What is he best known for?
The fields of study he is best known for:
- Mathematical analysis
- Geometry
- Partial differential equation
The scientist’s investigation covers issues in Mathematical analysis, Navier–Stokes equations, Nonlinear system, Turbulence and Classical mechanics.
His Mathematical analysis research integrates issues from Compressibility and Galerkin method.
His Navier–Stokes equations research incorporates elements of Forcing, Dynamical system, Lorenz system, Periodic boundary conditions and Space.
The Nonlinear system study combines topics in areas such as Partial differential equation, Brownian motion, Stability and Dissipative system.
His work in the fields of K-omega turbulence model and Reynolds number overlaps with other areas such as Ideal.
Edriss S. Titi has researched Classical mechanics in several fields, including Large eddy simulation, Length scale, Reynolds-averaged Navier–Stokes equations and Statistical physics.
His most cited work include:
- Onsager's conjecture on the energy conservation for solutions of Euler's equation (415 citations)
- The Three Dimensional Viscous Camassa–Holm Equations, and Their Relation to the Navier–Stokes Equations and Turbulence Theory (372 citations)
- The Navier–Stokes-alpha model of fluid turbulence (361 citations)
What are the main themes of his work throughout his whole career to date?
The scientist’s investigation covers issues in Mathematical analysis, Navier–Stokes equations, Attractor, Nonlinear system and Turbulence.
Mathematical analysis is closely attributed to Inviscid flow in his work.
His Navier–Stokes equations course of study focuses on Finite volume method and Fourier transform and Vector field.
The various areas that Edriss S. Titi examines in his Attractor study include Bounded function, Ordinary differential equation, Dissipative system, Upper and lower bounds and Ode.
His research on Nonlinear system also deals with topics like
- Partial differential equation which intersects with area such as Galerkin method,
- Applied mathematics and related Geostrophic wind.
His studies in Turbulence integrate themes in fields like Classical mechanics, Statistical physics, Scaling and Advection.
He most often published in these fields:
- Mathematical analysis (110.89%)
- Navier–Stokes equations (34.66%)
- Attractor (28.13%)
What were the highlights of his more recent work (between 2018-2021)?
- Mathematical analysis (110.89%)
- Primitive equations (23.77%)
- Vector field (15.79%)
In recent papers he was focusing on the following fields of study:
Edriss S. Titi mainly investigates Mathematical analysis, Primitive equations, Vector field, Compressibility and Limit.
His work on Mathematical analysis deals in particular with Singularity, Norm, Periodic boundary conditions, Strong solutions and Well posedness.
His work in Primitive equations covers topics such as Inviscid flow which are related to areas like Gevrey class.
Edriss S. Titi interconnects Convection and Domain in the investigation of issues within Limit.
His research investigates the link between Zero and topics such as Infinity that cross with problems in Navier–Stokes equations.
His work deals with themes such as Algorithm, Data assimilation and Dissipative system, which intersect with Navier–Stokes equations.
Between 2018 and 2021, his most popular works were:
- Onsager’s Conjecture with Physical Boundaries and an Application to the Vanishing Viscosity Limit (21 citations)
- Onsager’s Conjecture with Physical Boundaries and an Application to the Vanishing Viscosity Limit (21 citations)
- Onsager’s Conjecture with Physical Boundaries and an Application to the Vanishing Viscosity Limit (21 citations)
In his most recent research, the most cited papers focused on:
- Mathematical analysis
- Geometry
- Partial differential equation
Exponent, Conjecture, Navier–Stokes equations, Mathematical analysis and Mathematical physics are his primary areas of study.
His study on Conjecture also encompasses disciplines like
- Bounded function together with Domain and Limit,
- Entropy which connect with Differentiable function, Dissipation, Pure mathematics and Nonlinear system.
In his research, Uniqueness is intimately related to Algorithm, which falls under the overarching field of Navier–Stokes equations.
His studies deal with areas such as Vector field and Thermal diffusivity as well as Mathematical analysis.
His biological study spans a wide range of topics, including Space, Boundary layer, Non uniqueness and Regular polygon.
Edriss S. Titi has included themes like Sobolev inequality, Logarithm and Viscosity in his Primitive equations study.
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