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The Tan 2Θ Theorem in fluid dynamics (CROSBI ID 284013)

Prilog u časopisu | izvorni znanstveni rad | međunarodna recenzija

Grubišić, Luka ; Kostrykin, Vadim ; Makarov, Konstantin ; Schmitz, Stephan ; Veselić, Krešimir The Tan 2Θ Theorem in fluid dynamics // Journal of Spectral Theory, 9 (2019), 4; 1431-1457. doi: 10.4171/JST/282

Podaci o odgovornosti

Grubišić, Luka ; Kostrykin, Vadim ; Makarov, Konstantin ; Schmitz, Stephan ; Veselić, Krešimir

hrvatski

The Tan 2Θ Theorem in fluid dynamics

We show that the generalized Reynolds number (in fluid dynamics) introduced by Ladyzhenskaya is closely related to the rotation of the positive spectral subspace of the Stokes block- operator in the underlying Hilbert space. We also explicitly evaluate the bottom of the negative spectrum of the Stokes operator and prove a sharp inequality relating the distance from the bottom of its spectrum to the origin and the length of the first positive gap.

Navier–Stokes equation ; Stokes operator ; Reynolds number ; rotation of subspaces ; quadratic forms ; quadratic numerical range

nije evidentirano

engleski

The Tan 2Θ Theorem in fluid dynamics

nije evidentirano

Navier–Stokes equation ; Stokes operator ; Reynolds number ; rotation of subspaces ; quadratic forms ; quadratic numerical range

nije evidentirano

Podaci o izdanju

9 (4)

2019.

1431-1457

objavljeno

1664-039X

1664-0403

10.4171/JST/282

Povezanost rada

Matematika

Poveznice
Indeksiranost