# Fingerprint Dive into the research topics where Eric Forgoston is active. These topic labels come from the works of this person. Together they form a unique fingerprint.

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### Engineering & Materials Science

Dynamical systems

Stochastic models

Hypersonic boundary layers

Wave packets

Robotics

Inverse transforms

Fourier transforms

Stochastic systems

Synchronization

Epidemiology

Testbeds

Boundary layers

Robots

Initial value problems

Boundary layer flow

Fluid dynamics

Time delay

Oceanography

Biofuels

Blow molding

Pressure gradient

Numerical methods

Vorticity

Communication

Fluidics

Time series

Entropy

Flow fields

Laplace transforms

Temperature

Computational methods

Random processes

Viruses

Fluids

Relaxation time

Markov processes

Mach number

Chemical reactions

Reynolds number

Hopf bifurcation

Decision making

Acoustic waves

White noise

### Mathematics

Extinction

Stochastic Dynamical Systems

Optimal Path

Stochastic Epidemic Models

Stochastic Model

Dynamical system

Stochastic Systems

Epidemiological Model

Projection

Center Manifold

Noise-induced Transition

Forcing

Model Reduction

Epidemiology

Stochastic Dynamics

Rare Events

Invariant Set

Swarm

Normal Form

High-dimensional

Synchronization

Infectious Diseases

Lyapunov Exponent

Transform

Computing

Model

Infection

Stochastic Evolution Equations

Time Delay

Fluctuations

Time Series Prediction

Duffing Oscillator

Quantify

Invariant

Internal

Finite Population

Langevin Equation

Singularly Perturbed

Contact

Relaxation Time

Markov Process

Prediction Model

Numerical Solution

Path

Driver

Multiple Equilibria

Timing

Rotating

Time Scales

Prediction

### Physics & Astronomy

#### General

compressible boundary layer

dynamical systems

escape

suction

wave packets

disturbances

boundary layers

actuation

projection

time lag

optimal control

Markov processes

fluids

thermodynamic equilibrium

agglomeration

white noise

feedback control

#### Engineering

blowing

#### Chemistry and Materials

liquid surfaces

incompressible fluids

liquids

#### Mathematical and Computer Sciences

boundary value problems

#### Physics

pressure gradients

continuous spectra