Block Low-Rank (BLR) approximations to improve multifrontal sparse solvers. Clément Weisbecker Université de Toulouse, INPT(ENSEEIHT)-IRIT, France In collaboration with O. Boiteau (EDF R& D, France) and C. Ashcraft(LS

Source URL: mumps.enseeiht.fr

• Mathematical optimization
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• Frontal solver
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• PDES
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Integrated Disability Evaluation System (IDES) Briefing for Soldiers and Family Members (Carl R. Darnall Army Medical Center) MEDCOM Standardized IDES Brief

Source URL: www.crdamc.amedd.army.mil

• PDES
• United States Department of Veterans Affairs
• Partial differential equation
• Physical Evaluation Board
• United States Army Medical Command
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1 ELMER, a computational tool for PDEs - Application to vibroacoustics Juha Ruokolainen and Mikko Lyly

Source URL: www.csc.fi

• Aerodynamics
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• Partial differential equations
• Multivariable calculus
• Wave equation
• Navier–Stokes equations
• Differential equation
• Helmholtz equation
• Heat equation
• Calculus
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ARMY Physical Disability Evaluation System (PDES)

Source URL: usarmy.vo.llnwd.net

• Physical Evaluation Board
• Army Wounded Warrior Program
• United States Department of Veterans Affairs

NHSN Hel pdes k: nhs [removed] Steps to Review NHSN Dialysis Event Surveillance Data Three Steps: Review of Running NHSN Reports

Source URL: www.cdc.gov

A LOCAL FOURIER ANALYSIS FRAMEWORK FOR FINITE-ELEMENT DISCRETIZATIONS OF SYSTEMS OF PDES∗ SCOTT P. MACLACHLAN† AND CORNELIS W. OOSTERLEE ‡

Source URL: neumann.math.tufts.edu

• Partial differential equations
• Joseph Fourier
• Mathematical physics
• Linear algebra
• Numerical analysis
• Multigrid method
• Relaxation
• Fourier series
• Fourier analysis
• Mathematics
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• Algebra

A geometric multigrid method based on L-shaped coarsening for PDEs on stretched grids H. bin Zubair∗1 , S. P. MacLachlan2, and C. W. Oosterlee3 1 Numerical Analysis Group, DIAM, Faculty EEMCS, Delft University of Tech

Source URL: neumann.math.tufts.edu

• Partial differential equations
• Multigrid method
• Wavelets
• Adaptive mesh refinement
• Tiling
• Grid
• Regular grid
• Relaxation
• Numerical analysis
• Mathematics
• Calculus

A LOCAL FOURIER ANALYSIS FRAMEWORK FOR FINITE-ELEMENT DISCRETIZATIONS OF SYSTEMS OF PDES∗ SCOTT P. MACLACHLAN† AND CORNELIS W. OOSTERLEE ‡

Source URL: neumann.math.tufts.edu

• Partial differential equations
• Joseph Fourier
• Mathematical physics
• Linear algebra
• Numerical analysis
• Multigrid method
• Relaxation
• Fourier series
• Fourier analysis
• Mathematics
• Mathematical analysis
• Algebra

A geometric multigrid method based on L-shaped coarsening for PDEs on stretched grids H. bin Zubair∗1 , S. P. MacLachlan2, and C. W. Oosterlee3 1 Numerical Analysis Group, DIAM, Faculty EEMCS, Delft University of Tech

Source URL: neumann.math.tufts.edu

• Partial differential equations
• Multigrid method
• Wavelets
• Adaptive mesh refinement
• Tiling
• Grid
• Regular grid
• Relaxation
• Numerical analysis
• Mathematics
• Calculus

2014 CBMS-NSF Conference: Fast Direct Solvers for Elliptic PDEs June 23 – 27, 2014, at Dartmouth College, Hanover, NH Lecturer: Per-Gunnar Martinsson (U. Colorado Boulder)

Source URL: www.math.dartmouth.edu

• Solver
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• Leslie Greengard
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