Name
Playground
About
FAQ
GitHub
Playground
Shortest Path Finder
Community Detector
Connected Papers
Author Trending
Quan Chen
a r allen
Daniel P. Kennedy
Roland Zumkeller
Maximilian Dürr
Dan Graur
Liangliang Shang
Chen Ma
Ju Wang
Barbara Aquilani
Home
/
Author
/
ALIREZA DOOSTAN
Author Info
Open Visualization
Name
Affiliation
Papers
ALIREZA DOOSTAN
Mechanical Engineering Department, Stanford University, Stanford, CA 94305, USA
22
Collaborators
Citations
PageRank
32
188
15.57
Referers
Referees
References
333
251
204
Search Limit
100
333
Publications (22 rows)
Collaborators (32 rows)
Referers (100 rows)
Referees (100 rows)
Title
Citations
PageRank
Year
Neural network training using ℓ1-regularization and bi-fidelity data
0
0.34
2022
Task-parallel in situ temporal compression of large-scale computational fluid dynamics data
0
0.34
2022
Bi-fidelity approximation for uncertainty quantification and sensitivity analysis of irradiated particle-laden turbulence.
1
0.37
2020
Pass-efficient methods for compression of high-dimensional turbulent flow data
0
0.34
2020
Level Set Methods for Stochastic Discontinuity Detection in Nonlinear Problems.
0
0.34
2019
Topology Optimization under Uncertainty using a Stochastic Gradient-based Approach.
0
0.34
2019
Basis adaptive sample efficient polynomial chaos (BASE-PC).
3
0.67
2018
Practical error bounds for a non-intrusive bi-fidelity approach to parametric/stochastic model reduction.
1
0.37
2018
Time-dependent global sensitivity analysis with active subspaces for a lithium ion battery model.
2
0.44
2017
Optimization via separated representations and the canonical tensor decomposition.
0
0.34
2017
A low-rank control variate for multilevel Monte Carlo simulation of high-dimensional uncertain systems.
2
0.40
2017
On polynomial chaos expansion via gradient-enhanced ℓ1-minimization.
0
0.34
2016
A well-posed and stable stochastic Galerkin formulation of the incompressible Navier-Stokes equations with random data.
1
0.35
2016
Randomized Alternating Least Squares for Canonical Tensor Decompositions: Application to A PDE With Random Data.
4
0.42
2016
A weighted l1-minimization approach for sparse polynomial chaos expansions.
27
1.02
2014
Variational Multiscale Analysis: The Fine-Scale Green's Function for Stochastic Partial Differential Equations
0
0.34
2014
Smoothed aggregation algebraic multigrid for stochastic PDE problems with layered materials.
2
0.41
2014
A non-adapted sparse approximation of PDEs with stochastic inputs
79
3.20
2011
A simplified model for seismic response prediction of concentrically braced frames
1
0.43
2010
Padé-Legendre approximants for uncertainty analysis with discontinuous response surfaces
8
1.19
2009
A least-squares approximation of partial differential equations with high-dimensional random inputs
33
1.79
2009
On the construction and analysis of stochastic models: characterization and propagation of the errors associated with limited data
24
1.82
2006
1