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1995
Offers an extensive investigation of the theory of closure operators in different areas of mathematics, including (but not limited to) algebra, topology, combinatorics, etc. The closure operators are used to describe relevant concepts and properties as epimorphisms, injectivity, compactness, (dis)connectedness, torsion theories, factoriaztion systems ...
DIKRANJAN, Dikran, THOLEN W.
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Offers an extensive investigation of the theory of closure operators in different areas of mathematics, including (but not limited to) algebra, topology, combinatorics, etc. The closure operators are used to describe relevant concepts and properties as epimorphisms, injectivity, compactness, (dis)connectedness, torsion theories, factoriaztion systems ...
DIKRANJAN, Dikran, THOLEN W.
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Classical algebra treats 0, +1, and −1 as ordinary numbers, leading to destructive annihilation at 0 and trivial identity/reflection roles for ±1. This work introduces Hinge Algebra, a framework where 0, +1, and −1 are reclassified as operators: 0 = Pivot hinge (non-erasing boundary, preserves pre-zero information), +1 = Preserve hinge ...
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OSQP: an operator splitting solver for quadratic programs
Mathematical Programming Computation, 2020Bartolomeo Stellato +2 more
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JORDAN OPERATOR ALGEBRAS (Monographs and Studies in Mathematics, 21)
Bulletin of the London Mathematical Society, 1985openaire +1 more source
, 2022 Deep transfer operator learning for partial differential equations under conditional shift
Nature Machine Intelligence, 2022Somdatta Goswami +2 more
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The dilatation operator of N=4 super Yang–Mills theory and integrability
Physics Reports, 2004Niklas Beisert
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