A unified approach to determining forms for the 2D Navier-Stokes equations - the general interpolants case von Foias, C., Jolly, M. S., Kravchenko, R., Titi, E. S.

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A connection between the Camassa–Holm equations and turbulent flows in channels and pipes von Chen, S., Foias, C., Holm, D. D., Olson, E., Titi, E. S., Wynne, S.

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Camassa-Holm Equations as a Closure Model for Turbulent Channel and Pipe Flow von Chen, Shiyi, Foias, Ciprian, Holm, Darryl D., Olson, Eric, Titi, Edriss S., Wynne, Shannon

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Spectral decomposability of rank-one perturbations of normal operators von Foias, C., Jung, I.B., Ko, E., Pearcy, C.

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Some specific mathematical constraints on 2D turbulence von Dascaliuc, R., Foias, C., Jolly, M.S.

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The Camassa–Holm equations and turbulence von Chen, S., Foias, C., Holm, D.D., Olson, E., Titi, E.S., Wynne, S.

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On the asymptotic behavior of average energy and enstrophy in 3D turbulent flows von Dascaliuc, R., Foias, C., Jolly, M.S.

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On global attractors of the 3D Navier–Stokes equations von Cheskidov, A., Foias, C.

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2-D turbulence for forcing in all scales von BALCI, N, FOIAS, C, JOLLY, M. S

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Gevrey class regularity for the solutions of the Navier-Stokes equations von Foias, C, Temam, R

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Some Spectral Quasisimilarity Invariants for Operators von Foias, C., Pearcy, C., Smith, L.

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Universal bounds on the attractor of the Navier-Stokes equation in the energy, enstrophy plane von Dascaliuc, R., Foias, C., Jolly, M. S.

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On Rank-one Perturbations of Normal Operators, II von Foias, C., Jung, I.B., Ko, E., Pearcy, C.

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Hyperinvariant subspaces for some subnormal operators von Foias, C., Jung, I. B., Ko, E., Pearcy, C.

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Metric Constrained Interpolation, Commutant Lifting and Systems von Foias, C, Frezho, A. E, Gohberg, I, Kaashoek, M. A

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Operators with Compact Imaginary Part von Foias, C., Hamid, S., Onica, C., Pearcy, C.

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Kolmogorov theory via finite-time averages von Foias, C., Jolly, M.S., Manley, O.P., Rosa, R., Temam, R.

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On the hyperinvariant subspace problem III von Foias, C., Hamid, S., Onica, C., Pearcy, C.

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On the behavior of the Lorenz equation backward in time von Foias, C., Jolly, M.S.

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Kraichnan turbulence via finite time averages von FOIAS, C, JOLLY, M. S, MANLEY, O. P

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