accelerated Evaluation Platform for High Fidelity Networking Modeling. 11 December 2007 Alex Donkers Joost Schutte. Contents. Summary of the paper Evaluation Questions. Summary of the paper. Using commercial graphic cards to speed up execution of network simulation models.

347 views • 21 slides

Connections with Partial Differential Equations

Chapter 6. Connections with Partial Differential Equations. ???. *purpose*. There are two ways to compute a derivative security price (1) Use Monte Carlo simulation and risk- neutral measure (2)Numercially solve a partial differential equation.

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Ch 17. Optimal control theory and the linear Bellman equation HJ Kappen

Ch 17. Optimal control theory and the linear Bellman equation HJ Kappen. BTSM Seminar 12.07.19.(Thu) Summarized by Joon Shik Kim. Introduction. Optimising a sequence of actions to attain some future goal is the general topic of control theory.

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Time Series through Stochastic Differential Equations

296 views • 14 slides

Stochastic modeling of calcium-regulated calcium influx and discrete calcium ions

Stochastic modeling of calcium-regulated calcium influx and discrete calcium ions. Seth Weinberg Acknowledgements: Xiao Wang, Yan Hao , Gregory Smith. Motivation. Calcium plays a key role in regulating cell signaling processes, such as myocyte contraction and synaptic transmission

240 views • 12 slides

WHY ARE DBNs SPARSE? Shaunak Chatterjee and Stuart Russell, UC Berkeley

WHY ARE DBNs SPARSE? Shaunak Chatterjee and Stuart Russell, UC Berkeley. Dynamic Bayesian Networks (DBNs) W hat are DBNs ?

109 views • 1 slides