Faculty

Institution

Unit

Venue

André L. Tits

Professor

University of Maryland, College Park

Affiliations

A. James Clark School of Engineering

Electrical and Computer Engineering

the Institute for Systems Research

André L. Tits is currently serving as an A. James Clark School Of Engineering Professor at University of Maryland, College Park.

Honors

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Experiences

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Education

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André L. Tits

University of Maryland, College Park

Professor

You can click a keyword to filter the displayed items

applied mathematics systems engineering mathematical optimization computational optimization automatic control computer science control systems electrical engineering mathematical programming machine learning engineering optimization control science numerical analysis control optimization stability constrained optimization control engineering formal methods design optimization quadratic programming structured singular value robust stability optimization-based design computer-aided design mathematical control theory semi-infinite optimization optimization problems convex quadratic programming generalized stability semi-infinite optimization problems pattern recognition dynamical systems scientific computing combinatorial optimization global optimization unconstrained optimization matrix theory robust control linear programming system stability dynamic optimization continuous optimization matrix analysis aeronautics control design maratos effect state feedback robust pole assignment m-form numerical range fast algorithm linear kinetic equations channel state uncertainty adaptive constraint reduction leg mechanism engineering design problems wireless communications intelligent computing electronics numerical mathematics polyhedron geometric topology circuit design nondifferentiable optimization nonlinear programming adaptive optimization lower bounds guidance system aeroelasticity scheduling analysis network routing algorithm wireless routing robustness (computer science) cross-layer optimization cross-layer design nonlinear control dimensioning and tolerancing nonlinear optimization convex optimization nonconvex optimization computational mathematics

Notable Scholarly Works

Notable Federal Grants

Collaborators

An Infeasible-Start Framework for Convex Quadratic Optimization, With Application to Constraint-Reduced Interior-Point and Other Methods. Mathematical Programming (2021)

M. Paul LaiuAndré L. Tits

convex quadratic optimizationinfeasible-start frameworkapplied mathematicsmathematical programmingconstraint-reduced interior-point

A Constraint-Reduced Mpc Algorithm for Convex Quadratic Programming, With a Modified Active Set Identification Scheme. Computational Optimization and Applications (2019)

M. Paul LaiuAndré L. Tits

convex quadratic programmingconstraint-reduced mpc algorithmcomputational optimizationapplied mathematicsmodeling and simulation

Positive Filtered P$_N$ Moment Closures for Linear Kinetic Equations. SIAM Journal on Numerical Analysis (2016)

M. Paul LaiuCory D. HauckRyan G. McClarrenDianne P. O'LearyAndré L. Tits

moment closuresnumerical analysislinear kinetic equationsapplied mathematics

Award De-Fg02-04Er52655 Final Technical Report: Interior Point Algorithms for Optimization Problems. (2014)

Dianne O'LearyAndre Tits

interior point algorithmsengineering

Performance Survey of Robust Pole Placement Methods. (2014)

Amit PandeyRobert SchmidThang NguyenYaguang YangVasile SimaAndre L. Tits

Adaptive Change of Basis in Entropy-Based Moment Closures for Linear Kinetic Equations. Journal of Computational Physics (2013)

Graham W. AlldredgeCory D. HauckDianne P. OʼLearyAndré L. Tits

computational sciencecomputer sciencescientific computingadaptive changelinear kinetic equationsapplied mathematicsentropy-based moment closures

Addressing Rank Degeneracy in Constraint-Reduced Interior-Point Methods for Linear Optimization. Journal of Optimization Theory and Applications (2013)

Luke B. WinternitzAndré L. TitsP.-A. Absil

constraint-reduced interior-point methodsrank degeneracymachine learningcomputational optimizationmathematical optimizationlinear optimization

Final Report on Doe Ascr Grant Desc0001862 (Er25894). (2013)

Andre L TitsDianne P O'Leary

public healthengineering

High-Order Entropy-Based Closures for Linear Transport in Slab Geometry II: A Computational Study of the Optimization Problem. SIAM Journal on Scientific Computing (2012)

Graham W. AlldredgeCory D. HauckAndré L. Tits

computer scienceapplied mathematicscomputational studyscientific computinglinear transporthigh-order entropy-based closuresslab geometry iicomputational mechanicsengineering optimization

