Journal of Computational Physics[removed]–325 www.elsevier.com/locate/jcp Adjoint sensitivity analysis for time-dependent partial differential equations with adaptive mesh refinement q Shengtai Li a, Linda Petz

Source URL: math.lanl.gov

• Multivariable calculus
• Heat equation
• Sensitivity analysis
• Differential equation
• Optimal control
• Method of lines
• Calculus
• Mathematical analysis
• Partial differential equations

Description of DASPKADJOINT: An Adjoint Sensitivity Solver for Differential-Algebraic Equations Shengtai Li and Linda Petzold ∗ Department of Computer Science, University of California Santa Barbara CA 93106, USA.

Source URL: math.lanl.gov

• Differential calculus
• Operator theory
• Differential algebraic equation
• Numerical analysis
• Spectral theory
• Matrix
• Derivative
• Self-adjoint operator
• Spectral theory of ordinary differential equations
• Mathematical analysis
• Mathematics
• Algebra

Assimilation of Passive Microwave Radiances Into U.S. Navy Operational NWP Models

Source URL: www.emc.ncep.noaa.gov

• Statistical forecasting
• Control theory
• Data assimilation
• Estimation theory
• Sensitivity analysis
• Adjoint
• Atmospheric sciences
• Meteorology
• Weather prediction

Prise en compte des préoccupations citoyennes dans l’élaboration du cadre de développement durable de la production porcine au Québec Jacques Lebuis, sous-ministre adjoint à l’Agroenvironnement Présentation dan

Source URL: www.aic.ca

Observation impact (as in Langland and Baker[removed]within the LETKF but without adjoint Junjie Liu and Eugenia Kalnay Method: we applied the ensemble sensitivity method described in Liu’s

Source URL: www.emc.ncep.noaa.gov

• Aptitude
• Cognition
• Observation
• Philosophy of science
• Hermitian adjoint
• Science
• Epistemology
• Operator theory
• Knowledge

Adjoint-Based Optimal Control of the Expected Exit Time for Stochastic Hybrid Systems Robin L. Raffard1 , Jianghai Hu2 , and Claire J. Tomlin1 1 2

Source URL: www.eecs.berkeley.edu

• Functional analysis
• Multivariable calculus
• Partial differential equation
• Optimal control
• Ergodic theory
• Sheaf
• Distribution
• Differential equation
• Sturm–Liouville theory
• Mathematical analysis
• Calculus
• Mathematics

A Notation for Comonads Dominic Orchard and Alan Mycroft Computer Laboratory, University of Cambridge {firstname}.{lastname}@cl.cam.ac.uk Author’s copy. To appear in LNCS volume of the post-proceedings of IFL’12.

Source URL: www.cl.cam.ac.uk

• Computing
• Functional programming
• Monad
• Valuation
• Lambda calculus
• ALGOL 68
• Function
• Mathematics
• Adjoint functors
• Software engineering

PARAMETER IDENTIFICATION VIA THE ADJOINT METHOD: APPLICATION TO PROTEIN REGULATORY NETWORKS Robin L. Raffard ∗ Keith Amonlirdviman ∗∗ Jeffrey D. Axelrod ∗∗∗ Claire J. Tomlin ∗∗∗∗

Source URL: www.eecs.berkeley.edu

• M-estimators
• Maximum likelihood
• Dimensional analysis
• Partial differential equation
• Polar coordinate system
• Expectation–maximization algorithm
• Statistics
• Estimation theory
• Statistical theory

Journal of Computational and Applied Mathematics[removed] – 191 www.elsevier.com/locate/cam Adjoint sensitivity analysis for di$erential-algebraic equations: algorithms and software
Yang Cao, Shengtai Li, Linda

Source URL: math.lanl.gov

• Differential calculus
• Multivariable calculus
• Linear operators
• Determinants
• Jacobian matrix and determinant
• Matrices
• Projection
• Matrix
• Total derivative
• Calculus
• Mathematical analysis
• Mathematics

Fluid Control Using the Adjoint Method Antoine McNamara University of Washington Adrien Treuille University of Washington

Source URL: www.dgp.toronto.edu

• Computational science
• Fluid dynamics
• Operator theory
• Partial differential equations
• Differential calculus
• Smoothed-particle hydrodynamics
• Viscosity
• Navier–Stokes equations
• Volume of fluid method
• Computational fluid dynamics
• Calculus
• Physics