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J. Grabowski

107 papers hereh-index 353.9k citations215 works total

Matching runs newest-first, so older work may not be attached to this profile yet.

author position
  • sole author14
  • first author40
  • middle author28
  • last author24

Across the 106 of 107 papers where every author was matched, so the position is known.

fields
  • math.DG48
  • math-ph31
  • math.QA8
  • math.RA5
  • math.SG4
  • dg-ga2
same name
  • J. Grabowski — 296 papers, h 57
  • J. Grabowski — 99 papers, h 5
  • J. Grabowski — 9 papers, h 28
  • J. Grabowski — 7 papers, h 6
  • J. Grabowski — 6 papers, h 1
  • J. Grabowski — 2 papers, h 6

Either other researchers who publish under this name, or the same person where the external sources have not merged their records.

identity via Semantic Scholar / OpenAlex

activity
19972023
most citedHigher vector bundles and multi-graded symplectic manifolds

132 citations · 1.9k across the 101 of their papers we have counts for

collaborators
Showing 1999Show all

4 papers · 1 filter

math.DG1999★ 81 cited

Algebroids - general differential calculi on vector bundles

Janusz Grabowski, Pawel Urbanski

A notion of an algebroid - a generalization of a Lie algebroid structure is introduced. We show that many objects of the differential calculus on a manifold M associated with the c…

math-ph1999★ 4 cited

On Quantizing Nilpotent and Solvable Basic Algebras

Mark J. Gotay, Janusz Grabowski

We prove an algebraic ``no-go theorem'' to the effect that a nontrivial Poisson algebra cannot be realized as an associative algebra with the commutator bracket. Using this, we sho…

math.DG1999★ 3 cited

On Filippov algebroids and multiplicative Nambu-Poisson structures

Janusz Grabowski, Giuseppe Marmo

We discuss relations between linear Nambu-Poisson structures and Filippov algebras and define Filippov algebroids which are n-ary generalizations of Lie algebroids. We also prove r…

math.DG1999★ 26 cited

Remarks on Nambu-Poisson and Nambu-Jacobi brackets

Janusz Grabowski, Giuseppe Marmo

It is shown that Nambu-Poisson and Nambu-Jacobi brackets can be defined inductively: a n-bracket, n>2, is Nambu-Poisson (resp. Nambu-Jacobi) if and only if fixing an argument we ge…

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