A Constraint-Reduced Variant of Mehrotra’s Predictor-Corrector Algorithm. Computational Optimization and Applications (2011)

Luke B. WinternitzStacey O. NichollsAndré L. TitsDianne P. O’Leary

predictor-corrector algorithmmachine learningcomputational optimizationapplied mathematicsmathematical optimizationconstraint-reduced variant

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André L. Tits

Professor

University of Maryland, College Park

Affiliations

A. James Clark School of Engineering

Electrical and Computer Engineering

the Institute for Systems Research

André L. Tits is currently serving as an A. James Clark School Of Engineering Professor at University of Maryland, College Park.

Honors

Create free account to unlock more features

Experiences

Create free account to unlock more features

Education

Create free account to unlock more features

André L. Tits

University of Maryland, College Park

Professor

You can click a keyword to filter the displayed items

Notable Scholarly Works

Notable Federal Grants

Collaborators

An Infeasible-Start Framework for Convex Quadratic Optimization, With Application to Constraint-Reduced Interior-Point and Other Methods. Mathematical Programming (2021)

M. Paul LaiuAndré L. Tits

convex quadratic optimizationinfeasible-start frameworkapplied mathematicsmathematical programmingconstraint-reduced interior-point

A Constraint-Reduced Mpc Algorithm for Convex Quadratic Programming, With a Modified Active Set Identification Scheme. Computational Optimization and Applications (2019)

M. Paul LaiuAndré L. Tits

convex quadratic programmingconstraint-reduced mpc algorithmcomputational optimizationapplied mathematicsmodeling and simulation

Positive Filtered P$_N$ Moment Closures for Linear Kinetic Equations. SIAM Journal on Numerical Analysis (2016)

M. Paul LaiuCory D. HauckRyan G. McClarrenDianne P. O'LearyAndré L. Tits

moment closuresnumerical analysislinear kinetic equationsapplied mathematics

Award De-Fg02-04Er52655 Final Technical Report: Interior Point Algorithms for Optimization Problems. (2014)

Dianne O'LearyAndre Tits

interior point algorithmsengineering

Performance Survey of Robust Pole Placement Methods. (2014)

Amit PandeyRobert SchmidThang NguyenYaguang YangVasile SimaAndre L. Tits

Adaptive Change of Basis in Entropy-Based Moment Closures for Linear Kinetic Equations. Journal of Computational Physics (2013)

Graham W. AlldredgeCory D. HauckDianne P. OʼLearyAndré L. Tits

computational sciencecomputer sciencescientific computingadaptive changelinear kinetic equationsapplied mathematicsentropy-based moment closures

Addressing Rank Degeneracy in Constraint-Reduced Interior-Point Methods for Linear Optimization. Journal of Optimization Theory and Applications (2013)

Luke B. WinternitzAndré L. TitsP.-A. Absil

constraint-reduced interior-point methodsrank degeneracymachine learningcomputational optimizationmathematical optimizationlinear optimization

Final Report on Doe Ascr Grant Desc0001862 (Er25894). (2013)

Andre L TitsDianne P O'Leary

public healthengineering

High-Order Entropy-Based Closures for Linear Transport in Slab Geometry II: A Computational Study of the Optimization Problem. SIAM Journal on Scientific Computing (2012)

Graham W. AlldredgeCory D. HauckAndré L. Tits

computer scienceapplied mathematicscomputational studyscientific computinglinear transporthigh-order entropy-based closuresslab geometry iicomputational mechanicsengineering optimization

A Constraint-Reduced Variant of Mehrotra’s Predictor-Corrector Algorithm. Computational Optimization and Applications (2011)

Luke B. WinternitzStacey O. NichollsAndré L. TitsDianne P. O’Leary

predictor-corrector algorithmmachine learningcomputational optimizationapplied mathematicsmathematical optimizationconstraint-reduced variant

1
2
3
4
5
11
10 / page

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numerical linear algebra

nonlinear programming

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operations research

data-driven decision support

Lieven Vandenberghe

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engineering optimization

continuous optimization

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engineering problems

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semi-infinite optimization

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control optimization

computational engineering

Petros Voulgaris

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robust control

command and control