Fingerprint Fingerprint is based on mining the text of the person's scientific documents to create an index of weighted terms, which defines the key subjects of each individual researcher.

pulses Physics & Astronomy
solitary waves Physics & Astronomy
Model Mathematics
Invariant Manifolds Mathematics
Solitons Mathematics
perturbation Physics & Astronomy
Nonlinear Schrödinger Equation Mathematics
Unstable Mathematics

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Projects 2002 2018

data assimilation
ocean
prediction
fluid dynamics
nonlinearity
oceanography
data assimilation
targeting
decision making
methodology
Climate change
Technical presentations
Cements
Students
data assimilation
ocean
systems theory
methodology
fluid dynamics

Research Output 1983 2017

A dynamical approach to phytoplankton blooms

Jones, C. K. R. T. & Maultsby, B. Feb 1 2017 In : Discrete and Continuous Dynamical Systems- Series A. 37, 2, p. 859-878 20 p.

Research output: Research - peer-reviewArticle

Algae
Phytoplankton
Advection-diffusion
Existence and Uniqueness Results
Diffusion Model

Counting spectrum via the Maslov index for one dimensional θ−periodic schrÖdinger operators

Jones, C. K. R. T., Latushkin, Y. & Sukhtaiev, S. 2017 In : Proceedings of the American Mathematical Society. 145, 1, p. 363-377 15 p.

Research output: Research - peer-reviewArticle

Maslov Index
Schrödinger Operator
Counting
Eigenvalue
Mathematical operators
1 Citations

Geometric phase in the Hopf bundle and the stability of non-linear waves

Grudzien, C. J., Bridges, T. J. & Jones, C. K. R. T. Nov 1 2016 In : Physica D: Nonlinear Phenomena. 334, p. 4-18 15 p.

Research output: Research - peer-reviewArticle

bundles
eigenvalues
traveling waves
dynamical systems
linear operators
2 Citations

Mixed-mode oscillations of El Niño-Southern Oscillation

Roberts, A., Guckenheimer, J., Widiasih, E., Timmermann, A. & Jones, C. K. R. T. Apr 1 2016 In : Journal of the Atmospheric Sciences. 73, 4, p. 1755-1766 12 p.

Research output: Research - peer-reviewArticle

El Nino-Southern Oscillation
oscillation
El Nino
climate modeling
climate

On the spectral and modulational stability of periodic wavetrains for nonlinear Klein-Gordon equations

Jones, C. K. R. T., Marangell, R., Miller, P. D. & Plaza, R. G. Jun 1 2016 In : Bulletin of the Brazilian Mathematical Society. 47, 2, p. 417-429 13 p.

Research output: Research - peer-reviewArticle

Nonlinear Klein-Gordon Equation
Modulational Instability
Spectral Analysis
Stability Analysis
Modulation