Designed especially for neurobiologists, FluoRender is an interactive tool for multi-channel fluorescence microscopy data visualization and analysis.
Deep brain stimulation
BrainStimulator is a set of networks that are used in SCIRun to perform simulations of brain stimulation such as transcranial direct current stimulation (tDCS) and magnetic transcranial stimulation (TMS).
Developing software tools for science has always been a central vision of the SCI Institute.


Visualization, sometimes referred to as visual data analysis, uses the graphical representation of data as a means of gaining understanding and insight into the data. Visualization research at SCI has focused on applications spanning computational fluid dynamics, medical imaging and analysis, biomedical data analysis, healthcare data analysis, weather data analysis, poetry, network and graph analysis, financial data analysis, etc.

Research involves novel algorithm and technique development to building tools and systems that assist in the comprehension of massive amounts of (scientific) data. We also research the process of creating successful visualizations.

We strongly believe in the role of interactivity in visual data analysis. Therefore, much of our research is concerned with creating visualizations that are intuitive to interact with and also render at interactive rates.

Visualization at SCI includes the academic subfields of Scientific Visualization, Information Visualization and Visual Analytics.


Charles Hansen

Volume Rendering
Ray Tracing

Valerio Pascucci

Topological Methods
Data Streaming
Big Data

Chris Johnson

Scalar, Vector, and
Tensor Field Visualization,
Uncertainty Visualization

Mike Kirby

Uncertainty Visualization

Ross Whitaker

Topological Methods
Uncertainty Visualization

Miriah Meyer

Information Visualization

Yarden Livnat

Information Visualization
alex lex

Alex Lex

Information Visualization

Bei Wang

Information Visualization
Scientific Visualization
Topological Data Analysis

Visualization Project Sites:

Associated Labs:

Publications in Visualization:

Statistically Quantitative Volume Visualization
J.M. Kniss, R. Van Uitert, A.J. Stephens, G. Li, T. Tasdizen. In IEEE Visualization 2005, 2005.

Topological Methods for Flow Visualization
G. Scheuermann, X. Tricoche. In The Visualization Handbook, Edited by C.D. Hansen and C.R. Johnson, Elsevier, pp. 341--356. 2005.
ISBN: 0-12-387582-X

Isosurfaces and Level-Sets
R.T. Whitaker. In The Visualization Handbook, Edited by C.D. Hansen and C.R. Johnson, Elsevier, pp. 97--123. 2005.
ISBN: 0-12-387582-X

Painting and Visualization
R.M. Kirby, D.F. Keefe, D.H. Laidlaw. In The Visualization Handbook, Edited by C.D. Hansen and C.R. Johnson, Elsevier, pp. 873--891. 2005.
ISBN: 0-12-387582-X

Accelerated Isosurface Extraction Approaches
Y. Livnat. In The Visualization Handbook, Edited by C.D. Hansen and C.R. Johnson, Elsevier, pp. 39--55. 2005.
ISBN: 0-12-387582-X

Comparing 2D Vector Field Visualization Methods: A User Study
D.H. Laidlaw, R.M. Kirby, C.D. Jackson, J.S. Davidson, T.S. Miller, M. Silva, W.H. Warren, M. Tarr. In IEEE Transactions on Visualization and Computer Graphics, Vol. 11, No. 1, pp. 59--70. 2005.

Multidimentional Transfer Functions for Volume Rendering
J.M. Kniss, G. Kindlmann, C.D. Hansen. In The Visualization Handbook, Edited by C.D. Hansen and C.R. Johnson, Elsevier, pp. 189--210. 2005.
ISBN: 0-12-387582-X

Influence of Local and Remote White Matter Conductivity Anisotropy for a Thalamic Source on EEG/MEG Field and Return Current Computation
C. H. Wolters, A. Anwander, X. Tricoche, S. Lew, C.R. Johnson. In Int.Journal of Bioelectromagnetism, Vol. 7, No. 1, pp. 203--206. 2005.

The Visualization Handbook
C.D. Hansen, C.R. Johnson. Elsevier, 2005.
ISBN: 0-12-387582-X

Diffusion Tensor MRI Visualization
S. Zhang, D.H. Laidlaw, G. Kindlmann. In The Visualization Handbook, Edited by C.D. Hansen and C.R. Johnson, Elsevier, pp. 327--340. 2005.
ISBN: 0-12-387582-X

Practical Vessel Imaging by Computed Tomography in Live Transgenic Mouse Models for Human Tumors
G.L. Kindlmann, D.M. Weinstein, G.M. Jones, C.R. Johnson, M.R. Capecchi, C. Keller. In Journal of Molecular Imaging, Vol. 4, No. 4, pp. 417--424. 2005.

