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On the range of a convolution operator in spaces of ultradifferentiable functions
St. Petersburg Mathematical JournalFor a nonsurjective convolution operator in the Beurling space of ultradifferentiable functions of mean type generated by a weight ω \omega on the real line, necessary and (different) sufficient conditions on the symbol are found under which the range of the operator contains the space determined by another weight and of different ...
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Archiv der Mathematik, 1994
Let \(A\) be a closed subset in \(\mathbb{R}^ n\) and \({\mathcal E}_{(\omega)}(\mathbb{R}^ n)\) \(({\mathcal E}_{(\omega)}(A))\) be the class of \(\omega\)-ultradifferentiable functions (Whitney jets) of Beurling type on \(\mathbb{R}^ n\) (on \(A\)), where \(\omega\) is a weight function on \(\mathbb{R}_ +\).
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Let \(A\) be a closed subset in \(\mathbb{R}^ n\) and \({\mathcal E}_{(\omega)}(\mathbb{R}^ n)\) \(({\mathcal E}_{(\omega)}(A))\) be the class of \(\omega\)-ultradifferentiable functions (Whitney jets) of Beurling type on \(\mathbb{R}^ n\) (on \(A\)), where \(\omega\) is a weight function on \(\mathbb{R}_ +\).
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On scalar-type spectral operators and Carleman ultradifferentiable C???-semigroups
2020???????????????? ?????????????????? ???? ???????????????? ?????????? ?????? ????????, ?????? ???????????????????????? ???????????????? ???????????????????? ???????? ?? ???????????????????? ???????????????? ???????????????????? ???????????????????????????????????????? C???-???????????????????? ??????????????????. ???? ?????????? ?????????????????????????
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OSQP: an operator splitting solver for quadratic programs
Mathematical Programming Computation, 2020Bartolomeo Stellato +2 more
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Linear Extension Operators for Ultradifferentiable Functions of Beurling Type on Compact Sets
American Journal of Mathematics, 1989Reinhold Meise, B. Alan Taylor
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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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