'Spherical harmonics' diaporamas de présentation

18_12afig_PChem.jpg

18_12afig_PChem.jpg. Motion of Two Bodies. w. Each type of motion is best represented in its own coordinate system best suited to solving the equations involved. Rotational Motion. Motion of the C.M. Center of Mass. Cartesian. r. r 2. k. Translational Motion. Internal motion (w.r.t CM).

1.22k views • 85 slides

ADC and ODF estimation from HARDI

663 views • 55 slides

12/2/10

695 views • 53 slides

Chapter 6 The Hydrogen Atom

859 views • 51 slides

Building of statistical models

Building of statistical models. Guido Gerig Department of Computer Science, UNC, Chapel Hill. Statistical Shape Models. Drive deformable model segmentation statistical geometric model statistical image boundary model

561 views • 38 slides

Clustered Principal Components for Precomputed Radiance Transfer

Clustered Principal Components for Precomputed Radiance Transfer. Peter-Pike Sloan Microsoft Corporation Jesse Hall, John Hart UIUC John Snyder Microsoft Research. Demo. PRT Terminology. PRT Terminology. PRT Terminology. PRT Terminology. PRT as a Linear Operator.

493 views • 36 slides

749 views • 34 slides

Analyzing pressure responses to Earth tides for monitoring CO 2 migration

Analyzing pressure responses to Earth tides for monitoring CO 2 migration. Kozo Sato Geosystem Engineering The University of Tokyo. Objective. Monitoring techs for geological sequestration seismic (4D, VSP, cross-well tomography) non-seismic (electromagnetic, gravity, tilting, logging)

463 views • 34 slides

Precomputed Shadow Fields for Dynamic Scenes

485 views • 34 slides

3-Dim Problems

3-Dim Problems. 3-D Problems. Separation of Variables Y (r qf ) = R(r) Q ( q ) F ( f ) F ( f ) solution Q ( q ) solution R(r) equation Effective Potentials. Separation of Variables. Coordinates & Normalization. r. Note derivatives are cleanly separated. {a}. {b}. {c}. {d}. {d}.

419 views • 33 slides

408 views • 29 slides

Fast, Arbitrary BRDF Shading for Low-Frequency Lighting Using Spherical Harmonics

569 views • 27 slides

C. Jungemann Institute for Electronics University of the Armed Forces Munich, Germany

EIT4. Stable Discretization of the Langevin-Boltzmann equation based on Spherical Harmonics, Box Integration, and a Maximum Entropy Dissipation Scheme. C. Jungemann Institute for Electronics University of the Armed Forces Munich, Germany.

360 views • 25 slides

Refinement parameters

Refinement parameters. What are the parameters to be determined? atom positional parameters atom thermal motion parameters atom site occupancy parameters background function parameters peak shape parameters unit cell dimensions scale factor(s)

446 views • 25 slides

Lecture 17 Hydrogenic atom

Lecture 17 Hydrogenic atom.

304 views • 19 slides

Lecture 12 Particle on a sphere

Lecture 12 Particle on a sphere.

558 views • 19 slides

Data-intensive Image Based Relighting

Data-intensive Image Based Relighting. Biswarup Choudhury Sharat Chandran. Introduction. Image-based Relighting (IBRL). Method. Singular Value Decomposition (SVD) Compue a set of image bases and their corresponding relighting coefficients. Spherical Harmonics (SH)

260 views • 19 slides

Metropolis Light Transport for Participating Media

309 views • 17 slides

New Approach to Solving the Radiative Transport Equation and Its Applications

271 views • 16 slides

Holography, de Sitter space and SUSY breaking

256 views • 12 slides