SCIRun/BioPSE: Integrated Problem Solving Environment for Bioelectric Field Problems and Visualization
R.S. Macleod, D.M. Weinstein, J.D. de St. Germain, D.H. Brooks, C.R. Johnson, S.G. Parker. In Proceedings of the Int. Symp. on Biomed. Imag., Arlington, Va, pp. 640--643. April, 2004.

Display of Vector Fields Using a Reaction Diffusion Model
A.R. Sanderson, C.R. Johnson, R.M. Kirby. In Proceeding of IEEE Visualization 2004, pp. 115--122. 2004.

Top Scientific Visualization Research Problems
C.R. Johnson. In IEEE Computer Graphics and Applications: Visualization Viewpoints, Vol. 24, No. 4, pp. 13--17. July/August, 2004.

Higher-order nonlinear priors for surface reconstruction
T. Tasdizen, R.T. Whitaker. In IEEE Trans. Pattern Anal. & Mach. Intel., Vol. 26, No. 7, pp. 878--891. July, 2004.

Biomedical Computing and Visualization Software Environments
C.R. Johnson, R.S. MacLeod, S.G. Parker, D.M. Weinstein. In Comm. ACM, Vol. 47, No. 11, pp. 64--71. 2004.

Modeling Uncertainty in Flow Simulations via Generalized Polynomial Chaos
D. Xiu, G.E. Karniadakis. In Journal of Computational Physics, Vol. 187, No. 1, pp. 137--167. 2003.
DOI: 10.1016/S0021-9991(03)00092-5

We present a new algorithm to model the input uncertainty and its propagation in incompressible flow simulations. The stochastic input is represented spectrally by employing orthogonal polynomial functionals from the Askey scheme as trial basis to represent the random space. A standard Galerkin projection is applied in the random dimension to obtain the equations in the weak form. The resulting system of deterministic equations is then solved with standard methods to obtain the solution for each random mode. This approach can be considered as a generalization of the original polynomial chaos expansion, first introduced by Wiener [Am. J. Math. 60 (1938) 897]. The original method employs the Hermite polynomials (one of the 13 members of the Askey scheme) as the basis in random space. The algorithm is applied to micro-channel flows with random wall boundary conditions, and to external flows with random freestream. Efficiency and convergence are studied by comparing with exact solutions as well as numerical solutions obtained by Monte Carlo simulations. It is shown that the generalized polynomial chaos method promises a substantial speed-up compared with the Monte Carlo method. The utilization of different type orthogonal polynomials from the Askey scheme also provides a more efficient way to represent general non-Gaussian processes compared with the original Wiener–Hermite expansions.

Keywords: Polynomial chaos, Uncertainty, Fluids, Stochastic modeling

Predictability and Uncertainty in CFD
D. Lucor, D. Xiu, C.-H. Su, G.E. Karniadakis. In International Journal for Numerical Methods in Fluids, Vol. 43, No. 5, pp. 483--505. 2003.
DOI: 10.1002/fld.500

CFD has reached some degree of maturity today, but the new question is how to construct simulation error bars that reflect uncertainties of the physical problem, in addition to the usual numerical inaccuracies. We present a fast Polynomial Chaos algorithm to model the input uncertainty and its propagation in incompressible flow simulations. The stochastic input is represented spectrally by Wiener–Hermite functionals, and the governing equations are formulated by employing Galerkin projections. The resulted system is deterministic, and therefore existing solvers can be used in this new context of stochastic simulations. The algorithm is applied to a second-order oscillator and to a flow-structure interaction problems. Open issues and extensions to general random distributions are presented.

Keywords: computational fluid dynamics, polynomial chaos, Wiener–Hermite functionals, incompressible flows

A New Stochastic Approach to Transient Heat Conduction Modeling with Uncertainty
D. Xiu, G.E. Karniadakis. In International Journal of Heat and Mass Transfer, Vol. 46, No. 24, pp. 4681--4693. 2003.
DOI: 10.1016/S0017-9310(03)00299-0

We present a generalized polynomial chaos algorithm for the solution of transient heat conduction subject to uncertain inputs, i.e. random heat conductivity and capacity. The stochastic input and solution are represented spectrally by the orthogonal polynomial functionals from the Askey scheme, as a generalization of the original polynomial chaos idea of Wiener [Am. J. Math. 60 (1938) 897]. A Galerkin projection in random space is applied to derive the equations in the weak form. The resulting set of deterministic equations is subsequently discretized by the spectral/hp element method in physical space and integrated in time. Numerical examples are given and the convergence of the chaos expansion is demonstrated for a model problem.

Keywords: Uncertainty, Stochastic modeling, Polynomial chaos, Transient heat conduction, Random medium

Display of Vector Fields Using a Reaction-Diffusion Model
SCI Institute Technical Report, A.R. Sanderson, C.R. Johnson. No. UUSCI-2003-002, University of Utah, June, 2003.