Research
1993
Farrell, & Ioannou. (1993). Transient Development of Perturbations in Stratified Shear Flow (50th eds., pp. 2201-2214). J. Atmos. Sci.
Farrell, & Ioannou. (1993). Transient Development of Perturbations in Stratified Shear Flow (50th eds., pp. 2201-2214). J. Atmos. Sci.
Montgomery, & Farrell. (1993). Tropical cyclone formation (50th eds., pp. 285-310). J. Atmos. Sci.
Montgomery, & Farrell. (1993). Tropical cyclone formation (50th eds., pp. 285-310). J. Atmos. Sci.
Moore, & Farrell. (1993). Rapid perturbation growth in spatially and temporally varying oceanic flows as determined by an adjoint method: application to the Gulf Stream (pp. 1682-1702). J. Phys. Ocean.
Moore, & Farrell. (1993). Rapid perturbation growth in spatially and temporally varying oceanic flows as determined by an adjoint method: application to the Gulf Stream (pp. 1682-1702). J. Phys. Ocean.
Butler, & Farrell. (1993). Optimal perturbations and streak spacing in turbulent shear flow: Vol. A3 (pp. 774-776). Phys. Fluids.
Butler, & Farrell. (1993). Optimal perturbations and streak spacing in turbulent shear flow: Vol. A3 (pp. 774-776). Phys. Fluids.
Farrell, & Ioannou. (1993). Optimal excitation of three-dimensional perturbations in viscous constant shear flow: Vol. A5 (pp. 1390-1400). Phys. Fluids.
Farrell, & Ioannou. (1993). Optimal excitation of three-dimensional perturbations in viscous constant shear flow: Vol. A5 (pp. 1390-1400). Phys. Fluids.
Farrell, & Ioannou. (1993). Perturbation growth in shear flow exhibits universality: Vol. A5 (pp. 2298-2300). Phys. Fluids.
Farrell, & Ioannou. (1993). Perturbation growth in shear flow exhibits universality: Vol. A5 (pp. 2298-2300). Phys. Fluids.
Farrell, B. F., & Ioannou, P. J. (1993). Stochastic forcing of perturbation variance in unbounded shear and deformation flows. In J. Atmos. Sci. (50th eds., pp. 200-211). J. Atmos. Sci.
Farrell, B. F., & Ioannou, P. J. (1993). Stochastic forcing of perturbation variance in unbounded shear and deformation flows. In J. Atmos. Sci. (50th eds., pp. 200-211). J. Atmos. Sci.
1992
Montgomery, & Farrell. (1992). Polar low dynamics in a three-dimensional moist geostrophic momentum model (49th eds., pp. 2484-2505). J. Atmos. Sci.
Montgomery, & Farrell. (1992). Polar low dynamics in a three-dimensional moist geostrophic momentum model (49th eds., pp. 2484-2505). J. Atmos. Sci.
Moore, & Farrell. (1992). An adjoint method for obtaining the most rapidly growing perturbation to Oceanic Flows (pp. 338-345). J. Phys. Ocean.
Moore, & Farrell. (1992). An adjoint method for obtaining the most rapidly growing perturbation to Oceanic Flows (pp. 338-345). J. Phys. Ocean.
Butler, & Farrell. (1992). Three-Dimensional optimal perturbations in viscous shear flow: Vol. A8 (pp. 1637-1650). Phys. Fluids.
Butler, & Farrell. (1992). Three-Dimensional optimal perturbations in viscous shear flow: Vol. A8 (pp. 1637-1650). Phys. Fluids.
1991
Montgomery, & Farrell. (1991). Moist surface frontogenesis associated with interior potential vorticity anomalies in a semi- geostrophic model (48th eds., pp. 343-367). J. Atmos. Sci.
Montgomery, & Farrell. (1991). Moist surface frontogenesis associated with interior potential vorticity anomalies in a semi- geostrophic model (48th eds., pp. 343-367). J. Atmos. Sci.
1990
Farrell, B. (1990). Small Error Dynamics and the Predictability of Atmospheric Flows (Vols. 47, pp. 2409–2416). J. Atmos. Sci.
Farrell, B. (1990). Small Error Dynamics and the Predictability of Atmospheric Flows (Vols. 47, pp. 2409–2416). J. Atmos. Sci.
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Statistical State Dynamics
Project on Generalized Stability Theory
Project on Stochastic Turbulence Theory
Project on Predictability and Data Assimilation
Project on Excitation of Nonlinear Equilibria in Shear Flow
Project on Rossby Wave Group Velocity Critical Layers
Project on Superrotation Driven by Gravity Waves
Project on Climate Dynamics
Project on Control of Turbulence in Laboratory Shear Flows
Project on Magnetic Field Generation in Conductiong Fluids
Project on the Generalized Stability of Chemical Dynamics
Project on Jet Formation in Drift Wave Turbulence