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Michael S. Jolly

Observed names: Jolly, Jolly Michael S., Jolly, M. S., Jolly, MS, Jolly, Michael, Jolly, Michael S, Jolly, Michael S., M S Jolly, M. Jolly, M. S Jolly, M. S. JOLLY, M. S. Jolly, M.S. Jolly, Michael Jolly, Michael S Jolly
Observed institutions: United States Naval Academy, Princeton University, Johns Hopkins University Applied Physics Laboratory, Indiana University Bloomington, Indiana University, Texas A&M University
ORCID: 0000-0002-7158-0933
Observed ORCID: 0000-0002-7158-0933
OpenAlex ID: A5063958685
On the computation of inertial manifolds
1988 · C. Foias, M.S. Jolly, et al. · Physics Letters A · 263
Approximate inertial manifolds for the Kuramoto-Sivashinsky equation: Analysis and computations
1990 · M.S. Jolly, I.G. Kevrekidis, et al. · Physica D Nonlinear Phenomena · 241
Continuous data assimilation for the 2D Bénard convection through velocity measurements alone
2015 · Aseel Farhat, Michael S. Jolly, et al. · Physica D Nonlinear Phenomena · 127
Dissipativity of numerical schemes
1991 · C Foias, M S Jolly, et al. · Nonlinearity · 68
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A Data Assimilation Algorithm for the Subcritical Surface Quasi-Geostrophic Equation
2017 · Jolly Michael S., Martinez Vincent R., et al. · DOAJ (DOAJ: Directory of Open Access Journals) · 66
Explicit construction of an inertial manifold for a reaction diffusion equation
1989 · Michael S. Jolly · Journal of Differential Equations · 61
Statistical Estimates for the Navier–Stokes Equations and the Kraichnan Theory of 2-D Fully Developed Turbulence
2002 · C. Foias, M. S. Jolly, et al. · Journal of Statistical Physics · 60
Two-dimensional invariant manifolds and global bifurcations: some approximation and visualization studies
1997 · Mark E. Johnson, Michael S. Jolly, et al. · Numerical Algorithms · 57
Assimilation of Nearly Turbulent Rayleigh–Bénard Flow Through Vorticity or Local Circulation Measurements: A Computational Study
2018 · Aseel Farhat, Hans Johnston, et al. · Journal of Scientific Computing · 48
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Numerical Techniques for Approximating Lyapunov Exponents and Their Implementation
2010 · Luca Dieci, Michael S. Jolly, et al. · Journal of Computational and Nonlinear Dynamics · 45
Continuous Data Assimilation with Blurred-in-Time Measurements of the Surface Quasi-Geostrophic Equation
2019 · Jolly, Michael S, Martinez, Vincent R, et al. · Apollo (University of Cambridge) · 44
Preserving dissipation in approximate inertial forms for the Kuramoto-Sivashinsky equation
1991 · M. S. Jolly, I. G. Kevrekidis, et al. · Journal of Dynamics and Differential Equations · 42
A determining form for the two-dimensional Navier-Stokes equations: The Fourier modes case
2012 · Ciprian Foias, Michael S. Jolly, et al. · Journal of Mathematical Physics · 40
Relations Between Energy and Enstrophy on the Global Attractor of the 2-D Navier-Stokes Equations
2005 · R. Dascaliuc, C. gname, et al. · Journal of Dynamics and Differential Equations · 38
A unified approach to determining forms for the 2D Navier-Stokes equations -- the general interpolants case
2014 · C Foias, M S Jolly, et al. · Russian Mathematical Surveys · 36
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Accurate Computations on Inertial Manifolds
2001 · M. S. Jolly, R. Rosa, et al. · SIAM Journal on Scientific Computing · 34
On the numerical algebraic approximation of global attractors
1995 · C Foias, M S Jolly · Nonlinearity · 33
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Bifurcation computations on an approximate inertial manifold for the 2D Navier-Stokes equations
1993 · M.S. Jolly · Physica D Nonlinear Phenomena · 32
A determining form for the damped driven nonlinear Schrödinger equation—Fourier modes case
2015 · Michael S. Jolly, Tural Sadigov, et al. · Journal of Differential Equations · 30
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Evaluating the dimension of an inertial manifold for the Kuramoto-Sivashinsky equation
2000 · M. S. Jolly, R. Rosa, et al. · Advances in Differential Equations · 29
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Estimates on enstrophy, palinstrophy, and invariant measures for 2-D turbulence
2010 · R. Dascaliuc, C. Foias, et al. · Journal of Differential Equations · 28
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On some dissipative fully discrete nonlinear Galerkin schemes for the Kuramoto-Sivashinsky equation
1994 · C. Foias, M.S. Jolly, et al. · Physics Letters A · 28
The Oseberg Transition: Visualization of Global Bifurcations for the Kuramoto–sivashinsky Equation
2001 · M. E. JOHNSON, M. S. JOLLY, et al. · International Journal of Bifurcation and Chaos · 26
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Data Assimilation for the Navier--Stokes Equations Using Local Observables
2021 · Animikh Biswas, Zachary Bradshaw, et al. · SIAM Journal on Applied Dynamical Systems · 24
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Determining form and data assimilation algorithm for weakly damped and driven Korteweg–de Vries equation — Fourier modes case
2017 · Michael S. Jolly, Tural Sadigov, et al. · Nonlinear Analysis Real World Applications · 24
Works count: 115
Citation count: 2,004
H-index: 24
I10-index: 49
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