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

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### Mathematics

Fragmentation

Nucleation

Steady-state Solution

Stationary Solutions

Fixed-point Equation

Model

Bistability

Bifurcation

Nematic Liquid Crystal

Hysteresis

Coagulation

Bak-Sneppen Model

Liquid Crystal

One Dimension

Cell

Phase Transition

Markov Process

Memory Effect

Visibility Graph

Interval

Polymer Melts

Uniqueness

Unimodality

Young Measures

Materials Science

Phase Field Model

Steady-state Distribution

Frustration

Stationary Distribution

Market Model

Quasilinear Equations

Minimality

Wave Speed

Cell Population

Glass Transition

Kinetic Monte Carlo

Bifurcation Analysis

Switch

Ergodicity

Rationality

Stock Market

Twist

Markov chain

Integro-differential Equation

Well-posedness

Irradiation

Order Parameter

Diffusion Process

Probability density function

Modeling

### Engineering & Materials Science

Nucleation

Bifurcation (mathematics)

Nematic liquid crystals

Coagulation

Switches

Boundary conditions

Data storage equipment

Phase transitions

Magnetic fields

Fluxes

Liquid crystals

Orbits

Anisotropy

Integrodifferential equations

Film growth

Materials science

Lyapunov functions

Set theory

Deposition rates

Linear equations

Convolution

Inverse problems

Cells

Ground state

Partial differential equations

Dosimetry

Hysteresis

Monolayers

Magnetization

Dynamical systems

Substrates

Polymer melts

Rivers

Irradiation

Elastic constants

Viscosity

Proteins

Eigenvalues and eigenfunctions

Fokker Planck equation

Degradation

Economics

Fluids

Initial value problems

Differential equations

Ecology

Integral equations

Magnets

Radiation

Stabilization

Monomers

### Physics & Astronomy

#### Engineering

nucleation

#### General

fragmentation

Markov processes

volatility

simulation

data simulation

thresholds

scaling

magnetization

kinetics

#### Physics

visibility

viscosity

kurtosis

#### Mathematical and Computer Sciences

convolution integrals

#### Aerospace Sciences

magnetic fields