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\(L^p\)-dissipativity of the Lamé operator
2013Summary: We study conditions for the \(L^p\)-dissipativity of the classical linear elasticity operator. In the two-dimensional case we show that \(L^p\)-dissipativity is equivalent to the inequality \[ \Biggl({1\over 2}-{1\over p}\Biggr)^2\leq {2(\nu- 1)(2\nu- 1)\over (3- 4\nu)^2}. \] Previously [the authors, Ric. Mat. 55, No.
CIALDEA, Alberto, V. Maz'ya
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Koopman operator dynamical models: Learning, analysis and control
Annual Reviews in Control, 2021Stefan Sosnowski
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Dissipative extensions of fourth order differential operators
2018Summary: In this work, with the help of boundary conditions, we give a description of all maximal dissipative, self adjoint and other extensions of scalar fourth order differential operators on the half line and on the whole line.
Tuna, HÜSEYİN, PAŞAOĞLU, Bilender
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Dissipative Operators and Approximation of Inverses
Bulletin of the London Mathematical Society, 1979openaire +2 more sources
Crystal structure of trp represser/operator complex at atomic resolution
Nature, 1988Zbyszek Otwinowski
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Unusual location and function of the operator in the Escherichia coli galactose operon
Nature, 1979Benoit De Crombrugghe
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A nonlocal operator method for solving partial differential equations
Computer Methods in Applied Mechanics and Engineering, 2020Huilong Ren +2 more
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