## What is he best known for?

### The fields of study Zvi Artstein is best known for:

- Differential equation
- Random variable
- Mathematical analysis

His research on Geometry often connects related areas such as Reduction (mathematics) and Regular polygon.
His Geometry research extends to Reduction (mathematics), which is thematically connected.
His Mathematical analysis study frequently draws connections to other fields, such as Iterated function.
His Applied mathematics study frequently draws connections between adjacent fields such as Hamilton–Jacobi equation.
Hamilton–Jacobi equation is closely attributed to Applied mathematics in his work.
Random variable and Law of large numbers are two areas of study in which he engages in interdisciplinary work.
In his papers, Zvi Artstein integrates diverse fields, such as Law of large numbers and Statistics.
He applies his multidisciplinary studies on Statistics and Discrete mathematics in his research.
His study in Random compact set extends to Discrete mathematics with its themes.

### His most cited work include:

- Linear systems with delayed controls: A reduction (888 citations)
- Stabilization with relaxed controls (840 citations)
- A Strong Law of Large Numbers for Random Compact Sets (269 citations)

## What are the main themes of his work throughout his whole career to date

Mathematical analysis and Pure mathematics are two areas of study in which Zvi Artstein engages in interdisciplinary work.
While working on this project, Zvi Artstein studies both Applied mathematics and Mathematical optimization.
Zvi Artstein merges Mathematical optimization with Applied mathematics in his study.
His Control theory (sociology) research extends to Artificial intelligence, which is thematically connected.
His Control theory (sociology) study frequently draws connections between adjacent fields such as Control (management).
As part of his studies on Control (management), Zvi Artstein frequently links adjacent subjects like Artificial intelligence.
His Quantum mechanics study frequently links to related topics such as Nonlinear system.
His research ties Quantum mechanics and Nonlinear system together.
Programming language is often connected to Set (abstract data type) in his work.

### Zvi Artstein most often published in these fields:

- Mathematical analysis (57.14%)
- Applied mathematics (52.86%)
- Artificial intelligence (34.29%)

## What were the highlights of his more recent work (between 2008-2021)?

- Applied mathematics (83.33%)
- Artificial intelligence (66.67%)
- Control (management) (66.67%)

### In recent works Zvi Artstein was focusing on the following fields of study:

Zvi Artstein usually deals with Computation and limits it to topics linked to Algorithm and State (computer science).
He frequently studies issues relating to Algorithm and State (computer science).
Zvi Artstein is researching Optimal control as part of the investigation of Maximum principle and Pontryagin's minimum principle.
His study brings together the fields of Optimal control and Maximum principle.
His Geometry study has been linked to subjects such as Plane (geometry) and Horizon.
Zvi Artstein performs multidisciplinary study in Plane (geometry) and Geometry in his work.
He integrates many fields, such as Applied mathematics and Partial differential equation, in his works.
Zvi Artstein incorporates Partial differential equation and Burgers' equation in his research.
His study in Control (management) extends to Artificial intelligence with its themes.

### Between 2008 and 2021, his most popular works were:

- Set invariance under output feedback: a set-dynamics approach (33 citations)
- Analysis and Computation of a Discrete KdV-Burgers Type Equation with Fast Dispersion and Slow Diffusion (13 citations)
- Pontryagin Maximum Principle Revisited with Feedbacks (12 citations)

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