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Marek Karpinski

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Marek Karpinski
NameMarek Karpinski
Birth date1948
Birth placePoland
NationalityPolish
FieldsComputer Science, Mathematics, Operations Research
InstitutionsUniversity of Bonn, Max Planck Institute for Informatics, University of Warsaw, DIMACS
Alma materUniversity of Warsaw, Polish Academy of Sciences
Known forCombinatorial optimization, Approximation algorithms, Complexity theory

Marek Karpinski is a Polish computer scientist and mathematician noted for his work in combinatorial optimization, approximation algorithms, and computational complexity, with influential contributions spanning graph theory, coding theory, and algorithm design. He has held research and faculty positions at major European and American institutions and has authored fundamental results that link discrete mathematics with theoretical computer science. His work has shaped modern approaches to NP-hard optimization problems and approximation thresholds.

Early life and education

Born in Poland, Karpinski completed his early studies in mathematics and computer science at the University of Warsaw and pursued doctoral research under advisors associated with the Polish Academy of Sciences and related research schools in Warsaw and Central Europe. During his formative years he was connected to prominent Polish mathematical traditions related to the Warsaw School of Mathematics and collaborated informally with researchers from institutions such as the Institute of Mathematics of the Polish Academy of Sciences and the Steklov Institute of Mathematics through conferences and exchanges. His doctoral and postdoctoral training exposed him to the research networks of the European Mathematical Society and to visiting appointments that included interactions with scholars from the Max Planck Society, DIMACS, and leading departments in the United States and Germany.

Academic career

Karpinski developed his academic career across several institutions, holding positions at the University of Bonn, the Max Planck Institute for Informatics, and contributing to programs at the DIMACS Center at Rutgers University. He served on faculties and research programs that interacted closely with the Institute of Pure and Applied Mathematics and with international research centers such as the École Polytechnique and the Swiss Federal Institute of Technology in Zurich. His collaborations often involved scholars from the University of California, Berkeley, the Massachusetts Institute of Technology, the Princeton University computer science department, and the University of Cambridge. Karpinski also maintained ties to Polish institutions including the University of Warsaw and contributed to graduate training linked to national research councils and the European Research Council networks.

Research contributions and notable results

Karpinski’s research spans combinatorial optimization, approximation algorithms, and hardness of approximation, producing results that address fundamental problems such as packing and covering, facility location, scheduling, and graph layout. He has co-authored key papers on inapproximability that draw on techniques related to the Probabilistically Checkable Proofs framework and reductions from classical NP-complete problems like 3-SAT and Graph Coloring. His work established tight approximation bounds for variants of the Traveling Salesman Problem, for problems related to Set Cover and for geometric optimization tasks connected to Euclidean Space embeddings. Karpinski contributed to algorithmic techniques leveraging linear and semidefinite programming relaxations influenced by the Lovász theta function and to rounding methods associated with the Goemans–Williamson algorithm.

In graph algorithms he produced analyses of cut problems and expansion that interacted with notions from Expander graphs and the theory of Random Graphs. His contributions to coding theory and constraint satisfaction problems connected combinatorial constructions with computational hardness, drawing on ideas related to Error-correcting codes and the Unique Games Conjecture literature. He also investigated parameterized complexity and fixed-parameter tractability, situating several combinatorial tasks within frameworks developed at workshops and conferences such as STOC, FOCS, and ICALP.

Karpinski’s collaborations yielded algorithmic meta-theorems and complexity classifications that influenced applied areas including network design, computational biology, and data clustering, bearing relevance to practitioners at institutions such as the Max Planck Institute for Informatics and industrial research labs affiliated with IBM Research and Microsoft Research.

Awards and honors

Karpinski’s work has been recognized through invitations to keynote and plenary talks at major conferences, fellowships and visiting appointments at research centers including the Max Planck Society and the Institute for Advanced Study. He has received national and international grants and awards from agencies tied to the European Commission research programs and to national science foundations. His standing in the community is reflected by editorial roles for journals connected to the Association for Computing Machinery and the Society for Industrial and Applied Mathematics, and by leadership in program committees for conferences such as SODA and ESA.

Selected publications and collaborations

Karpinski authored and co-authored numerous influential papers and monographs addressing approximation algorithms, combinatorial optimization, and complexity. He collaborated with prominent researchers including scholars affiliated with École Normale Supérieure, Princeton University, Stanford University, Carnegie Mellon University, ETH Zurich, and Tel Aviv University. Representative contributions include results on inapproximability for covering and packing problems, approximation schemes for geometric optimization, and analyses of combinatorial constructions used in hardness reductions. His publication venues include proceedings of STOC, FOCS, SODA, and journals associated with the IEEE and Springer-Verlag.

Selected representative topics and coauthors: - Inapproximability results with collaborators connected to Columbia University and Cornell University on variants of Set Cover and Vertex Cover. - Approximation algorithms and PTAS constructions for geometric problems with coauthors from Princeton University and ETH Zurich. - Complexity classifications and PCP-based hardness proofs in joint work with researchers from Rutgers University and the Institute for Advanced Study.

Category:Polish computer scientists Category:Combinatorial optimization researchers