D-Index & Metrics Best Publications

Henry Wolkowicz

University of Waterloo
Canada

D-Index & Metrics D-index (Discipline H-index) only includes papers and citation values for an examined discipline in contrast to General H-index which accounts for publications across all disciplines.

Discipline name Citations Publications World Ranking National Ranking

Mathematics D-index 46 Citations 11,717 171 World Ranking 957 National Ranking 35

Computer Science D-index 46 Citations 11,652 157 World Ranking 4337 National Ranking 187

Research.com Recognitions

Awards & Achievements

2015 - SIAM Fellow For contributions to convex optimization and matrix theory.

Overview

What is he best known for?

The fields of study Henry Wolkowicz is best known for:

Convex optimization
Conic optimization
Convex function

Algorithm and Upper and lower bounds are two areas of study in which Henry Wolkowicz engages in interdisciplinary work. Borrowing concepts from Pure mathematics, Henry Wolkowicz weaves in ideas under Geometry. Pure mathematics and Geometry are two areas of study in which he engages in interdisciplinary research. Henry Wolkowicz merges many fields, such as Conic optimization and Second-order cone programming, in his writings. Henry Wolkowicz performs multidisciplinary study on Second-order cone programming and Conic optimization in his works. His research on Regular polygon often connects related areas such as Convex body. In his articles, he combines various disciplines, including Convex body and Convex set. Henry Wolkowicz performs integrative Convex set and Dual cone and polar cone research in his work. Henry Wolkowicz integrates several fields in his works, including Dual cone and polar cone and Convex cone.

His most cited work include:

Regularizing the abstract convex program (128 citations)
A New Lower Bound Via Projection for the Quadratic Assignment Problem (119 citations)
Facial reduction for a cone-convex programming problem (111 citations)

What are the main themes of his work throughout his whole career to date

While the research belongs to areas of Theory of computation, Henry Wolkowicz spends his time largely on the problem of Algorithm, intersecting his research to questions surrounding Cone (formal languages) and Optimization problem. His work in the fields of Linear programming, such as Mathematical optimization, overlaps with other areas such as Applied mathematics. He connects Mathematical optimization with Linear programming in his study. Henry Wolkowicz integrates several fields in his works, including Applied mathematics and Algorithm. Henry Wolkowicz merges Geometry with Quadratic equation in his study. By researching both Quadratic equation and Geometry, Henry Wolkowicz produces research that crosses academic boundaries. His research ties Conic optimization and Regular polygon together. His Convex combination research extends to Conic optimization, which is thematically connected. He incorporates Convex combination and Convex cone in his research.

Henry Wolkowicz most often published in these fields:

Geometry (87.50%)
Mathematical optimization (68.75%)
Regular polygon (62.50%)

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